<?xml version='1.0' encoding='UTF-8'?><?xml-stylesheet href="http://www.blogger.com/styles/atom.css" type="text/css"?><feed xmlns='http://www.w3.org/2005/Atom' xmlns:openSearch='http://a9.com/-/spec/opensearchrss/1.0/' xmlns:georss='http://www.georss.org/georss' xmlns:gd='http://schemas.google.com/g/2005' xmlns:thr='http://purl.org/syndication/thread/1.0'><id>tag:blogger.com,1999:blog-4466046504108017359</id><updated>2012-03-04T17:37:09.290-08:00</updated><title type='text'>Te-Quadrat Math</title><subtitle type='html'>Media Belajar Matematika</subtitle><link rel='http://schemas.google.com/g/2005#feed' type='application/atom+xml' href='http://tequadrat.blogspot.com/feeds/posts/default'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/4466046504108017359/posts/default?max-results=100'/><link rel='alternate' type='text/html' href='http://tequadrat.blogspot.com/'/><link rel='hub' href='http://pubsubhubbub.appspot.com/'/><author><name>Toto Suhartono</name><uri>http://www.blogger.com/profile/01373626222854797946</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='32' height='24' src='http://4.bp.blogspot.com/_Sv6kWpJpHuU/SgDcpmgbh1I/AAAAAAAAAAU/-binMSN26-w/S220/100_0598.JPG'/></author><generator version='7.00' uri='http://www.blogger.com'>Blogger</generator><openSearch:totalResults>24</openSearch:totalResults><openSearch:startIndex>1</openSearch:startIndex><openSearch:itemsPerPage>100</openSearch:itemsPerPage><entry><id>tag:blogger.com,1999:blog-4466046504108017359.post-5532260762159041167</id><published>2012-03-04T17:37:00.000-08:00</published><updated>2012-03-04T17:37:09.304-08:00</updated><title type='text'>LATIHAN SOAL-SOAL UN 2012</title><content type='html'>Kepada anak-anak kelas IX bisa latihan Ujian Nasional dengan mengklik link berikut&lt;br /&gt;SELAMAT BERLATIH&lt;br /&gt;&lt;br /&gt;&lt;a href="http://www.proprofs.com/quiz-school/quizshow.php?title=latihan-soal-un-20112012&amp;amp;quesnum=6&amp;amp;showNextQ=no" target="_blank"&gt;Klik disini untuk berlatih&lt;/a&gt;&lt;div class="blogger-post-footer"&gt;&lt;img width='1' height='1' src='https://blogger.googleusercontent.com/tracker/4466046504108017359-5532260762159041167?l=tequadrat.blogspot.com' alt='' /&gt;&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://tequadrat.blogspot.com/feeds/5532260762159041167/comments/default' title='Poskan Komentar'/><link rel='replies' type='text/html' href='http://tequadrat.blogspot.com/2012/03/latihan-soal-soal-un-2012.html#comment-form' title='0 Komentar'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/4466046504108017359/posts/default/5532260762159041167'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/4466046504108017359/posts/default/5532260762159041167'/><link rel='alternate' type='text/html' href='http://tequadrat.blogspot.com/2012/03/latihan-soal-soal-un-2012.html' title='LATIHAN SOAL-SOAL UN 2012'/><author><name>Toto Suhartono</name><uri>http://www.blogger.com/profile/01373626222854797946</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='32' height='24' src='http://4.bp.blogspot.com/_Sv6kWpJpHuU/SgDcpmgbh1I/AAAAAAAAAAU/-binMSN26-w/S220/100_0598.JPG'/></author><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-4466046504108017359.post-6795626323693736160</id><published>2012-02-28T18:58:00.001-08:00</published><updated>2012-02-28T19:01:01.804-08:00</updated><title type='text'>Mid-Semester Test</title><content type='html'>&lt;b&gt;&lt;u&gt;&lt;span lang="EN-US"&gt;MID-SEMESTER TEST&lt;/span&gt;&lt;/u&gt;&lt;/b&gt;&lt;br /&gt;Subject&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp; :&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp; Mathematics&lt;br /&gt;Grade / Semester&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp; :&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp; &lt;span lang="EN-US"&gt;IX &lt;/span&gt;/ 2&lt;br /&gt;Day / Date&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp; :&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp; Wednesday, &lt;span lang="EN-US"&gt;February 29&lt;/span&gt;&lt;sup&gt;t&lt;/sup&gt;&lt;sup&gt;&lt;span lang="EN-US"&gt;h&lt;/span&gt;&lt;/sup&gt;&lt;span lang="EN-US"&gt;, &lt;/span&gt;201&lt;span lang="EN-US"&gt;2&lt;/span&gt;&lt;br /&gt;Time&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp; :&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp; &lt;span lang="EN-US"&gt;07&lt;/span&gt;.&lt;span lang="EN-US"&gt;0&lt;/span&gt;0 - &lt;span lang="EN-US"&gt;08&lt;/span&gt;.&lt;span lang="EN-US"&gt;3&lt;/span&gt;0 &lt;span lang="EN-US"&gt;AM&lt;/span&gt;&lt;br /&gt;&lt;div class="MsoNormal" style="text-align: justify;"&gt;&lt;br /&gt;&lt;/div&gt;&lt;div class="MsoNormal" style="line-height: 115%; margin-left: 49.5pt;"&gt;&lt;b&gt;&lt;span lang="EN-US"&gt;General Instruction:&lt;/span&gt;&lt;/b&gt;&lt;b&gt;&lt;/b&gt;&lt;/div&gt;&lt;div class="MsoNormal" style="margin-left: 49.5pt; mso-list: l0 level1 lfo1; tab-stops: list 0cm; text-indent: -18.0pt;"&gt;&lt;span lang="EN-US"&gt;1.&lt;span style="font: 7pt &amp;quot;Times New Roman&amp;quot;;"&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp; &lt;/span&gt;&lt;/span&gt;&lt;span dir="LTR"&gt;&lt;/span&gt;&lt;span lang="EN-US"&gt;Write your identity on the answer sheet&lt;/span&gt;. &lt;span lang="EN-US"&gt;&lt;/span&gt;&lt;/div&gt;&lt;div class="MsoNormal" style="margin-left: 49.5pt; mso-list: l0 level1 lfo1; tab-stops: list 0cm; text-indent: -18.0pt;"&gt;&lt;span lang="EN-US"&gt;2.&lt;span style="font: 7pt &amp;quot;Times New Roman&amp;quot;;"&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp; &lt;/span&gt;&lt;/span&gt;&lt;span dir="LTR"&gt;&lt;/span&gt;&lt;span lang="EN-US"&gt;Check and read the test item&lt;/span&gt;s&lt;span lang="EN-US"&gt; carefully before you answer&lt;/span&gt;.&lt;span lang="EN-US"&gt;&lt;/span&gt;&lt;/div&gt;&lt;div class="MsoNormal" style="margin-left: 49.5pt; mso-list: l0 level1 lfo1; tab-stops: list 0cm; text-indent: -18.0pt;"&gt;&lt;span lang="EN-US"&gt;3.&lt;span style="font: 7pt &amp;quot;Times New Roman&amp;quot;;"&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp; &lt;/span&gt;&lt;/span&gt;&lt;span dir="LTR"&gt;&lt;/span&gt;&lt;span lang="EN-US"&gt;Report to the observer, if there is unclear typing, damage or incomplete&lt;/span&gt; test items.&lt;span lang="EN-US"&gt;&lt;/span&gt;&lt;/div&gt;&lt;div class="MsoNormal" style="margin-left: 49.5pt; mso-list: l0 level1 lfo1; text-indent: -18.0pt;"&gt;&lt;span lang="EN-US"&gt;4.&lt;span style="font: 7pt &amp;quot;Times New Roman&amp;quot;;"&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp; &lt;/span&gt;&lt;/span&gt;&lt;span dir="LTR"&gt;&lt;/span&gt;&lt;span lang="EN-US"&gt;It is not permitted to use calculator, HP, mathemtics table&lt;/span&gt;, dictionaries&lt;span lang="EN-US"&gt; or other facilities&lt;/span&gt;.&lt;span lang="EN-US"&gt;&lt;/span&gt;&lt;/div&gt;&lt;div class="MsoListParagraph" style="margin-left: 49.5pt; mso-add-space: auto; mso-list: l0 level1 lfo1; tab-stops: list 36.0pt; text-indent: -18.0pt;"&gt;5.&lt;span style="font: 7pt &amp;quot;Times New Roman&amp;quot;;"&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp; &lt;/span&gt;&lt;span dir="LTR"&gt;&lt;/span&gt;Check your answer carefully before you submit your answer sheet to the observer&lt;/div&gt;&lt;div class="MsoNormal" style="margin-left: 18.7pt;"&gt;&lt;br /&gt;&lt;/div&gt;&lt;div class="MsoNormal" style="margin-left: 18.7pt;"&gt;&lt;/div&gt;&lt;div class="MsoNormal" style="tab-stops: 21.3pt 219.75pt;"&gt;&lt;span class="shorttext"&gt;&lt;span lang="EN-US"&gt;Answer the following questions correctly!&lt;/span&gt;&lt;/span&gt;&lt;/div&gt;&lt;br /&gt;&lt;br /&gt;&lt;div class="MsoNormal" style="line-height: 150%; margin-left: 21.3pt; tab-stops: 21.3pt 219.75pt; text-indent: -21.3pt;"&gt;&lt;span class="shorttext"&gt;&lt;b&gt;&lt;span lang="EN-US"&gt;1.&amp;nbsp;&amp;nbsp;&amp;nbsp; &lt;/span&gt;&lt;/b&gt;&lt;/span&gt;&lt;b&gt;&lt;span lang="EN-US"&gt;Change into negative exponents:&lt;/span&gt;&lt;/b&gt;&lt;/div&gt;&lt;div class="MsoNormal" style="line-height: 150%; margin-left: 21.3pt; tab-stops: 21.3pt 127.6pt 219.75pt; text-indent: -21.3pt;"&gt;&lt;span class="shorttext"&gt;&lt;b&gt;&lt;span lang="EN-US"&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp; a.&amp;nbsp; &lt;/span&gt;&lt;/b&gt;&lt;/span&gt;&lt;span lang="EN-US" style="font-family: &amp;quot;Times New Roman&amp;quot;,&amp;quot;serif&amp;quot;; font-size: 12pt; position: relative; top: 7.5pt;"&gt;                                                  &lt;/span&gt;&lt;span class="shorttext"&gt;&lt;b&gt;&lt;span lang="EN-US" style="font-size: 14pt; line-height: 150%;"&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp; &lt;/span&gt;&lt;/b&gt;&lt;/span&gt;&lt;span class="shorttext"&gt;&lt;b&gt;&lt;span lang="EN-US"&gt;b. &lt;/span&gt;&lt;/b&gt;&lt;/span&gt;&lt;span class="shorttext"&gt;&lt;b&gt;&lt;span lang="EN-US" style="font-size: 14pt; line-height: 150%;"&gt;&amp;nbsp;&lt;/span&gt;&lt;/b&gt;&lt;/span&gt;&lt;span lang="EN-US" style="font-family: &amp;quot;Times New Roman&amp;quot;,&amp;quot;serif&amp;quot;; font-size: 12pt; position: relative; top: 7.5pt;"&gt;   &lt;/span&gt;&lt;span class="shorttext"&gt;&lt;b&gt;&lt;span lang="EN-US"&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp; &lt;/span&gt;&lt;/b&gt;&lt;/span&gt;&lt;/div&gt;&lt;div class="MsoNormal" style="line-height: 150%; margin-left: 21.3pt; tab-stops: 21.3pt 219.75pt; text-indent: -21.3pt;"&gt;&lt;span class="shorttext"&gt;&lt;b&gt;&lt;span lang="EN-US"&gt;2.&amp;nbsp;&amp;nbsp;&amp;nbsp; &lt;/span&gt;&lt;/b&gt;&lt;/span&gt;&lt;b&gt;&lt;span lang="EN-US"&gt;Change into positive exponents:&lt;/span&gt;&lt;/b&gt;&lt;/div&gt;&lt;div class="MsoNormal" style="margin-left: 21.3pt; tab-stops: 21.3pt 127.6pt 219.75pt; text-indent: -21.3pt;"&gt;&lt;span class="shorttext"&gt;&lt;b&gt;&lt;span lang="EN-US"&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp; a.&lt;/span&gt;&lt;/b&gt;&lt;/span&gt;&lt;b&gt;&lt;span lang="EN-US"&gt;&amp;nbsp; 2p&lt;sup&gt;-5&lt;/sup&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp; b.&amp;nbsp; (3x)&lt;sup&gt;-6&lt;/sup&gt;&lt;/span&gt;&lt;/b&gt;&lt;/div&gt;&lt;div class="MsoNormal" style="margin-left: 21.3pt; tab-stops: 21.3pt 219.75pt; text-indent: -21.3pt;"&gt;&lt;br /&gt;&lt;/div&gt;&lt;div class="MsoNormal" style="margin-left: 21.3pt; tab-stops: 21.3pt 219.75pt; text-indent: -21.3pt;"&gt;&lt;span class="shorttext"&gt;&lt;b&gt;&lt;span lang="EN-US"&gt;3.&amp;nbsp;&amp;nbsp;&amp;nbsp; Simplify the following problem:&lt;/span&gt;&lt;/b&gt;&lt;/span&gt;&lt;/div&gt;&lt;div class="MsoNormal" style="margin-left: 21.3pt; tab-stops: 21.3pt 219.75pt; text-indent: -21.3pt;"&gt;&lt;br /&gt;&lt;/div&gt;&lt;div class="MsoNormal" style="margin-left: 21.3pt; tab-stops: 21.3pt 219.75pt; text-indent: -21.3pt;"&gt;&lt;span class="shorttext"&gt;&lt;b&gt;&lt;span lang="EN-US"&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp; a.&amp;nbsp; (4a&lt;sup&gt;5&lt;/sup&gt;b&lt;sup&gt;2&lt;/sup&gt;)&lt;sup&gt;2&lt;/sup&gt;&amp;nbsp; x&amp;nbsp; (2a&lt;sup&gt;3&lt;/sup&gt;b&lt;sup&gt;-5&lt;/sup&gt;)&lt;sup&gt;5&lt;/sup&gt; = ….&lt;/span&gt;&lt;/b&gt;&lt;/span&gt;&lt;/div&gt;&lt;div class="MsoNormal" style="margin-left: 21.3pt; tab-stops: 21.3pt 219.75pt; text-indent: -21.3pt;"&gt;&lt;br /&gt;&lt;/div&gt;&lt;div class="MsoListParagraphCxSpFirst" style="margin-left: 39.0pt; mso-add-space: auto; mso-list: l0 level1 lfo1; tab-stops: 21.3pt 219.75pt; text-indent: -18.0pt;"&gt;&lt;b&gt;b.&lt;span style="font: 7pt &amp;quot;Times New Roman&amp;quot;;"&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp; &lt;/span&gt;&lt;/b&gt;&lt;span dir="LTR"&gt;&lt;/span&gt;&lt;b&gt;&lt;span lang="EN-US" style="font-size: 14pt;"&gt;&amp;nbsp;&lt;/span&gt;&lt;/b&gt;&lt;span lang="EN-US" style="font-family: &amp;quot;Times New Roman&amp;quot;,&amp;quot;serif&amp;quot;; font-size: 12pt; position: relative; top: 7.5pt;"&gt;   &lt;/span&gt;&lt;b&gt;&lt;span style="font-size: 14pt;"&gt;&amp;nbsp;&lt;/span&gt;&lt;/b&gt;&lt;b&gt;= ….&lt;/b&gt;&lt;/div&gt;&lt;div class="MsoListParagraphCxSpMiddle" style="tab-stops: 21.3pt 219.75pt;"&gt;&lt;br /&gt;&lt;/div&gt;&lt;div class="MsoListParagraphCxSpMiddle" style="margin-left: 39.0pt; mso-add-space: auto; mso-list: l0 level1 lfo1; tab-stops: 21.3pt 219.75pt; text-indent: -18.0pt;"&gt;&lt;b&gt;c.&lt;span style="font: 7pt &amp;quot;Times New Roman&amp;quot;;"&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp; &lt;/span&gt;&lt;/b&gt;&lt;span dir="LTR"&gt;&lt;/span&gt;&lt;span lang="EN-US" style="font-family: &amp;quot;Times New Roman&amp;quot;,&amp;quot;serif&amp;quot;; font-size: 12pt; position: relative; top: 3pt;"&gt;   &lt;/span&gt;&lt;b&gt;&lt;span lang="EN-US"&gt;= ….&lt;/span&gt;&lt;/b&gt;&lt;b&gt;&lt;/b&gt;&lt;/div&gt;&lt;div class="MsoListParagraphCxSpMiddle"&gt;&lt;br /&gt;&lt;/div&gt;&lt;div class="MsoListParagraphCxSpLast" style="margin-left: 39.0pt; mso-add-space: auto; mso-list: l0 level1 lfo1; tab-stops: 21.3pt 219.75pt; text-indent: -18.0pt;"&gt;&lt;b&gt;d.&lt;span style="font: 7pt &amp;quot;Times New Roman&amp;quot;;"&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp; &lt;/span&gt;&lt;/b&gt;&lt;span dir="LTR"&gt;&lt;/span&gt;&lt;span lang="EN-US" style="font-family: &amp;quot;Times New Roman&amp;quot;,&amp;quot;serif&amp;quot;; font-size: 12pt; position: relative; top: 3pt;"&gt;   &lt;/span&gt;&lt;b&gt;&lt;span lang="EN-US"&gt;- &lt;/span&gt;&lt;/b&gt;&lt;span lang="EN-US" style="font-family: &amp;quot;Times New Roman&amp;quot;,&amp;quot;serif&amp;quot;; font-size: 12pt; position: relative; top: 3pt;"&gt;   &lt;/span&gt;&lt;b&gt;&lt;span lang="EN-US"&gt;&amp;nbsp; - &lt;/span&gt;&lt;/b&gt;&lt;span lang="EN-US" style="font-family: &amp;quot;Times New Roman&amp;quot;,&amp;quot;serif&amp;quot;; font-size: 12pt; position: relative; top: 3pt;"&gt;   &lt;/span&gt;&lt;b&gt;&lt;span lang="EN-US"&gt;= ….&lt;/span&gt;&lt;/b&gt;&lt;b&gt;&lt;/b&gt;&lt;/div&gt;&lt;br /&gt;For download this problem please click &lt;a href="http://www.ziddu.com/download/18727190/Midkls92011-2012-genap.docx.html" target="_blank"&gt;here &lt;/a&gt;&lt;br /&gt;&lt;br /&gt;&lt;div class="MsoNormal" style="margin-left: 18.7pt;"&gt;&lt;br /&gt;&lt;/div&gt;&lt;div class="blogger-post-footer"&gt;&lt;img width='1' height='1' src='https://blogger.googleusercontent.com/tracker/4466046504108017359-6795626323693736160?l=tequadrat.blogspot.com' alt='' /&gt;&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://tequadrat.blogspot.com/feeds/6795626323693736160/comments/default' title='Poskan Komentar'/><link rel='replies' type='text/html' href='http://tequadrat.blogspot.com/2012/02/middle-even-semester-test.html#comment-form' title='0 Komentar'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/4466046504108017359/posts/default/6795626323693736160'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/4466046504108017359/posts/default/6795626323693736160'/><link rel='alternate' type='text/html' href='http://tequadrat.blogspot.com/2012/02/middle-even-semester-test.html' title='Mid-Semester Test'/><author><name>Toto Suhartono</name><uri>http://www.blogger.com/profile/01373626222854797946</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='32' height='24' src='http://4.bp.blogspot.com/_Sv6kWpJpHuU/SgDcpmgbh1I/AAAAAAAAAAU/-binMSN26-w/S220/100_0598.JPG'/></author><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-4466046504108017359.post-8096138126641110108</id><published>2012-02-04T08:08:00.001-08:00</published><updated>2012-02-21T18:30:15.940-08:00</updated><title type='text'>PERSIAPAN UN 2012</title><content type='html'>Guna mempersiapkan diri dalam menghadapi UN 2012 berikut soal-soal untuk melatih diri (try out). Silahkan&amp;nbsp; di download dan kerjakan!&amp;nbsp; SELAMAT BERJUANG&lt;br /&gt;Silakan download paket-paket latihan di bawah ini&lt;br /&gt;&lt;a href="http://www.4shared.com/office/A5DZDZtM/PAKET_1.html" target="_blank"&gt;PAKET 1&lt;/a&gt;&lt;br /&gt;&lt;a href="http://www.4shared.com/office/eKe0l9Zb/PAKET_2.html" target="_blank"&gt;PAKET 2&lt;/a&gt;&lt;br /&gt;&lt;a href="http://www.4shared.com/file/KAi5jovr/PAKET_3.html" target="_blank"&gt;PAKET 3&lt;/a&gt;&lt;br /&gt;&lt;a href="http://www.4shared.com/office/gG1kKPji/PAKET_4.html" target="_blank"&gt;PAKET 4&lt;/a&gt;&lt;br /&gt;&lt;a href="http://www.4shared.com/file/jXeBzTDf/Try_Out_1.html" target="_blank"&gt;TRY OUT - 1&lt;/a&gt;&lt;div class="blogger-post-footer"&gt;&lt;img width='1' height='1' src='https://blogger.googleusercontent.com/tracker/4466046504108017359-8096138126641110108?l=tequadrat.blogspot.com' alt='' /&gt;&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://tequadrat.blogspot.com/feeds/8096138126641110108/comments/default' title='Poskan Komentar'/><link rel='replies' type='text/html' href='http://tequadrat.blogspot.com/2012/02/persiapan-un-2012.html#comment-form' title='0 Komentar'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/4466046504108017359/posts/default/8096138126641110108'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/4466046504108017359/posts/default/8096138126641110108'/><link rel='alternate' type='text/html' href='http://tequadrat.blogspot.com/2012/02/persiapan-un-2012.html' title='PERSIAPAN UN 2012'/><author><name>Toto Suhartono</name><uri>http://www.blogger.com/profile/01373626222854797946</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='32' height='24' src='http://4.bp.blogspot.com/_Sv6kWpJpHuU/SgDcpmgbh1I/AAAAAAAAAAU/-binMSN26-w/S220/100_0598.JPG'/></author><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-4466046504108017359.post-4617425361336004366</id><published>2012-01-14T06:26:00.000-08:00</published><updated>2012-01-14T06:57:11.567-08:00</updated><title type='text'>KISI-KISI UJIAN NASIONAL TAHUN PELAJARAN 2011/2012</title><content type='html'>SKL-1&lt;br /&gt;Menggunakan konsep operasi hitung dan sifat-sifat bilangan, perbandingan, bilangan berpangkat, aritmetika sosial, barisan bilangan, serta penggunaannya dalam pemecahan masalah.&lt;br /&gt;&lt;br /&gt;INDIKATOR&lt;br /&gt;Menyelesaikan masalah yang berkaitan dengan operasi tambah, kurang, kali, atau bagi pada bilangan.&lt;br /&gt;Menyelesaikan masalah yang berkaitan dengan perbandingan.&lt;br /&gt;Menyelesaikan masalah yang berkaitan dengan bilangan berpangkat atau bentuk akar.&lt;br /&gt;Menyelesaikan masalah yang berkaitan dengan perbankan atau koperasi dalam aritmetika sosial sederhana.&lt;br /&gt;Menyelesaikan masalah yang berkaitan dengan barisan bilangan dan deret.&lt;br /&gt;&lt;br /&gt;SKL-2&lt;br /&gt;Memahami operasi bentuk aljabar, konsep persamaan linier, persamaan garis, himpunan, relasi, fungsi, sistem persamaan linier, serta penggunaannya dalam pemecahan masalah.&lt;br /&gt;&lt;br /&gt;INDIKATOR&lt;br /&gt;Menentukan pemfaktoran bentuk aljabar.&lt;br /&gt;Menyelesaikan masalah yang berkaitan dengan persamaan linier atau pertidaksamaan linier satu variabel.&lt;br /&gt;Menyelesaikan masalah yang berkaitan dengan himpunan.&lt;br /&gt;Menyelesaikan masalah yang berkaitan dengan fungsi.&lt;br /&gt;Menentukan gradien, persamaan garis, atau grafiknya.&lt;br /&gt;Menyelesaikan masalah yang berkaitan dengan sistem persamaan linier dua variabel.&lt;br /&gt;&lt;br /&gt;SKL-3&lt;br /&gt;Memahami bangun datar, bangun ruang, sudut, serta menggunakannya dalam pemecahan masalah.&lt;br /&gt;&lt;br /&gt;INDIKATOR&lt;br /&gt;&lt;br /&gt;Menyelesaikan masalah menggunakan teorema Pythagoras.&lt;br /&gt;Menyelesaikan masalah yang berkaitan dengan luas bangun datar.&lt;br /&gt;Menyelesaikan masalah yang berkaitan dengan keliling bangun datar.&lt;br /&gt;Menyelesaikan masalah yang berkaitan dengan hubungan dua garis, besar dan jenis sudut, serta sifat sudut yang terbentuk dari dua garis yang di potong garis lain.&lt;br /&gt;Menyelesaikan masalah yang berkaitan dengan garis-garis istimewa pada segitiga.&lt;br /&gt;Menyelesaikan masalah yang berkaitan dengan unsur-unsur/bagian-bagian lingkaran atau hubungan dua lingkaran.&lt;br /&gt;Menyelesaikan masalah yang berkaitan dengan kesebangunan atau kongruensi.&lt;br /&gt;Menentukan unsur-unsur pada bangun ruang.&lt;br /&gt;Menyelesaikan masalah yang berkaitan dengan kerangka atau jaring-jaring bangun ruang.&lt;br /&gt;Menyelesaikan masalah yang berkaitan dengan volume bangun ruang.&lt;br /&gt;Menyelesaikan masalah yang berkaitan dengan luas permukaan bangun ruang.&lt;br /&gt;&lt;br /&gt;SKL-4&lt;br /&gt;Memahami konsep dalam statistika, serta menerapkannya dalam pemecahan masalah.&lt;br /&gt;&lt;br /&gt;INDIKATOR&lt;br /&gt;Menyelesaikan masalah yang berkaitan dengan luas permukaan bangun ruang.&lt;br /&gt;Menentukan ukuran pemusatan atau menggunakannya dalam menyelesaikan masalah sehari-hari.&lt;br /&gt;Memahami konsep dalam statistika, serta menerapkannya dalam pemecahan masalah.&lt;br /&gt;Menyelesaikan masalah yang berkaitan dengan penyajian atau penafsiran data.&lt;br /&gt;&lt;br /&gt;SKL-5&lt;br /&gt;Memahami konsep peluang suatu kejadian serta menerapkannya dalam pemecahan masalah.&lt;br /&gt;&lt;br /&gt;INDIKATOR&lt;br /&gt;Menyelesaikan masalah yang berkaitan dengan peluang suatu kejadian.&lt;br /&gt;&lt;br /&gt;Download kisi-kisi lengkap silakan klik &lt;a href="http://www.ziddu.com/download/18227473/KISI-KISIUNSMP-SMA-SMK2012.rar.html" target="_blank"&gt;disini &lt;/a&gt;&lt;br /&gt;&lt;br /&gt;SELAMAT BELAJAR&lt;div class="blogger-post-footer"&gt;&lt;img width='1' height='1' src='https://blogger.googleusercontent.com/tracker/4466046504108017359-4617425361336004366?l=tequadrat.blogspot.com' alt='' /&gt;&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://tequadrat.blogspot.com/feeds/4617425361336004366/comments/default' title='Poskan Komentar'/><link rel='replies' type='text/html' href='http://tequadrat.blogspot.com/2012/01/kisi-kisi-ujian-nasional-tahun.html#comment-form' title='0 Komentar'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/4466046504108017359/posts/default/4617425361336004366'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/4466046504108017359/posts/default/4617425361336004366'/><link rel='alternate' type='text/html' href='http://tequadrat.blogspot.com/2012/01/kisi-kisi-ujian-nasional-tahun.html' title='KISI-KISI UJIAN NASIONAL TAHUN PELAJARAN 2011/2012'/><author><name>Toto Suhartono</name><uri>http://www.blogger.com/profile/01373626222854797946</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='32' height='24' src='http://4.bp.blogspot.com/_Sv6kWpJpHuU/SgDcpmgbh1I/AAAAAAAAAAU/-binMSN26-w/S220/100_0598.JPG'/></author><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-4466046504108017359.post-3543561953151319159</id><published>2012-01-14T06:03:00.000-08:00</published><updated>2012-01-14T06:03:49.531-08:00</updated><title type='text'>Standard of Competency / Basic Competency</title><content type='html'>&lt;div style="font-family: inherit;"&gt;&lt;!--[if gte mso 9]&gt;&lt;xml&gt;  &lt;o:OfficeDocumentSettings&gt;   &lt;o:RelyOnVML/&gt;   &lt;o:AllowPNG/&gt;  &lt;/o:OfficeDocumentSettings&gt; &lt;/xml&gt;&lt;![endif]--&gt;&lt;!--[if gte mso 9]&gt;&lt;xml&gt;  &lt;w:WordDocument&gt;   &lt;w:View&gt;Normal&lt;/w:View&gt;   &lt;w:Zoom&gt;0&lt;/w:Zoom&gt;   &lt;w:TrackMoves/&gt;   &lt;w:TrackFormatting/&gt;   &lt;w:PunctuationKerning/&gt;   &lt;w:ValidateAgainstSchemas/&gt;   &lt;w:SaveIfXMLInvalid&gt;false&lt;/w:SaveIfXMLInvalid&gt;   &lt;w:IgnoreMixedContent&gt;false&lt;/w:IgnoreMixedContent&gt;   &lt;w:AlwaysShowPlaceholderText&gt;false&lt;/w:AlwaysShowPlaceholderText&gt;   &lt;w:DoNotPromoteQF/&gt;   &lt;w:LidThemeOther&gt;IN&lt;/w:LidThemeOther&gt;   &lt;w:LidThemeAsian&gt;X-NONE&lt;/w:LidThemeAsian&gt;   &lt;w:LidThemeComplexScript&gt;AR-SA&lt;/w:LidThemeComplexScript&gt;   &lt;w:Compatibility&gt;    &lt;w:BreakWrappedTables/&gt;    &lt;w:SnapToGridInCell/&gt;    &lt;w:WrapTextWithPunct/&gt;    &lt;w:UseAsianBreakRules/&gt;    &lt;w:DontGrowAutofit/&gt;    &lt;w:SplitPgBreakAndParaMark/&gt;    &lt;w:DontVertAlignCellWithSp/&gt;    &lt;w:DontBreakConstrainedForcedTables/&gt;    &lt;w:DontVertAlignInTxbx/&gt;    &lt;w:Word11KerningPairs/&gt;    &lt;w:CachedColBalance/&gt;   &lt;/w:Compatibility&gt;   &lt;m:mathPr&gt;    &lt;m:mathFont m:val="Cambria Math"/&gt;    &lt;m:brkBin m:val="before"/&gt;    &lt;m:brkBinSub m:val="--"/&gt;    &lt;m:smallFrac m:val="off"/&gt;    &lt;m:dispDef/&gt;    &lt;m:lMargin m:val="0"/&gt;    &lt;m:rMargin m:val="0"/&gt;    &lt;m:defJc m:val="centerGroup"/&gt;    &lt;m:wrapIndent m:val="1440"/&gt;    &lt;m:intLim m:val="subSup"/&gt;    &lt;m:naryLim m:val="undOvr"/&gt;   &lt;/m:mathPr&gt;&lt;/w:WordDocument&gt; &lt;/xml&gt;&lt;![endif]--&gt;&lt;!--[if gte mso 9]&gt;&lt;xml&gt;  &lt;w:LatentStyles DefLockedState="false" DefUnhideWhenUsed="true"  DefSemiHidden="true" DefQFormat="false" DefPriority="99"  LatentStyleCount="267"&gt;   &lt;w:LsdException Locked="false" Priority="0" SemiHidden="false"   UnhideWhenUsed="false" QFormat="true" Name="Normal"/&gt;   &lt;w:LsdException Locked="false" Priority="9" SemiHidden="false"   UnhideWhenUsed="false" QFormat="true" Name="heading 1"/&gt;   &lt;w:LsdException Locked="false" Priority="9" QFormat="true" Name="heading 2"/&gt;   &lt;w:LsdException Locked="false" 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SemiHidden="false"   UnhideWhenUsed="false" Name="Medium Grid 1 Accent 3"/&gt;   &lt;w:LsdException Locked="false" Priority="68" SemiHidden="false"   UnhideWhenUsed="false" Name="Medium Grid 2 Accent 3"/&gt;   &lt;w:LsdException Locked="false" Priority="69" SemiHidden="false"   UnhideWhenUsed="false" Name="Medium Grid 3 Accent 3"/&gt;   &lt;w:LsdException Locked="false" Priority="70" SemiHidden="false"   UnhideWhenUsed="false" Name="Dark List Accent 3"/&gt;   &lt;w:LsdException Locked="false" Priority="71" SemiHidden="false"   UnhideWhenUsed="false" Name="Colorful Shading Accent 3"/&gt;   &lt;w:LsdException Locked="false" Priority="72" SemiHidden="false"   UnhideWhenUsed="false" Name="Colorful List Accent 3"/&gt;   &lt;w:LsdException Locked="false" Priority="73" SemiHidden="false"   UnhideWhenUsed="false" Name="Colorful Grid Accent 3"/&gt;   &lt;w:LsdException Locked="false" Priority="60" SemiHidden="false"   UnhideWhenUsed="false" Name="Light Shading Accent 4"/&gt;   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class="Default" style="font-family: inherit; line-height: 150%; margin: 6pt 0cm 0.0001pt 16.4pt; text-align: justify; text-indent: -16.4pt;"&gt;&lt;span style="font-size: small;"&gt;&lt;b&gt;&lt;span lang="EN-GB" style="color: windowtext; line-height: 150%;"&gt;NUMBER&lt;/span&gt;&lt;/b&gt;&lt;/span&gt;&lt;/div&gt;&lt;div class="Default" style="font-family: inherit; line-height: 150%; margin-left: 21.1pt; text-indent: -21.1pt;"&gt;&lt;span style="font-size: small;"&gt;&lt;span lang="EN-GB" style="color: windowtext; line-height: 150%;"&gt;5. &lt;span&gt;&amp;nbsp;&amp;nbsp; &lt;/span&gt;&lt;/span&gt;&lt;span lang="EN-US" style="line-height: 150%;"&gt;Understanding the properties of exponential numbers and the root form and its application in problem solving&lt;/span&gt;&lt;span lang="EN-US" style="line-height: 150%;"&gt; &lt;/span&gt;&lt;/span&gt;&lt;/div&gt;&lt;div class="Default" style="font-family: inherit; line-height: 150%; margin: 6pt 0cm 0.0001pt 43.4pt; text-align: justify; text-indent: -43.4pt;"&gt;&lt;span style="font-size: small;"&gt;&lt;span lang="EN-GB" style="color: windowtext; line-height: 150%;"&gt;&lt;span&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp; &lt;/span&gt;5.1.&lt;span&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp; &lt;/span&gt;&lt;/span&gt;&lt;span lang="EN-US" style="line-height: 150%;"&gt;Identifying the properties of exponential numbers and the root form&lt;/span&gt;&lt;span lang="EN-GB" style="color: windowtext; line-height: 150%;"&gt;&lt;/span&gt;&lt;/span&gt;&lt;/div&gt;&lt;div class="Default" style="font-family: inherit; line-height: 150%; margin-left: 42.4pt; text-indent: -42.4pt;"&gt;&lt;span style="font-size: small;"&gt;&lt;span lang="EN-GB" style="color: windowtext; line-height: 150%;"&gt;&lt;span&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp; &lt;/span&gt;5.2.&lt;span&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp; &lt;/span&gt;&lt;/span&gt;&lt;span lang="EN-US" style="line-height: 150%;"&gt;To do algebraic operations that involve the exponential 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mso-hansi-font-family:Calibri; mso-hansi-theme-font:minor-latin; mso-bidi-font-family:Arial; mso-bidi-theme-font:minor-bidi;}&lt;/style&gt; &lt;![endif]--&gt;&lt;span style="font-size: small;"&gt;  &lt;/span&gt;&lt;/div&gt;&lt;div class="MsoSubtitle" style="font-family: inherit; line-height: 150%; margin-left: 14.05pt; text-indent: -14.05pt;"&gt;&lt;span style="font-size: small;"&gt;6.&lt;span&gt;&amp;nbsp; &lt;/span&gt;Understand the number sequence and its application in problem solving&lt;span class="shorttext"&gt;&lt;/span&gt;&lt;/span&gt;&lt;/div&gt;&lt;span style="font-size: small;"&gt;&lt;span style="font-family: inherit;"&gt;  &lt;/span&gt;&lt;/span&gt;&lt;div class="MsoNormal" style="font-family: inherit; line-height: 150%; margin-left: 42.4pt; text-align: justify; text-indent: -42.55pt;"&gt;&lt;span style="font-size: small;"&gt;&lt;span&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp; &lt;/span&gt;6.1.&lt;span&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp; &lt;/span&gt;Determining the simple number patterns&lt;/span&gt;&lt;/div&gt;&lt;span style="font-size: small;"&gt;&lt;span style="font-family: inherit;"&gt;  &lt;/span&gt;&lt;/span&gt;&lt;div class="MsoSubtitle" style="font-family: inherit; line-height: 150%; margin-left: 43.4pt; text-indent: -43.4pt;"&gt;&lt;span style="font-size: small;"&gt;&lt;span&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp; &lt;/span&gt;6.2&lt;span&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp; &lt;/span&gt;Determining the n&lt;sup&gt;th&lt;/sup&gt; term of arithmetic sequence and geometric sequence&lt;/span&gt;&lt;/div&gt;&lt;span style="font-size: small;"&gt;&lt;span style="font-family: inherit;"&gt;  &lt;/span&gt;&lt;/span&gt;&lt;div class="MsoSubtitle" style="font-family: inherit; line-height: 150%; margin-left: 43.4pt; text-indent: -43.4pt;"&gt;&lt;span style="font-size: small;"&gt;&lt;span&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp; &lt;/span&gt;6.3.&lt;span&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp; &lt;/span&gt;Determining the sum of n first term of arithmetic sequence and geometric sequence&lt;/span&gt; &lt;/div&gt;&lt;span style="font-size: small;"&gt;&lt;span style="font-family: inherit;"&gt;  &lt;/span&gt;&lt;/span&gt;&lt;div class="MsoSubtitle" style="font-family: inherit; line-height: 150%; margin-left: 43.4pt; text-indent: -43.4pt;"&gt;&lt;span style="font-size: small;"&gt;&lt;span&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp; &lt;/span&gt;6.4 &lt;span&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp; &lt;/span&gt;Solving the problems that connecting with number sequence&lt;/span&gt;&lt;/div&gt;&lt;span style="font-size: small;"&gt;&lt;span style="font-family: inherit;"&gt;  &lt;/span&gt;&lt;/span&gt;&lt;div class="Default" style="font-family: inherit; line-height: 150%; margin: 6pt 0cm 0.0001pt 43.4pt; text-align: justify; text-indent: -43.4pt;"&gt;&lt;br /&gt;&lt;/div&gt;&lt;span style="font-size: small;"&gt;&lt;span style="font-family: inherit;"&gt;  &lt;/span&gt;&lt;/span&gt;&lt;div class="blogger-post-footer"&gt;&lt;img width='1' height='1' src='https://blogger.googleusercontent.com/tracker/4466046504108017359-3543561953151319159?l=tequadrat.blogspot.com' alt='' /&gt;&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://tequadrat.blogspot.com/feeds/3543561953151319159/comments/default' title='Poskan Komentar'/><link rel='replies' type='text/html' href='http://tequadrat.blogspot.com/2012/01/standard-of-competency-basic-competency.html#comment-form' title='0 Komentar'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/4466046504108017359/posts/default/3543561953151319159'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/4466046504108017359/posts/default/3543561953151319159'/><link rel='alternate' type='text/html' href='http://tequadrat.blogspot.com/2012/01/standard-of-competency-basic-competency.html' title='Standard of Competency / Basic Competency'/><author><name>Toto Suhartono</name><uri>http://www.blogger.com/profile/01373626222854797946</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='32' height='24' src='http://4.bp.blogspot.com/_Sv6kWpJpHuU/SgDcpmgbh1I/AAAAAAAAAAU/-binMSN26-w/S220/100_0598.JPG'/></author><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-4466046504108017359.post-5688879320095095677</id><published>2011-12-19T20:44:00.000-08:00</published><updated>2011-12-19T20:44:44.849-08:00</updated><title type='text'>Pembahasan Soal UAS 2011. (lanjutan)</title><content type='html'>Soal kedua yang paling sedikit dijawab benar adalah soal nomor 6, dari kelas  IX A sampai IX E sebanyak 160 orang yang menjawab dengan benar hanya 67  orang atau hanya 41,88 % saja.&amp;nbsp; Mari kita lihat soal nomor 6 tsb.&lt;br /&gt;&lt;!--[if !mso]&gt; &lt;style&gt;v\:* {behavior:url(#default#VML);}o\:* {behavior:url(#default#VML);}w\:* {behavior:url(#default#VML);}.shape {behavior:url(#default#VML);}&lt;/style&gt; &lt;![endif]--&gt;&lt;!--[if gte mso 9]&gt;&lt;xml&gt;  &lt;o:OfficeDocumentSettings&gt;   &lt;o:RelyOnVML/&gt;   &lt;o:AllowPNG/&gt;   &lt;o:TargetScreenSize&gt;1024x768&lt;/o:TargetScreenSize&gt;  &lt;/o:OfficeDocumentSettings&gt; &lt;/xml&gt;&lt;![endif]--&gt;&lt;!--[if gte mso 9]&gt;&lt;xml&gt;  &lt;w:WordDocument&gt;   &lt;w:View&gt;Normal&lt;/w:View&gt;   &lt;w:Zoom&gt;0&lt;/w:Zoom&gt;   &lt;w:TrackMoves&gt;false&lt;/w:TrackMoves&gt;   &lt;w:TrackFormatting/&gt;   &lt;w:PunctuationKerning/&gt;   &lt;w:ValidateAgainstSchemas/&gt; 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  &lt;w:LsdException Locked="false" Priority="69" SemiHidden="false"   UnhideWhenUsed="false" Name="Medium Grid 3 Accent 1"/&gt;   &lt;w:LsdException Locked="false" Priority="70" SemiHidden="false"   UnhideWhenUsed="false" Name="Dark List Accent 1"/&gt;   &lt;w:LsdException Locked="false" Priority="71" SemiHidden="false"   UnhideWhenUsed="false" Name="Colorful Shading Accent 1"/&gt;   &lt;w:LsdException Locked="false" Priority="72" SemiHidden="false"   UnhideWhenUsed="false" Name="Colorful List Accent 1"/&gt;   &lt;w:LsdException Locked="false" Priority="73" SemiHidden="false"   UnhideWhenUsed="false" Name="Colorful Grid Accent 1"/&gt;   &lt;w:LsdException Locked="false" Priority="60" SemiHidden="false"   UnhideWhenUsed="false" Name="Light Shading Accent 2"/&gt;   &lt;w:LsdException Locked="false" Priority="61" SemiHidden="false"   UnhideWhenUsed="false" Name="Light List Accent 2"/&gt;   &lt;w:LsdException Locked="false" Priority="62" SemiHidden="false"   UnhideWhenUsed="false" Name="Light Grid Accent 2"/&gt;   &lt;w:LsdException Locked="false" Priority="63" SemiHidden="false"   UnhideWhenUsed="false" Name="Medium Shading 1 Accent 2"/&gt;   &lt;w:LsdException Locked="false" Priority="64" SemiHidden="false"   UnhideWhenUsed="false" Name="Medium Shading 2 Accent 2"/&gt;   &lt;w:LsdException Locked="false" Priority="65" SemiHidden="false"   UnhideWhenUsed="false" Name="Medium List 1 Accent 2"/&gt;   &lt;w:LsdException Locked="false" Priority="66" SemiHidden="false"   UnhideWhenUsed="false" Name="Medium List 2 Accent 2"/&gt;   &lt;w:LsdException Locked="false" Priority="67" SemiHidden="false"   UnhideWhenUsed="false" Name="Medium Grid 1 Accent 2"/&gt;   &lt;w:LsdException Locked="false" Priority="68" SemiHidden="false"   UnhideWhenUsed="false" Name="Medium Grid 2 Accent 2"/&gt;   &lt;w:LsdException Locked="false" Priority="69" SemiHidden="false"   UnhideWhenUsed="false" Name="Medium Grid 3 Accent 2"/&gt;   &lt;w:LsdException Locked="false" Priority="70" SemiHidden="false"   UnhideWhenUsed="false" Name="Dark List Accent 2"/&gt;   &lt;w:LsdException Locked="false" Priority="71" SemiHidden="false"   UnhideWhenUsed="false" Name="Colorful Shading Accent 2"/&gt;   &lt;w:LsdException Locked="false" Priority="72" SemiHidden="false"   UnhideWhenUsed="false" Name="Colorful List Accent 2"/&gt;   &lt;w:LsdException Locked="false" Priority="73" SemiHidden="false"   UnhideWhenUsed="false" Name="Colorful Grid Accent 2"/&gt;   &lt;w:LsdException Locked="false" Priority="60" SemiHidden="false"   UnhideWhenUsed="false" Name="Light Shading Accent 3"/&gt;   &lt;w:LsdException Locked="false" Priority="61" SemiHidden="false"   UnhideWhenUsed="false" Name="Light List Accent 3"/&gt;   &lt;w:LsdException Locked="false" Priority="62" SemiHidden="false"   UnhideWhenUsed="false" Name="Light Grid Accent 3"/&gt;   &lt;w:LsdException Locked="false" Priority="63" SemiHidden="false"   UnhideWhenUsed="false" Name="Medium Shading 1 Accent 3"/&gt;   &lt;w:LsdException Locked="false" Priority="64" SemiHidden="false"   UnhideWhenUsed="false" Name="Medium Shading 2 Accent 3"/&gt;   &lt;w:LsdException Locked="false" Priority="65" SemiHidden="false"   UnhideWhenUsed="false" Name="Medium List 1 Accent 3"/&gt;   &lt;w:LsdException Locked="false" Priority="66" SemiHidden="false"   UnhideWhenUsed="false" Name="Medium List 2 Accent 3"/&gt;   &lt;w:LsdException Locked="false" Priority="67" SemiHidden="false"   UnhideWhenUsed="false" Name="Medium Grid 1 Accent 3"/&gt;   &lt;w:LsdException Locked="false" Priority="68" SemiHidden="false"   UnhideWhenUsed="false" Name="Medium Grid 2 Accent 3"/&gt;   &lt;w:LsdException Locked="false" Priority="69" SemiHidden="false"   UnhideWhenUsed="false" Name="Medium Grid 3 Accent 3"/&gt;   &lt;w:LsdException Locked="false" Priority="70" SemiHidden="false"   UnhideWhenUsed="false" Name="Dark List Accent 3"/&gt;   &lt;w:LsdException Locked="false" Priority="71" SemiHidden="false"   UnhideWhenUsed="false" Name="Colorful Shading Accent 3"/&gt;   &lt;w:LsdException Locked="false" Priority="72" SemiHidden="false"   UnhideWhenUsed="false" Name="Colorful List Accent 3"/&gt;   &lt;w:LsdException Locked="false" Priority="73" SemiHidden="false"   UnhideWhenUsed="false" Name="Colorful Grid Accent 3"/&gt;   &lt;w:LsdException Locked="false" Priority="60" SemiHidden="false"   UnhideWhenUsed="false" Name="Light Shading Accent 4"/&gt;   &lt;w:LsdException Locked="false" Priority="61" SemiHidden="false"   UnhideWhenUsed="false" Name="Light List Accent 4"/&gt;   &lt;w:LsdException Locked="false" Priority="62" SemiHidden="false"   UnhideWhenUsed="false" Name="Light Grid Accent 4"/&gt;   &lt;w:LsdException Locked="false" Priority="63" SemiHidden="false"   UnhideWhenUsed="false" Name="Medium Shading 1 Accent 4"/&gt;   &lt;w:LsdException Locked="false" Priority="64" SemiHidden="false"   UnhideWhenUsed="false" Name="Medium Shading 2 Accent 4"/&gt;   &lt;w:LsdException Locked="false" Priority="65" SemiHidden="false"   UnhideWhenUsed="false" Name="Medium List 1 Accent 4"/&gt;   &lt;w:LsdException Locked="false" Priority="66" SemiHidden="false"   UnhideWhenUsed="false" Name="Medium List 2 Accent 4"/&gt;   &lt;w:LsdException Locked="false" Priority="67" SemiHidden="false"   UnhideWhenUsed="false" Name="Medium Grid 1 Accent 4"/&gt;   &lt;w:LsdException Locked="false" Priority="68" SemiHidden="false"   UnhideWhenUsed="false" Name="Medium Grid 2 Accent 4"/&gt;   &lt;w:LsdException Locked="false" Priority="69" SemiHidden="false"   UnhideWhenUsed="false" Name="Medium Grid 3 Accent 4"/&gt;   &lt;w:LsdException Locked="false" Priority="70" SemiHidden="false"   UnhideWhenUsed="false" Name="Dark List Accent 4"/&gt;   &lt;w:LsdException Locked="false" Priority="71" SemiHidden="false"   UnhideWhenUsed="false" Name="Colorful Shading Accent 4"/&gt;   &lt;w:LsdException Locked="false" Priority="72" SemiHidden="false"   UnhideWhenUsed="false" Name="Colorful List Accent 4"/&gt;   &lt;w:LsdException Locked="false" Priority="73" SemiHidden="false"   UnhideWhenUsed="false" Name="Colorful Grid Accent 4"/&gt;   &lt;w:LsdException Locked="false" Priority="60" SemiHidden="false"   UnhideWhenUsed="false" Name="Light Shading Accent 5"/&gt;   &lt;w:LsdException Locked="false" Priority="61" SemiHidden="false"   UnhideWhenUsed="false" Name="Light List Accent 5"/&gt;   &lt;w:LsdException Locked="false" Priority="62" SemiHidden="false"   UnhideWhenUsed="false" Name="Light Grid Accent 5"/&gt;   &lt;w:LsdException Locked="false" Priority="63" SemiHidden="false"   UnhideWhenUsed="false" Name="Medium Shading 1 Accent 5"/&gt;   &lt;w:LsdException Locked="false" Priority="64" SemiHidden="false"   UnhideWhenUsed="false" Name="Medium Shading 2 Accent 5"/&gt;   &lt;w:LsdException Locked="false" Priority="65" SemiHidden="false"   UnhideWhenUsed="false" Name="Medium List 1 Accent 5"/&gt;   &lt;w:LsdException Locked="false" Priority="66" SemiHidden="false"   UnhideWhenUsed="false" Name="Medium List 2 Accent 5"/&gt;   &lt;w:LsdException Locked="false" Priority="67" SemiHidden="false"   UnhideWhenUsed="false" Name="Medium Grid 1 Accent 5"/&gt;   &lt;w:LsdException Locked="false" Priority="68" SemiHidden="false"   UnhideWhenUsed="false" Name="Medium Grid 2 Accent 5"/&gt;   &lt;w:LsdException Locked="false" Priority="69" SemiHidden="false"   UnhideWhenUsed="false" Name="Medium Grid 3 Accent 5"/&gt;   &lt;w:LsdException Locked="false" Priority="70" SemiHidden="false"   UnhideWhenUsed="false" Name="Dark List Accent 5"/&gt;   &lt;w:LsdException Locked="false" Priority="71" SemiHidden="false"   UnhideWhenUsed="false" Name="Colorful Shading Accent 5"/&gt;   &lt;w:LsdException Locked="false" Priority="72" SemiHidden="false"   UnhideWhenUsed="false" Name="Colorful List Accent 5"/&gt;   &lt;w:LsdException Locked="false" Priority="73" SemiHidden="false"   UnhideWhenUsed="false" Name="Colorful Grid Accent 5"/&gt;   &lt;w:LsdException Locked="false" Priority="60" SemiHidden="false"   UnhideWhenUsed="false" Name="Light Shading Accent 6"/&gt;   &lt;w:LsdException Locked="false" Priority="61" SemiHidden="false"   UnhideWhenUsed="false" Name="Light List Accent 6"/&gt;   &lt;w:LsdException Locked="false" Priority="62" SemiHidden="false"   UnhideWhenUsed="false" Name="Light Grid Accent 6"/&gt;   &lt;w:LsdException Locked="false" Priority="63" SemiHidden="false"   UnhideWhenUsed="false" Name="Medium Shading 1 Accent 6"/&gt;   &lt;w:LsdException Locked="false" Priority="64" SemiHidden="false"   UnhideWhenUsed="false" Name="Medium Shading 2 Accent 6"/&gt;   &lt;w:LsdException Locked="false" Priority="65" SemiHidden="false"   UnhideWhenUsed="false" Name="Medium List 1 Accent 6"/&gt;   &lt;w:LsdException Locked="false" Priority="66" SemiHidden="false"   UnhideWhenUsed="false" Name="Medium List 2 Accent 6"/&gt;   &lt;w:LsdException Locked="false" Priority="67" SemiHidden="false"   UnhideWhenUsed="false" Name="Medium Grid 1 Accent 6"/&gt;   &lt;w:LsdException Locked="false" Priority="68" SemiHidden="false"   UnhideWhenUsed="false" Name="Medium Grid 2 Accent 6"/&gt;   &lt;w:LsdException Locked="false" Priority="69" SemiHidden="false"   UnhideWhenUsed="false" Name="Medium Grid 3 Accent 6"/&gt;   &lt;w:LsdException Locked="false" Priority="70" SemiHidden="false"   UnhideWhenUsed="false" Name="Dark List Accent 6"/&gt;   &lt;w:LsdException Locked="false" Priority="71" SemiHidden="false"   UnhideWhenUsed="false" Name="Colorful Shading Accent 6"/&gt;   &lt;w:LsdException Locked="false" Priority="72" SemiHidden="false"   UnhideWhenUsed="false" Name="Colorful List Accent 6"/&gt;   &lt;w:LsdException Locked="false" Priority="73" SemiHidden="false"   UnhideWhenUsed="false" Name="Colorful Grid Accent 6"/&gt;   &lt;w:LsdException Locked="false" Priority="19" SemiHidden="false"   UnhideWhenUsed="false" QFormat="true" Name="Subtle Emphasis"/&gt;   &lt;w:LsdException Locked="false" Priority="21" SemiHidden="false"   UnhideWhenUsed="false" QFormat="true" Name="Intense Emphasis"/&gt;   &lt;w:LsdException Locked="false" Priority="31" SemiHidden="false"   UnhideWhenUsed="false" QFormat="true" Name="Subtle Reference"/&gt;   &lt;w:LsdException Locked="false" Priority="32" SemiHidden="false"   UnhideWhenUsed="false" QFormat="true" Name="Intense Reference"/&gt;   &lt;w:LsdException Locked="false" Priority="33" SemiHidden="false"   UnhideWhenUsed="false" QFormat="true" Name="Book Title"/&gt;   &lt;w:LsdException Locked="false" Priority="37" Name="Bibliography"/&gt;   &lt;w:LsdException Locked="false" Priority="39" QFormat="true" Name="TOC Heading"/&gt;  &lt;/w:LatentStyles&gt; &lt;/xml&gt;&lt;![endif]--&gt;&lt;!--[if gte mso 10]&gt; &lt;style&gt; /* Style Definitions */ table.MsoNormalTable {mso-style-name:"Table Normal"; mso-tstyle-rowband-size:0; mso-tstyle-colband-size:0; mso-style-noshow:yes; mso-style-priority:99; mso-style-qformat:yes; mso-style-parent:""; mso-padding-alt:0cm 5.4pt 0cm 5.4pt; mso-para-margin:0cm; mso-para-margin-bottom:.0001pt; mso-pagination:widow-orphan; font-size:10.0pt; font-family:"Calibri","sans-serif"; mso-bidi-font-family:"Times New Roman";}&lt;/style&gt; &lt;![endif]--&gt;&lt;!--[if gte mso 9]&gt;&lt;xml&gt;  &lt;o:shapedefaults v:ext="edit" spidmax="2050"/&gt; &lt;/xml&gt;&lt;![endif]--&gt;&lt;!--[if gte mso 9]&gt;&lt;xml&gt;  &lt;o:shapelayout v:ext="edit"&gt;   &lt;o:idmap v:ext="edit" data="1"/&gt;  &lt;/o:shapelayout&gt;&lt;/xml&gt;&lt;![endif]--&gt;  &lt;br /&gt;&lt;div class="MsoListParagraphCxSpFirst" style="line-height: 115%; margin-bottom: .0001pt; margin-bottom: 0cm; margin-left: 21.3pt; margin-right: 146.35pt; margin-top: 0cm; mso-add-space: auto; mso-list: l0 level1 lfo1; text-align: justify; text-indent: -21.3pt;"&gt;&lt;span lang="EN-US" style="font-family: &amp;quot;Times New Roman&amp;quot;,&amp;quot;serif&amp;quot;; font-size: 12.0pt; line-height: 115%; mso-fareast-font-family: &amp;quot;Times New Roman&amp;quot;;"&gt;&lt;span style="mso-list: Ignore;"&gt;6.&lt;span style="font: 7.0pt &amp;quot;Times New Roman&amp;quot;;"&gt;&amp;nbsp;&amp;nbsp; &lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;span dir="LTR"&gt;&lt;/span&gt;                                                  &lt;span lang="EN-US" style="font-family: &amp;quot;Times New Roman&amp;quot;,&amp;quot;serif&amp;quot;; font-size: 12.0pt; line-height: 115%; mso-no-proof: yes;"&gt;The figure beside is a parallel position of a stick and a ladder.&lt;span style="mso-spacerun: yes;"&gt;&amp;nbsp; &lt;/span&gt;The distance between bottom stick and wall is 14 cm while the distance between bottom stick and bottom ladder is 56 cm. If the length of stick is 50 cm, then the length of ladder is…&lt;/span&gt;&lt;span lang="EN-US" style="font-family: &amp;quot;Times New Roman&amp;quot;,&amp;quot;serif&amp;quot;; font-size: 12.0pt; line-height: 115%;"&gt;.&lt;/span&gt;&lt;/div&gt;&lt;div class="MsoListParagraphCxSpMiddle" style="line-height: 115%; margin-left: 49.5pt; mso-add-space: auto; mso-list: l1 level1 lfo2; text-indent: -22.5pt;"&gt;&lt;span lang="EN-US" style="font-family: &amp;quot;Times New Roman&amp;quot;,&amp;quot;serif&amp;quot;; font-size: 12.0pt; line-height: 115%; mso-fareast-font-family: &amp;quot;Times New Roman&amp;quot;;"&gt;&lt;span style="mso-list: Ignore;"&gt;A.&lt;span style="font: 7.0pt &amp;quot;Times New Roman&amp;quot;;"&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp; &lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;span dir="LTR"&gt;&lt;/span&gt;&lt;span lang="EN-US" style="font-family: &amp;quot;Times New Roman&amp;quot;,&amp;quot;serif&amp;quot;; font-size: 12.0pt; line-height: 115%;"&gt;200 cm&lt;span style="mso-tab-count: 1;"&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp; &lt;/span&gt;&lt;/span&gt;&lt;/div&gt;&lt;div class="MsoListParagraphCxSpMiddle" style="line-height: 115%; margin-left: 49.5pt; mso-add-space: auto; mso-list: l1 level1 lfo2; text-indent: -22.5pt;"&gt;&lt;span lang="EN-US" style="font-family: &amp;quot;Times New Roman&amp;quot;,&amp;quot;serif&amp;quot;; font-size: 12.0pt; line-height: 115%; mso-fareast-font-family: &amp;quot;Times New Roman&amp;quot;;"&gt;&lt;span style="mso-list: Ignore;"&gt;B.&lt;span style="font: 7.0pt &amp;quot;Times New Roman&amp;quot;;"&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp; &lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;span dir="LTR"&gt;&lt;/span&gt;&lt;span lang="EN-US" style="font-family: &amp;quot;Times New Roman&amp;quot;,&amp;quot;serif&amp;quot;; font-size: 12.0pt; line-height: 115%;"&gt;250 cm&lt;span style="mso-tab-count: 2;"&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp; &lt;/span&gt;&lt;/span&gt;&lt;/div&gt;&lt;div class="MsoListParagraphCxSpLast" style="line-height: 115%; margin-left: 49.5pt; mso-add-space: auto; mso-list: l1 level1 lfo2; text-indent: -22.5pt;"&gt;&lt;span lang="EN-US" style="font-family: &amp;quot;Times New Roman&amp;quot;,&amp;quot;serif&amp;quot;; font-size: 12.0pt; line-height: 115%; mso-fareast-font-family: &amp;quot;Times New Roman&amp;quot;;"&gt;&lt;span style="mso-list: Ignore;"&gt;C.&lt;span style="font: 7.0pt &amp;quot;Times New Roman&amp;quot;;"&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp; &lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;span dir="LTR"&gt;&lt;/span&gt;&lt;span lang="EN-US" style="font-family: &amp;quot;Times New Roman&amp;quot;,&amp;quot;serif&amp;quot;; font-size: 12.0pt; line-height: 115%;"&gt;260 cm&lt;span style="mso-tab-count: 1;"&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp; &lt;/span&gt;&lt;/span&gt;&lt;/div&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;  &lt;span lang="EN-US" style="font-family: &amp;quot;Times New Roman&amp;quot;,&amp;quot;serif&amp;quot;; font-size: 12.0pt; mso-ansi-language: EN-US; mso-bidi-language: AR-SA; mso-fareast-font-family: Calibri; mso-fareast-language: EN-US;"&gt;D.&amp;nbsp;&amp;nbsp;&amp;nbsp; 270 cm&lt;/span&gt;&lt;br /&gt;&lt;br /&gt;&lt;img alt="" src="data:image/png;base64,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" /&gt;&lt;br /&gt;&lt;br /&gt;&lt;br /&gt;&lt;div class="MsoNormal" style="line-height: 115%; margin-left: 49.65pt; text-align: justify; text-indent: -21.3pt;"&gt;&lt;span lang="EN-US" style="font-family: &amp;quot;Times New Roman&amp;quot;,&amp;quot;serif&amp;quot;; font-size: 12pt; line-height: 115%;"&gt;Yang menjawab A ada 93 orang ( 58,13% )&lt;/span&gt;&lt;/div&gt;&lt;div class="MsoNormal" style="line-height: 115%; margin-left: 49.65pt; text-align: justify; text-indent: -21.3pt;"&gt;&lt;span lang="EN-US" style="font-family: &amp;quot;Times New Roman&amp;quot;,&amp;quot;serif&amp;quot;; font-size: 12pt; line-height: 115%;"&gt;Yang menjawab B ada 67 orang ( 41,88% )&lt;/span&gt;&lt;/div&gt;&lt;div class="MsoNormal" style="line-height: 115%; margin-left: 49.65pt; text-align: justify; text-indent: -21.3pt;"&gt;&lt;span lang="EN-US" style="font-family: &amp;quot;Times New Roman&amp;quot;,&amp;quot;serif&amp;quot;; font-size: 12pt; line-height: 115%;"&gt;Yang menjawab C tidak ada&amp;nbsp; ( 0 % )&lt;/span&gt;&lt;/div&gt;&lt;div class="MsoNormal" style="line-height: 115%; margin-left: 49.65pt; text-align: justify; text-indent: -21.3pt;"&gt;&lt;span lang="EN-US" style="font-family: &amp;quot;Times New Roman&amp;quot;,&amp;quot;serif&amp;quot;; font-size: 12pt; line-height: 115%;"&gt;Yang menjawab D tidak ada&amp;nbsp; ( 0 % )&lt;/span&gt;&lt;span lang="EN-US" style="font-family: &amp;quot;Times New Roman&amp;quot;,&amp;quot;serif&amp;quot;; font-size: 12pt; line-height: 115%;"&gt;&amp;nbsp;&lt;/span&gt;&lt;/div&gt;&lt;div class="MsoNormal" style="line-height: 115%; margin-left: 49.65pt; text-align: justify; text-indent: -21.3pt;"&gt;&lt;br /&gt;&lt;/div&gt;&lt;div class="MsoNormal" style="line-height: 115%; margin-left: 49.65pt; text-align: justify; text-indent: -21.3pt;"&gt;&lt;span lang="EN-US" style="font-family: &amp;quot;Times New Roman&amp;quot;,&amp;quot;serif&amp;quot;; font-size: 12pt; line-height: 115%;"&gt;Pembahasan:&lt;/span&gt;&lt;/div&gt;&lt;br /&gt;&lt;br /&gt;&lt;br /&gt;&lt;br /&gt;&lt;img alt="" src="data:image/png;base64,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" /&gt;&lt;br /&gt;AC = ladder&lt;br /&gt;DE = stick&lt;br /&gt;AD = 56 cm&lt;br /&gt;DB = 14 cm&lt;br /&gt;DE = 50 cm&lt;br /&gt;DE : AC = DB : AB&lt;br /&gt;50 : AC = 14 : ( 56 + 14 )&lt;br /&gt;50 : AC = 14 : 70&lt;br /&gt;AC x 14 = 50 x 70&lt;br /&gt;AC = 3500 : 14&lt;br /&gt;AC = 250 cm&lt;br /&gt;Jadi jawabannya adalah B&lt;div class="blogger-post-footer"&gt;&lt;img width='1' height='1' src='https://blogger.googleusercontent.com/tracker/4466046504108017359-5688879320095095677?l=tequadrat.blogspot.com' alt='' /&gt;&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://tequadrat.blogspot.com/feeds/5688879320095095677/comments/default' title='Poskan Komentar'/><link rel='replies' type='text/html' href='http://tequadrat.blogspot.com/2011/12/pembahasan-soal-uas-2011-lanjutan.html#comment-form' title='0 Komentar'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/4466046504108017359/posts/default/5688879320095095677'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/4466046504108017359/posts/default/5688879320095095677'/><link rel='alternate' type='text/html' href='http://tequadrat.blogspot.com/2011/12/pembahasan-soal-uas-2011-lanjutan.html' title='Pembahasan Soal UAS 2011. (lanjutan)'/><author><name>Toto Suhartono</name><uri>http://www.blogger.com/profile/01373626222854797946</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='32' height='24' src='http://4.bp.blogspot.com/_Sv6kWpJpHuU/SgDcpmgbh1I/AAAAAAAAAAU/-binMSN26-w/S220/100_0598.JPG'/></author><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-4466046504108017359.post-4947506099710915085</id><published>2011-12-12T07:12:00.000-08:00</published><updated>2011-12-12T07:14:48.013-08:00</updated><title type='text'>Pembahasan Soal UAS 2011.</title><content type='html'>Dari hasil analisis hasil Ulangan Akhir Semester 1 diperoleh kesimpulan :&lt;br /&gt;Soal yang paling sedikit dijawab benar adalah soal nomor 1, dari kelas IX A sampai IX E sebanyak 160 orang yang menjawab dengan benar hanya 20 orang atau hanya 12,5 % saja.&amp;nbsp; Mari kita lihat soal nomor 1 tsb.&lt;br /&gt;&lt;br /&gt;&lt;div class="MsoListParagraphCxSpFirst" style="line-height: 115%; margin-bottom: .0001pt; margin-bottom: 0cm; margin-left: 1.0cm; margin-right: -2.5pt; margin-top: 0cm; mso-add-space: auto; mso-list: l2 level1 lfo2; text-align: justify; text-indent: -1.0cm;"&gt;&lt;span lang="EN-US" style="font-family: &amp;quot;Times New Roman&amp;quot;,&amp;quot;serif&amp;quot;; font-size: 12pt; line-height: 115%;"&gt;1.&lt;span style="font: 7pt &amp;quot;Times New Roman&amp;quot;;"&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp; &lt;/span&gt;&lt;/span&gt;&lt;span dir="LTR"&gt;&lt;/span&gt;&lt;span lang="EN-US" style="font-family: &amp;quot;Times New Roman&amp;quot;,&amp;quot;serif&amp;quot;; font-size: 12pt; line-height: 115%;"&gt;Consider the pairs of plane below: &lt;/span&gt;&lt;/div&gt;&lt;div class="MsoListParagraphCxSpMiddle" style="line-height: 115%; margin-bottom: .0001pt; margin-bottom: 0cm; margin-left: 57.3pt; margin-right: 2.45pt; margin-top: 0cm; mso-add-space: auto; mso-list: l0 level1 lfo3; mso-text-indent-alt: -18.0pt; text-align: justify; text-indent: -57.3pt;"&gt;&lt;span lang="EN-US" style="font-family: &amp;quot;Times New Roman&amp;quot;,&amp;quot;serif&amp;quot;; font-size: 12pt; line-height: 115%;"&gt;&lt;span style="font: 7pt &amp;quot;Times New Roman&amp;quot;;"&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp; &lt;/span&gt;i.&lt;span style="font: 7pt &amp;quot;Times New Roman&amp;quot;;"&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp; &lt;/span&gt;&lt;/span&gt;&lt;span dir="LTR"&gt;&lt;/span&gt;&lt;span lang="EN-US" style="font-family: &amp;quot;Times New Roman&amp;quot;,&amp;quot;serif&amp;quot;; font-size: 12pt; line-height: 115%;"&gt;Two isosceles triangles&lt;/span&gt;&lt;/div&gt;&lt;div class="MsoListParagraphCxSpMiddle" style="line-height: 115%; margin-bottom: .0001pt; margin-bottom: 0cm; margin-left: 57.3pt; margin-right: 2.45pt; margin-top: 0cm; mso-add-space: auto; mso-list: l0 level1 lfo3; mso-text-indent-alt: -18.0pt; text-align: justify; text-indent: -57.3pt;"&gt;&lt;span lang="EN-US" style="font-family: &amp;quot;Times New Roman&amp;quot;,&amp;quot;serif&amp;quot;; font-size: 12pt; line-height: 115%;"&gt;&lt;span style="font: 7pt &amp;quot;Times New Roman&amp;quot;;"&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp; &lt;/span&gt;ii.&lt;span style="font: 7pt &amp;quot;Times New Roman&amp;quot;;"&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp; &lt;/span&gt;&lt;/span&gt;&lt;span dir="LTR"&gt;&lt;/span&gt;&lt;span lang="EN-US" style="font-family: &amp;quot;Times New Roman&amp;quot;,&amp;quot;serif&amp;quot;; font-size: 12pt; line-height: 115%;"&gt;Two isosceles right triangles&lt;/span&gt;&lt;/div&gt;&lt;div class="MsoListParagraphCxSpMiddle" style="line-height: 115%; margin-bottom: .0001pt; margin-bottom: 0cm; margin-left: 57.3pt; margin-right: 2.45pt; margin-top: 0cm; mso-add-space: auto; mso-list: l0 level1 lfo3; mso-text-indent-alt: -18.0pt; text-align: justify; text-indent: -57.3pt;"&gt;&lt;span lang="EN-US" style="font-family: &amp;quot;Times New Roman&amp;quot;,&amp;quot;serif&amp;quot;; font-size: 12pt; line-height: 115%;"&gt;&lt;span style="font: 7pt &amp;quot;Times New Roman&amp;quot;;"&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp; &lt;/span&gt;iii.&lt;span style="font: 7pt &amp;quot;Times New Roman&amp;quot;;"&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp; &lt;/span&gt;&lt;/span&gt;&lt;span dir="LTR"&gt;&lt;/span&gt;&lt;span lang="EN-US" style="font-family: &amp;quot;Times New Roman&amp;quot;,&amp;quot;serif&amp;quot;; font-size: 12pt; line-height: 115%;"&gt;Two regular hexagon&lt;/span&gt;&lt;/div&gt;&lt;div class="MsoListParagraphCxSpMiddle" style="line-height: 115%; margin-bottom: .0001pt; margin-bottom: 0cm; margin-left: 57.3pt; margin-right: 2.45pt; margin-top: 0cm; mso-add-space: auto; mso-list: l0 level1 lfo3; mso-text-indent-alt: -18.0pt; text-align: justify; text-indent: -57.3pt;"&gt;&lt;span lang="EN-US" style="font-family: &amp;quot;Times New Roman&amp;quot;,&amp;quot;serif&amp;quot;; font-size: 12pt; line-height: 115%;"&gt;&lt;span style="font: 7pt &amp;quot;Times New Roman&amp;quot;;"&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp; &lt;/span&gt;iv.&lt;span style="font: 7pt &amp;quot;Times New Roman&amp;quot;;"&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp; &lt;/span&gt;&lt;/span&gt;&lt;span dir="LTR"&gt;&lt;/span&gt;&lt;span lang="EN-US" style="font-family: &amp;quot;Times New Roman&amp;quot;,&amp;quot;serif&amp;quot;; font-size: 12pt; line-height: 115%;"&gt;Two rectangles&lt;/span&gt;&lt;/div&gt;&lt;div class="MsoListParagraphCxSpLast" style="line-height: 115%; margin-bottom: .0001pt; margin-bottom: 0cm; margin-left: 1.0cm; margin-right: -2.5pt; margin-top: 0cm; mso-add-space: auto; text-align: justify;"&gt;&lt;span lang="EN-US" style="font-family: &amp;quot;Times New Roman&amp;quot;,&amp;quot;serif&amp;quot;; font-size: 12pt; line-height: 115%;"&gt;The pair(s) which always similar is (are)….&lt;/span&gt;&lt;/div&gt;&lt;div class="MsoNormal" style="line-height: 115%; margin-left: 49.65pt; mso-list: l1 level1 lfo1; text-align: justify; text-indent: -21.3pt;"&gt;&lt;span lang="EN-US" style="font-family: &amp;quot;Times New Roman&amp;quot;,&amp;quot;serif&amp;quot;; font-size: 12pt; line-height: 115%;"&gt;A.&lt;span style="font: 7pt &amp;quot;Times New Roman&amp;quot;;"&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp; &lt;/span&gt;&lt;/span&gt;&lt;span dir="LTR"&gt;&lt;/span&gt;&lt;span lang="EN-US" style="font-family: &amp;quot;Times New Roman&amp;quot;,&amp;quot;serif&amp;quot;; font-size: 12pt; line-height: 115%;"&gt;i, ii and iii&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp; &lt;/span&gt;&lt;/div&gt;&lt;div class="MsoNormal" style="line-height: 115%; margin-left: 49.65pt; mso-list: l1 level1 lfo1; text-align: justify; text-indent: -21.3pt;"&gt;&lt;span lang="EN-US" style="font-family: &amp;quot;Times New Roman&amp;quot;,&amp;quot;serif&amp;quot;; font-size: 12pt; line-height: 115%;"&gt;B.&lt;span style="font: 7pt &amp;quot;Times New Roman&amp;quot;;"&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp; &lt;/span&gt;&lt;/span&gt;&lt;span dir="LTR"&gt;&lt;/span&gt;&lt;span lang="EN-US" style="font-family: &amp;quot;Times New Roman&amp;quot;,&amp;quot;serif&amp;quot;; font-size: 12pt; line-height: 115%;"&gt;ii and iii&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp; &lt;/span&gt;&lt;/div&gt;&lt;div class="MsoNormal" style="line-height: 115%; margin-left: 49.65pt; mso-list: l1 level1 lfo1; text-align: justify; text-indent: -21.3pt;"&gt;&lt;span lang="EN-US" style="font-family: &amp;quot;Times New Roman&amp;quot;,&amp;quot;serif&amp;quot;; font-size: 12pt; line-height: 115%;"&gt;C.&lt;span style="font: 7pt &amp;quot;Times New Roman&amp;quot;;"&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp; &lt;/span&gt;&lt;/span&gt;&lt;span dir="LTR"&gt;&lt;/span&gt;&lt;span lang="EN-US" style="font-family: &amp;quot;Times New Roman&amp;quot;,&amp;quot;serif&amp;quot;; font-size: 12pt; line-height: 115%;"&gt;ii, iii and iv&lt;/span&gt;&lt;/div&gt;&lt;div class="MsoNormal" style="line-height: 115%; margin-left: 49.65pt; mso-list: l1 level1 lfo1; text-align: justify; text-indent: -21.3pt;"&gt;&lt;span lang="EN-US" style="font-family: &amp;quot;Times New Roman&amp;quot;,&amp;quot;serif&amp;quot;; font-size: 12pt; line-height: 115%;"&gt;D.&lt;span style="font: 7pt &amp;quot;Times New Roman&amp;quot;;"&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp; &lt;/span&gt;&lt;/span&gt;&lt;span dir="LTR"&gt;&lt;/span&gt;&lt;span lang="EN-US" style="font-family: &amp;quot;Times New Roman&amp;quot;,&amp;quot;serif&amp;quot;; font-size: 12pt; line-height: 115%;"&gt;iii only&lt;/span&gt;&lt;/div&gt;&lt;div class="MsoNormal" style="line-height: 115%; margin-left: 49.65pt; text-align: justify; text-indent: -21.3pt;"&gt;&lt;br /&gt;&lt;/div&gt;&lt;div class="MsoNormal" style="line-height: 115%; margin-left: 49.65pt; text-align: justify; text-indent: -21.3pt;"&gt;&lt;span lang="EN-US" style="font-family: &amp;quot;Times New Roman&amp;quot;,&amp;quot;serif&amp;quot;; font-size: 12pt; line-height: 115%;"&gt;Yang menjawab A ada 16 orang ( 10% )&lt;/span&gt;&lt;/div&gt;&lt;div class="MsoNormal" style="line-height: 115%; margin-left: 49.65pt; text-align: justify; text-indent: -21.3pt;"&gt;&lt;span lang="EN-US" style="font-family: &amp;quot;Times New Roman&amp;quot;,&amp;quot;serif&amp;quot;; font-size: 12pt; line-height: 115%;"&gt;Yang menjawab B ada 20 orang ( 12,5% )&lt;/span&gt;&lt;/div&gt;&lt;div class="MsoNormal" style="line-height: 115%; margin-left: 49.65pt; text-align: justify; text-indent: -21.3pt;"&gt;&lt;span lang="EN-US" style="font-family: &amp;quot;Times New Roman&amp;quot;,&amp;quot;serif&amp;quot;; font-size: 12pt; line-height: 115%;"&gt;Yang menjawab C ada 42 orang ( 26,25% )&lt;/span&gt;&lt;/div&gt;&lt;div class="MsoNormal" style="line-height: 115%; margin-left: 49.65pt; text-align: justify; text-indent: -21.3pt;"&gt;&lt;span lang="EN-US" style="font-family: &amp;quot;Times New Roman&amp;quot;,&amp;quot;serif&amp;quot;; font-size: 12pt; line-height: 115%;"&gt;Yang menjawab D ada 82 orang ( 51,25% )&lt;/span&gt;&lt;span lang="EN-US" style="font-family: &amp;quot;Times New Roman&amp;quot;,&amp;quot;serif&amp;quot;; font-size: 12pt; line-height: 115%;"&gt;&amp;nbsp;&lt;/span&gt;&lt;/div&gt;&lt;div class="MsoNormal" style="line-height: 115%; margin-left: 49.65pt; text-align: justify; text-indent: -21.3pt;"&gt;&lt;br /&gt;&lt;/div&gt;&lt;div class="MsoNormal" style="line-height: 115%; margin-left: 49.65pt; text-align: justify; text-indent: -21.3pt;"&gt;&lt;span lang="EN-US" style="font-family: &amp;quot;Times New Roman&amp;quot;,&amp;quot;serif&amp;quot;; font-size: 12pt; line-height: 115%;"&gt;Pembahasan:&lt;/span&gt;&lt;/div&gt;&lt;div class="MsoNormal" style="line-height: 115%; margin-left: 49.65pt; text-align: justify; text-indent: -21.3pt;"&gt;&lt;span lang="EN-US" style="font-family: &amp;quot;Times New Roman&amp;quot;,&amp;quot;serif&amp;quot;; font-size: 12pt; line-height: 115%;"&gt;Pasangan bangun-bangun yang sebangun :&lt;/span&gt;&lt;/div&gt;&lt;div class="MsoNormal" style="line-height: 115%; margin-left: 49.65pt; text-align: justify; text-indent: -21.3pt;"&gt;&lt;span lang="EN-US" style="font-family: &amp;quot;Times New Roman&amp;quot;,&amp;quot;serif&amp;quot;; font-size: 12pt; line-height: 115%;"&gt;i&amp;nbsp;&amp;nbsp;&amp;nbsp; dua segitiga sama kaki belum tentu sebangun tergantung sudutnya sama atau tidak&lt;/span&gt;&lt;/div&gt;&lt;div class="MsoNormal" style="line-height: 115%; margin-left: 49.65pt; text-align: justify; text-indent: -21.3pt;"&gt;&lt;span lang="EN-US" style="font-family: &amp;quot;Times New Roman&amp;quot;,&amp;quot;serif&amp;quot;; font-size: 12pt; line-height: 115%;"&gt;ii&amp;nbsp;&amp;nbsp; dua segitiga siku-siku sama kaki pasti sebangun karena sudut yg bersesuaian sama yaitu 90, 45 , 45 &lt;/span&gt;&lt;/div&gt;&lt;div class="MsoNormal" style="line-height: 115%; margin-left: 49.65pt; text-align: justify; text-indent: -21.3pt;"&gt;&lt;span lang="EN-US" style="font-family: &amp;quot;Times New Roman&amp;quot;,&amp;quot;serif&amp;quot;; font-size: 12pt; line-height: 115%;"&gt;iii&amp;nbsp; dua segienam beraturan pasti sebangun karena &lt;/span&gt;&lt;span lang="EN-US" style="font-family: &amp;quot;Times New Roman&amp;quot;,&amp;quot;serif&amp;quot;; font-size: 12pt; line-height: 115%;"&gt;karena sudut yg bersesuaian sama yaitu 120, dan sisinya sebanding&lt;/span&gt;&lt;/div&gt;&lt;div class="MsoNormal" style="line-height: 115%; margin-left: 49.65pt; text-align: justify; text-indent: -21.3pt;"&gt;&lt;span lang="EN-US" style="font-family: &amp;quot;Times New Roman&amp;quot;,&amp;quot;serif&amp;quot;; font-size: 12pt; line-height: 115%;"&gt;iv&amp;nbsp; dua persegi panjang &lt;/span&gt;&lt;span lang="EN-US" style="font-family: &amp;quot;Times New Roman&amp;quot;,&amp;quot;serif&amp;quot;; font-size: 12pt; line-height: 115%;"&gt;belum tentu sebangun tergantung perbandingan sisinya sama atau tidak meskipun sudutnya sama yaitu 90&lt;/span&gt;&lt;/div&gt;&lt;div class="MsoNormal" style="line-height: 115%; margin-left: 49.65pt; text-align: justify; text-indent: -21.3pt;"&gt;&lt;br /&gt;&lt;/div&gt;&lt;div class="MsoNormal" style="line-height: 115%; margin-left: 49.65pt; text-align: justify; text-indent: -21.3pt;"&gt;&lt;span lang="EN-US" style="font-family: &amp;quot;Times New Roman&amp;quot;,&amp;quot;serif&amp;quot;; font-size: 12pt; line-height: 115%;"&gt;jadi jawaban yang benar adalah B ( ii dan iii&amp;nbsp; )&lt;/span&gt;&lt;/div&gt;&lt;div class="MsoNormal" style="line-height: 115%; margin-left: 49.65pt; text-align: justify; text-indent: -21.3pt;"&gt;&lt;span lang="EN-US" style="font-family: &amp;quot;Times New Roman&amp;quot;,&amp;quot;serif&amp;quot;; font-size: 12pt; line-height: 115%;"&gt; &lt;/span&gt;&lt;/div&gt;&lt;div class="MsoNormal" style="line-height: 115%; margin-left: 49.65pt; text-align: justify; text-indent: -21.3pt;"&gt;&lt;span lang="EN-US" style="font-family: &amp;quot;Times New Roman&amp;quot;,&amp;quot;serif&amp;quot;; font-size: 12pt; line-height: 115%;"&gt;bersambung.....&lt;/span&gt;&lt;/div&gt;&lt;div class="MsoNormal" style="line-height: 115%; margin-left: 49.65pt; text-align: justify; text-indent: -21.3pt;"&gt;&lt;span lang="EN-US" style="font-family: &amp;quot;Times New Roman&amp;quot;,&amp;quot;serif&amp;quot;; font-size: 12pt; line-height: 115%;"&gt;&lt;br /&gt;&lt;/span&gt;&lt;/div&gt;&lt;div class="MsoNormal" style="line-height: 115%; margin-left: 49.65pt; text-align: justify; text-indent: -21.3pt;"&gt;&lt;span lang="EN-US" style="font-family: &amp;quot;Times New Roman&amp;quot;,&amp;quot;serif&amp;quot;; font-size: 12pt; line-height: 115%;"&gt;&amp;nbsp;&lt;/span&gt;&lt;span lang="EN-US" style="font-family: &amp;quot;Times New Roman&amp;quot;,&amp;quot;serif&amp;quot;; font-size: 12pt; line-height: 115%;"&gt; &lt;/span&gt;&lt;/div&gt;&lt;div class="blogger-post-footer"&gt;&lt;img width='1' height='1' src='https://blogger.googleusercontent.com/tracker/4466046504108017359-4947506099710915085?l=tequadrat.blogspot.com' alt='' /&gt;&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://tequadrat.blogspot.com/feeds/4947506099710915085/comments/default' title='Poskan Komentar'/><link rel='replies' type='text/html' href='http://tequadrat.blogspot.com/2011/12/pembahasan-soal-uas-2011.html#comment-form' title='0 Komentar'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/4466046504108017359/posts/default/4947506099710915085'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/4466046504108017359/posts/default/4947506099710915085'/><link rel='alternate' type='text/html' href='http://tequadrat.blogspot.com/2011/12/pembahasan-soal-uas-2011.html' title='Pembahasan Soal UAS 2011.'/><author><name>Toto Suhartono</name><uri>http://www.blogger.com/profile/01373626222854797946</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='32' height='24' src='http://4.bp.blogspot.com/_Sv6kWpJpHuU/SgDcpmgbh1I/AAAAAAAAAAU/-binMSN26-w/S220/100_0598.JPG'/></author><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-4466046504108017359.post-3213205425330551795</id><published>2011-12-08T19:41:00.000-08:00</published><updated>2011-12-08T19:44:27.095-08:00</updated><title type='text'>Hasil UAS Matematika</title><content type='html'>Ulangan Akhir Semester Gasal berlangsung dari tanggal 5 Desember 2011 sampai 10 Desember 2011.&lt;br /&gt;Untuk mata pelajaran Matematika dilaksanakan hari Rabu tanggal 7 Desember 2011 jam 07.30 - 09.30.&lt;br /&gt;Dari kelas IX A sampai IX E banyaknya siswa ada 160 orang, dengan banyaknya soal 40 , pilihan ganda, diperoleh hasil sebagai berikut:&lt;br /&gt;Nilai tertinggi : 97,50&lt;br /&gt;Nilai terendah : 40,00&lt;br /&gt;Nilai rata-rata : 80,00&lt;br /&gt;Standart Deviasi : 10,18&lt;br /&gt;Dengan KKM 78 maka yang nilainya sudah mencapai dan melampaui KKM saya ucapkan selamat, dan bagi yang belum mencapai KKM saya harapkan lebih giat belajar, Insya Allah kalian BISA.&lt;br /&gt;Daftar nilai selengkapnya bisa didownload pada link di bawah ini.&lt;br /&gt;&lt;a href="http://www.ziddu.com/download/17745532/9A.pdf.html" target="_blank"&gt;Kelas IX A&lt;/a&gt;&lt;br /&gt;&lt;a href="http://www.ziddu.com/download/17745534/9B.pdf.html" target="_blank"&gt;Kelas IX B&lt;/a&gt;&lt;br /&gt;&lt;a href="http://www.ziddu.com/download/17745533/9C.pdf.html" target="_blank"&gt;Kelas IX C&lt;/a&gt;&lt;br /&gt;&lt;a href="http://www.ziddu.com/download/17745535/9D.pdf.html" target="_blank"&gt;Kelas IX D&lt;/a&gt;&lt;br /&gt;&lt;a href="http://www.ziddu.com/download/17745531/9E.pdf.html" target="_blank"&gt;Kelas IX E&lt;/a&gt;&lt;div class="blogger-post-footer"&gt;&lt;img width='1' height='1' src='https://blogger.googleusercontent.com/tracker/4466046504108017359-3213205425330551795?l=tequadrat.blogspot.com' alt='' /&gt;&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://tequadrat.blogspot.com/feeds/3213205425330551795/comments/default' title='Poskan Komentar'/><link rel='replies' type='text/html' href='http://tequadrat.blogspot.com/2011/12/hasil-uas-matematika.html#comment-form' title='0 Komentar'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/4466046504108017359/posts/default/3213205425330551795'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/4466046504108017359/posts/default/3213205425330551795'/><link rel='alternate' type='text/html' href='http://tequadrat.blogspot.com/2011/12/hasil-uas-matematika.html' title='Hasil UAS Matematika'/><author><name>Toto Suhartono</name><uri>http://www.blogger.com/profile/01373626222854797946</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='32' height='24' src='http://4.bp.blogspot.com/_Sv6kWpJpHuU/SgDcpmgbh1I/AAAAAAAAAAU/-binMSN26-w/S220/100_0598.JPG'/></author><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-4466046504108017359.post-7265222616550922625</id><published>2011-11-29T23:20:00.000-08:00</published><updated>2011-11-29T23:57:16.979-08:00</updated><title type='text'>ACHIEVEMENT EXAMINATION  OF THE FIRST SEMESTER  ACADEMIC YEAR 2010 / 2011</title><content type='html'>&lt;div class="MsoListParagraph" style="margin-bottom: .0001pt; margin-bottom: 0cm; margin-left: 1.0cm; margin-right: 207.95pt; margin-top: 0cm; mso-add-space: auto; mso-list: l2 level1 lfo4; tab-stops: 248.1pt; text-align: justify; text-indent: -1.0cm;"&gt;&lt;span lang="EN-US" style="font-family: &amp;quot;Book Antiqua&amp;quot;,&amp;quot;serif&amp;quot;;"&gt;1.&lt;span style="font: 7pt &amp;quot;Times New Roman&amp;quot;;"&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp; &lt;/span&gt;The diagram shows a scale drawing of the plan of department store with a scale&amp;nbsp; 1 : 400. The shape of each store is a rectangle. The area, in m&lt;sup&gt;2&lt;/sup&gt;, of the shoe store is….&lt;/span&gt;&lt;/div&gt;&lt;table cellpadding="0" cellspacing="0"&gt;&lt;tbody&gt;&lt;tr&gt;         &lt;/tr&gt;&lt;/tbody&gt;&lt;/table&gt;&lt;div class="MsoNormal" style="margin-left: 49.65pt; mso-list: l0 level1 lfo1; text-align: justify; text-indent: -21.3pt;"&gt;&lt;span lang="EN-US" style="font-family: &amp;quot;Book Antiqua&amp;quot;,&amp;quot;serif&amp;quot;;"&gt;A.&lt;span style="font: 7pt &amp;quot;Times New Roman&amp;quot;;"&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp; &lt;/span&gt;&lt;/span&gt;&lt;span dir="LTR"&gt;&lt;/span&gt;&lt;span lang="EN-US" style="font-family: &amp;quot;Book Antiqua&amp;quot;,&amp;quot;serif&amp;quot;;"&gt;24&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp; &lt;/span&gt;&lt;/div&gt;&lt;div class="MsoNormal" style="margin-left: 49.65pt; mso-list: l0 level1 lfo1; text-align: justify; text-indent: -21.3pt;"&gt;&lt;span lang="EN-US" style="font-family: &amp;quot;Book Antiqua&amp;quot;,&amp;quot;serif&amp;quot;;"&gt;B.&lt;span style="font: 7pt &amp;quot;Times New Roman&amp;quot;;"&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp; &lt;/span&gt;&lt;/span&gt;&lt;span dir="LTR"&gt;&lt;/span&gt;&lt;span lang="EN-US" style="font-family: &amp;quot;Book Antiqua&amp;quot;,&amp;quot;serif&amp;quot;;"&gt;48&amp;nbsp;&amp;nbsp;&amp;nbsp; &lt;/span&gt;&lt;/div&gt;&lt;div class="MsoNormal" style="margin-left: 49.65pt; mso-list: l0 level1 lfo1; text-align: justify; text-indent: -21.3pt;"&gt;&lt;span lang="EN-US" style="font-family: &amp;quot;Book Antiqua&amp;quot;,&amp;quot;serif&amp;quot;;"&gt;C.&lt;span style="font: 7pt &amp;quot;Times New Roman&amp;quot;;"&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp; &lt;/span&gt;&lt;/span&gt;&lt;span dir="LTR"&gt;&lt;/span&gt;&lt;span lang="EN-US" style="font-family: &amp;quot;Book Antiqua&amp;quot;,&amp;quot;serif&amp;quot;;"&gt;72&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp; &lt;/span&gt;&lt;/div&gt;&lt;div class="MsoNormal" style="margin-left: 49.65pt; mso-list: l0 level1 lfo1; text-align: justify; text-indent: -21.3pt;"&gt;&lt;span lang="EN-US" style="font-family: &amp;quot;Book Antiqua&amp;quot;,&amp;quot;serif&amp;quot;;"&gt;D.&lt;span style="font: 7pt &amp;quot;Times New Roman&amp;quot;;"&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp; &lt;/span&gt;&lt;/span&gt;&lt;span dir="LTR"&gt;&lt;/span&gt;&lt;span lang="EN-US" style="font-family: &amp;quot;Book Antiqua&amp;quot;,&amp;quot;serif&amp;quot;;"&gt;96&lt;/span&gt;&lt;/div&gt;&lt;div class="MsoNormal" style="text-align: justify;"&gt;&lt;a href="data:image/png;base64,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" imageanchor="1" style="clear: left; float: left; margin-bottom: 1em; margin-right: 1em;"&gt;&lt;img alt="" border="0" src="data:image/png;base64,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" /&gt;&lt;/a&gt;&lt;br /&gt;&lt;br /&gt;&lt;br /&gt;&lt;br /&gt;&lt;br /&gt;&lt;br /&gt;&lt;br /&gt;&lt;br /&gt;&lt;br /&gt;&lt;/div&gt;&lt;div class="MsoListParagraph" style="margin-left: 1.0cm; mso-add-space: auto; mso-list: l2 level1 lfo4; text-align: justify; text-indent: -1.0cm;"&gt;&lt;br /&gt;&lt;span lang="EN-US" style="font-family: &amp;quot;Book Antiqua&amp;quot;,&amp;quot;serif&amp;quot;;"&gt;2.&lt;span style="font: 7pt &amp;quot;Times New Roman&amp;quot;;"&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp; &lt;/span&gt;&lt;/span&gt;&lt;span dir="LTR"&gt;&lt;/span&gt;&lt;span lang="EN-US" style="font-family: &amp;quot;Book Antiqua&amp;quot;,&amp;quot;serif&amp;quot;;"&gt;In the diagram, &lt;i style="mso-bidi-font-style: normal;"&gt;PQR&lt;/i&gt; and &lt;i style="mso-bidi-font-style: normal;"&gt;TUV&lt;/i&gt; are similar triangles. The length, in cm, of &lt;i style="mso-bidi-font-style: normal;"&gt;TU&lt;/i&gt; is ….&lt;/span&gt;&lt;/div&gt;&lt;div class="MsoNormal" style="margin-left: 54.0pt; mso-list: l1 level1 lfo3; tab-stops: 184.5pt; text-align: justify; text-indent: -25.65pt;"&gt;&lt;span lang="EN-US" style="font-family: &amp;quot;Book Antiqua&amp;quot;,&amp;quot;serif&amp;quot;;"&gt;A.&lt;span style="font: 7pt &amp;quot;Times New Roman&amp;quot;;"&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp; &lt;/span&gt;&lt;/span&gt;&lt;span dir="LTR"&gt;&lt;/span&gt;                                                    &lt;span lang="EN-US" style="font-family: &amp;quot;Book Antiqua&amp;quot;,&amp;quot;serif&amp;quot;;"&gt;2&lt;span style="position: relative; top: 12pt;"&gt;   &lt;/span&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp; &lt;/span&gt;&lt;/div&gt;&lt;div class="Alist" style="margin-left: 54.0pt; mso-list: l1 level1 lfo3; tab-stops: 36.0pt; text-indent: -25.65pt;"&gt;&lt;span lang="EN-US" style="font-family: &amp;quot;Book Antiqua&amp;quot;,&amp;quot;serif&amp;quot;;"&gt;B.&lt;span style="font: 7pt &amp;quot;Times New Roman&amp;quot;;"&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp; &lt;/span&gt;&lt;/span&gt;&lt;span dir="LTR"&gt;&lt;/span&gt;&lt;span lang="EN-US" style="font-family: &amp;quot;Book Antiqua&amp;quot;,&amp;quot;serif&amp;quot;;"&gt;6&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp; &lt;/span&gt;&lt;/div&gt;&lt;div class="Alist" style="margin-left: 54.0pt; mso-list: l1 level1 lfo3; tab-stops: 36.0pt; text-indent: -25.65pt;"&gt;&lt;span lang="EN-US" style="font-family: &amp;quot;Book Antiqua&amp;quot;,&amp;quot;serif&amp;quot;;"&gt;C.&lt;span style="font: 7pt &amp;quot;Times New Roman&amp;quot;;"&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp; &lt;/span&gt;&lt;/span&gt;&lt;span dir="LTR"&gt;&lt;/span&gt;&lt;span lang="EN-US" style="font-family: &amp;quot;Book Antiqua&amp;quot;,&amp;quot;serif&amp;quot;;"&gt;6&lt;span style="position: relative; top: 12pt;"&gt;   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" 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" /&gt;&lt;/a&gt;&lt;/div&gt;&lt;span lang="EN-US" style="font-family: &amp;quot;Book Antiqua&amp;quot;,&amp;quot;serif&amp;quot;;"&gt;D.&lt;span style="font: 7pt &amp;quot;Times New Roman&amp;quot;;"&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp; &lt;/span&gt;&lt;/span&gt;&lt;span lang="EN-US" style="font-family: &amp;quot;Book Antiqua&amp;quot;,&amp;quot;serif&amp;quot;;"&gt;7&lt;/span&gt;&lt;br /&gt;&lt;br /&gt;&lt;span lang="EN-US" style="font-family: &amp;quot;Book Antiqua&amp;quot;,&amp;quot;serif&amp;quot;;"&gt; &lt;/span&gt;&lt;br /&gt;&lt;br /&gt;&lt;br /&gt;&lt;br /&gt;&lt;span lang="EN-US" style="font-family: &amp;quot;Book Antiqua&amp;quot;,&amp;quot;serif&amp;quot;;"&gt;For the next number please click &lt;a href="http://www.ziddu.com/download/17604554/soal9paketAJadi-2.pdf.html" target="_blank"&gt;here&lt;/a&gt;&lt;/span&gt;&lt;/div&gt;&lt;div class="blogger-post-footer"&gt;&lt;img width='1' height='1' src='https://blogger.googleusercontent.com/tracker/4466046504108017359-7265222616550922625?l=tequadrat.blogspot.com' alt='' /&gt;&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://tequadrat.blogspot.com/feeds/7265222616550922625/comments/default' title='Poskan Komentar'/><link rel='replies' type='text/html' href='http://tequadrat.blogspot.com/2011/11/achievement-examination-of-first.html#comment-form' title='0 Komentar'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/4466046504108017359/posts/default/7265222616550922625'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/4466046504108017359/posts/default/7265222616550922625'/><link rel='alternate' type='text/html' href='http://tequadrat.blogspot.com/2011/11/achievement-examination-of-first.html' title='ACHIEVEMENT EXAMINATION  OF THE FIRST SEMESTER  ACADEMIC YEAR 2010 / 2011'/><author><name>Toto Suhartono</name><uri>http://www.blogger.com/profile/01373626222854797946</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='32' height='24' src='http://4.bp.blogspot.com/_Sv6kWpJpHuU/SgDcpmgbh1I/AAAAAAAAAAU/-binMSN26-w/S220/100_0598.JPG'/></author><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-4466046504108017359.post-3860309621159651164</id><published>2011-11-29T08:36:00.000-08:00</published><updated>2011-11-29T08:36:27.443-08:00</updated><title type='text'>Table of Specification of Final Semester Test Items</title><content type='html'>&lt;!--[if gte mso 9]&gt;&lt;xml&gt;  &lt;w:WordDocument&gt;   &lt;w:View&gt;Normal&lt;/w:View&gt;   &lt;w:Zoom&gt;0&lt;/w:Zoom&gt;   &lt;w:TrackMoves/&gt;   &lt;w:TrackFormatting/&gt;   &lt;w:PunctuationKerning/&gt;   &lt;w:ValidateAgainstSchemas/&gt;   &lt;w:SaveIfXMLInvalid&gt;false&lt;/w:SaveIfXMLInvalid&gt;   &lt;w:IgnoreMixedContent&gt;false&lt;/w:IgnoreMixedContent&gt;   &lt;w:AlwaysShowPlaceholderText&gt;false&lt;/w:AlwaysShowPlaceholderText&gt;   &lt;w:DoNotPromoteQF/&gt;   &lt;w:LidThemeOther&gt;IN&lt;/w:LidThemeOther&gt;   &lt;w:LidThemeAsian&gt;X-NONE&lt;/w:LidThemeAsian&gt;   &lt;w:LidThemeComplexScript&gt;AR-SA&lt;/w:LidThemeComplexScript&gt;   &lt;w:Compatibility&gt;    &lt;w:BreakWrappedTables/&gt;    &lt;w:SnapToGridInCell/&gt;    &lt;w:WrapTextWithPunct/&gt;    &lt;w:UseAsianBreakRules/&gt;    &lt;w:DontGrowAutofit/&gt;    &lt;w:SplitPgBreakAndParaMark/&gt;    &lt;w:DontVertAlignCellWithSp/&gt;    &lt;w:DontBreakConstrainedForcedTables/&gt;    &lt;w:DontVertAlignInTxbx/&gt;    &lt;w:Word11KerningPairs/&gt;    &lt;w:CachedColBalance/&gt;   &lt;/w:Compatibility&gt;   &lt;w:BrowserLevel&gt;MicrosoftInternetExplorer4&lt;/w:BrowserLevel&gt;   &lt;m:mathPr&gt;    &lt;m:mathFont m:val="Cambria Math"/&gt;    &lt;m:brkBin m:val="before"/&gt;    &lt;m:brkBinSub m:val="--"/&gt;    &lt;m:smallFrac m:val="off"/&gt;    &lt;m:dispDef/&gt;    &lt;m:lMargin m:val="0"/&gt;    &lt;m:rMargin m:val="0"/&gt;    &lt;m:defJc m:val="centerGroup"/&gt;    &lt;m:wrapIndent m:val="1440"/&gt;    &lt;m:intLim m:val="subSup"/&gt;    &lt;m:naryLim m:val="undOvr"/&gt;   &lt;/m:mathPr&gt;&lt;/w:WordDocument&gt; &lt;/xml&gt;&lt;![endif]--&gt;&lt;!--[if gte mso 9]&gt;&lt;xml&gt;  &lt;w:LatentStyles DefLockedState="false" DefUnhideWhenUsed="true"  DefSemiHidden="true" DefQFormat="false" DefPriority="99"  LatentStyleCount="267"&gt;   &lt;w:LsdException Locked="false" Priority="0" SemiHidden="false"   UnhideWhenUsed="false" QFormat="true" Name="Normal"/&gt;   &lt;w:LsdException Locked="false" Priority="9" SemiHidden="false"   UnhideWhenUsed="false" QFormat="true" Name="heading 1"/&gt;   &lt;w:LsdException Locked="false" Priority="9" QFormat="true" Name="heading 2"/&gt;   &lt;w:LsdException Locked="false" Priority="9" QFormat="true" Name="heading 3"/&gt;   &lt;w:LsdException Locked="false" Priority="9" QFormat="true" Name="heading 4"/&gt;   &lt;w:LsdException Locked="false" Priority="9" QFormat="true" Name="heading 5"/&gt;   &lt;w:LsdException Locked="false" Priority="9" QFormat="true" Name="heading 6"/&gt;   &lt;w:LsdException Locked="false" Priority="9" QFormat="true" Name="heading 7"/&gt;   &lt;w:LsdException Locked="false" Priority="9" QFormat="true" Name="heading 8"/&gt;   &lt;w:LsdException Locked="false" Priority="9" QFormat="true" Name="heading 9"/&gt;   &lt;w:LsdException Locked="false" Priority="39" Name="toc 1"/&gt;   &lt;w:LsdException Locked="false" Priority="39" Name="toc 2"/&gt;   &lt;w:LsdException Locked="false" Priority="39" Name="toc 3"/&gt;   &lt;w:LsdException Locked="false" Priority="39" Name="toc 4"/&gt;   &lt;w:LsdException Locked="false" Priority="39" Name="toc 5"/&gt;   &lt;w:LsdException Locked="false" Priority="39" Name="toc 6"/&gt;   &lt;w:LsdException Locked="false" Priority="39" Name="toc 7"/&gt;   &lt;w:LsdException Locked="false" Priority="39" Name="toc 8"/&gt;   &lt;w:LsdException Locked="false" Priority="39" Name="toc 9"/&gt;   &lt;w:LsdException Locked="false" Priority="35" QFormat="true" Name="caption"/&gt;   &lt;w:LsdException Locked="false" Priority="10" SemiHidden="false"   UnhideWhenUsed="false" QFormat="true" Name="Title"/&gt;   &lt;w:LsdException Locked="false" Priority="1" Name="Default Paragraph Font"/&gt;   &lt;w:LsdException Locked="false" Priority="11" SemiHidden="false"   UnhideWhenUsed="false" QFormat="true" Name="Subtitle"/&gt;   &lt;w:LsdException Locked="false" Priority="22" SemiHidden="false"   UnhideWhenUsed="false" QFormat="true" Name="Strong"/&gt;   &lt;w:LsdException Locked="false" Priority="20" SemiHidden="false"   UnhideWhenUsed="false" QFormat="true" Name="Emphasis"/&gt;   &lt;w:LsdException Locked="false" Priority="59" SemiHidden="false"   UnhideWhenUsed="false" Name="Table Grid"/&gt;   &lt;w:LsdException Locked="false" UnhideWhenUsed="false" Name="Placeholder Text"/&gt;   &lt;w:LsdException Locked="false" Priority="1" SemiHidden="false"   UnhideWhenUsed="false" QFormat="true" Name="No Spacing"/&gt;   &lt;w:LsdException Locked="false" Priority="60" SemiHidden="false"   UnhideWhenUsed="false" Name="Light Shading"/&gt;   &lt;w:LsdException Locked="false" Priority="61" SemiHidden="false"   UnhideWhenUsed="false" Name="Light List"/&gt;   &lt;w:LsdException Locked="false" Priority="62" SemiHidden="false"   UnhideWhenUsed="false" Name="Light Grid"/&gt;   &lt;w:LsdException Locked="false" Priority="63" SemiHidden="false"   UnhideWhenUsed="false" Name="Medium Shading 1"/&gt;   &lt;w:LsdException Locked="false" Priority="64" SemiHidden="false"   UnhideWhenUsed="false" Name="Medium Shading 2"/&gt;   &lt;w:LsdException Locked="false" Priority="65" SemiHidden="false"   UnhideWhenUsed="false" Name="Medium List 1"/&gt;   &lt;w:LsdException Locked="false" Priority="66" SemiHidden="false"   UnhideWhenUsed="false" Name="Medium List 2"/&gt;   &lt;w:LsdException Locked="false" Priority="67" SemiHidden="false"   UnhideWhenUsed="false" Name="Medium Grid 1"/&gt;   &lt;w:LsdException Locked="false" Priority="68" SemiHidden="false"   UnhideWhenUsed="false" Name="Medium Grid 2"/&gt;   &lt;w:LsdException Locked="false" Priority="69" SemiHidden="false"   UnhideWhenUsed="false" Name="Medium Grid 3"/&gt;   &lt;w:LsdException Locked="false" Priority="70" SemiHidden="false"   UnhideWhenUsed="false" Name="Dark List"/&gt;   &lt;w:LsdException Locked="false" Priority="71" SemiHidden="false"   UnhideWhenUsed="false" Name="Colorful Shading"/&gt;   &lt;w:LsdException Locked="false" Priority="72" SemiHidden="false"   UnhideWhenUsed="false" Name="Colorful List"/&gt;   &lt;w:LsdException Locked="false" Priority="73" SemiHidden="false"   UnhideWhenUsed="false" Name="Colorful Grid"/&gt;   &lt;w:LsdException Locked="false" Priority="60" SemiHidden="false"   UnhideWhenUsed="false" Name="Light Shading Accent 1"/&gt;   &lt;w:LsdException Locked="false" Priority="61" SemiHidden="false"   UnhideWhenUsed="false" Name="Light List Accent 1"/&gt;   &lt;w:LsdException Locked="false" Priority="62" SemiHidden="false"   UnhideWhenUsed="false" Name="Light Grid Accent 1"/&gt;   &lt;w:LsdException Locked="false" Priority="63" SemiHidden="false"   UnhideWhenUsed="false" Name="Medium Shading 1 Accent 1"/&gt;   &lt;w:LsdException Locked="false" Priority="64" SemiHidden="false"   UnhideWhenUsed="false" Name="Medium Shading 2 Accent 1"/&gt;   &lt;w:LsdException Locked="false" Priority="65" SemiHidden="false"   UnhideWhenUsed="false" Name="Medium List 1 Accent 1"/&gt;   &lt;w:LsdException Locked="false" UnhideWhenUsed="false" Name="Revision"/&gt;   &lt;w:LsdException Locked="false" Priority="34" SemiHidden="false"   UnhideWhenUsed="false" QFormat="true" Name="List Paragraph"/&gt;   &lt;w:LsdException Locked="false" Priority="29" SemiHidden="false"   UnhideWhenUsed="false" QFormat="true" Name="Quote"/&gt;   &lt;w:LsdException Locked="false" Priority="30" SemiHidden="false"   UnhideWhenUsed="false" QFormat="true" Name="Intense Quote"/&gt;   &lt;w:LsdException Locked="false" Priority="66" SemiHidden="false"   UnhideWhenUsed="false" Name="Medium List 2 Accent 1"/&gt;   &lt;w:LsdException Locked="false" Priority="67" SemiHidden="false"   UnhideWhenUsed="false" Name="Medium Grid 1 Accent 1"/&gt;   &lt;w:LsdException Locked="false" Priority="68" SemiHidden="false"   UnhideWhenUsed="false" Name="Medium Grid 2 Accent 1"/&gt;   &lt;w:LsdException Locked="false" Priority="69" SemiHidden="false"   UnhideWhenUsed="false" Name="Medium Grid 3 Accent 1"/&gt;   &lt;w:LsdException Locked="false" Priority="70" SemiHidden="false"   UnhideWhenUsed="false" Name="Dark List Accent 1"/&gt;   &lt;w:LsdException Locked="false" Priority="71" SemiHidden="false"   UnhideWhenUsed="false" Name="Colorful Shading Accent 1"/&gt;   &lt;w:LsdException Locked="false" Priority="72" SemiHidden="false"   UnhideWhenUsed="false" Name="Colorful List Accent 1"/&gt;   &lt;w:LsdException Locked="false" Priority="73" SemiHidden="false"   UnhideWhenUsed="false" Name="Colorful Grid Accent 1"/&gt;   &lt;w:LsdException Locked="false" Priority="60" SemiHidden="false"   UnhideWhenUsed="false" Name="Light Shading Accent 2"/&gt;   &lt;w:LsdException Locked="false" Priority="61" SemiHidden="false"   UnhideWhenUsed="false" Name="Light List Accent 2"/&gt;   &lt;w:LsdException Locked="false" Priority="62" SemiHidden="false"   UnhideWhenUsed="false" Name="Light Grid Accent 2"/&gt;   &lt;w:LsdException Locked="false" Priority="63" SemiHidden="false"   UnhideWhenUsed="false" Name="Medium Shading 1 Accent 2"/&gt;   &lt;w:LsdException Locked="false" Priority="64" SemiHidden="false"   UnhideWhenUsed="false" Name="Medium Shading 2 Accent 2"/&gt;   &lt;w:LsdException Locked="false" Priority="65" SemiHidden="false"   UnhideWhenUsed="false" Name="Medium List 1 Accent 2"/&gt;   &lt;w:LsdException Locked="false" Priority="66" SemiHidden="false"   UnhideWhenUsed="false" Name="Medium List 2 Accent 2"/&gt;   &lt;w:LsdException Locked="false" Priority="67" SemiHidden="false"   UnhideWhenUsed="false" Name="Medium Grid 1 Accent 2"/&gt;   &lt;w:LsdException Locked="false" Priority="68" SemiHidden="false"   UnhideWhenUsed="false" Name="Medium Grid 2 Accent 2"/&gt;   &lt;w:LsdException Locked="false" Priority="69" SemiHidden="false"   UnhideWhenUsed="false" Name="Medium Grid 3 Accent 2"/&gt;   &lt;w:LsdException Locked="false" Priority="70" SemiHidden="false"   UnhideWhenUsed="false" Name="Dark List Accent 2"/&gt;   &lt;w:LsdException Locked="false" Priority="71" SemiHidden="false"   UnhideWhenUsed="false" Name="Colorful Shading Accent 2"/&gt;   &lt;w:LsdException Locked="false" Priority="72" SemiHidden="false"   UnhideWhenUsed="false" Name="Colorful List Accent 2"/&gt;   &lt;w:LsdException Locked="false" Priority="73" SemiHidden="false"   UnhideWhenUsed="false" Name="Colorful Grid Accent 2"/&gt;   &lt;w:LsdException Locked="false" Priority="60" SemiHidden="false"   UnhideWhenUsed="false" Name="Light Shading Accent 3"/&gt;   &lt;w:LsdException Locked="false" Priority="61" SemiHidden="false"   UnhideWhenUsed="false" Name="Light List Accent 3"/&gt;   &lt;w:LsdException Locked="false" Priority="62" SemiHidden="false"   UnhideWhenUsed="false" Name="Light Grid Accent 3"/&gt;   &lt;w:LsdException Locked="false" Priority="63" SemiHidden="false"   UnhideWhenUsed="false" Name="Medium Shading 1 Accent 3"/&gt;   &lt;w:LsdException Locked="false" Priority="64" SemiHidden="false"   UnhideWhenUsed="false" Name="Medium Shading 2 Accent 3"/&gt;   &lt;w:LsdException Locked="false" Priority="65" SemiHidden="false"   UnhideWhenUsed="false" Name="Medium List 1 Accent 3"/&gt;   &lt;w:LsdException Locked="false" Priority="66" SemiHidden="false"   UnhideWhenUsed="false" Name="Medium List 2 Accent 3"/&gt;   &lt;w:LsdException Locked="false" Priority="67" SemiHidden="false"   UnhideWhenUsed="false" Name="Medium Grid 1 Accent 3"/&gt;   &lt;w:LsdException Locked="false" Priority="68" SemiHidden="false"   UnhideWhenUsed="false" Name="Medium Grid 2 Accent 3"/&gt;   &lt;w:LsdException Locked="false" Priority="69" SemiHidden="false"   UnhideWhenUsed="false" Name="Medium Grid 3 Accent 3"/&gt;   &lt;w:LsdException Locked="false" Priority="70" SemiHidden="false"   UnhideWhenUsed="false" Name="Dark List Accent 3"/&gt;   &lt;w:LsdException Locked="false" Priority="71" SemiHidden="false"   UnhideWhenUsed="false" Name="Colorful Shading Accent 3"/&gt;   &lt;w:LsdException Locked="false" Priority="72" SemiHidden="false"   UnhideWhenUsed="false" Name="Colorful List Accent 3"/&gt;   &lt;w:LsdException Locked="false" Priority="73" SemiHidden="false"   UnhideWhenUsed="false" Name="Colorful Grid Accent 3"/&gt;   &lt;w:LsdException Locked="false" Priority="60" SemiHidden="false"   UnhideWhenUsed="false" Name="Light Shading Accent 4"/&gt;   &lt;w:LsdException Locked="false" Priority="61" SemiHidden="false"   UnhideWhenUsed="false" Name="Light List Accent 4"/&gt;   &lt;w:LsdException Locked="false" Priority="62" SemiHidden="false"   UnhideWhenUsed="false" Name="Light Grid Accent 4"/&gt;   &lt;w:LsdException Locked="false" Priority="63" SemiHidden="false"   UnhideWhenUsed="false" Name="Medium Shading 1 Accent 4"/&gt;   &lt;w:LsdException Locked="false" Priority="64" SemiHidden="false"   UnhideWhenUsed="false" Name="Medium Shading 2 Accent 4"/&gt;   &lt;w:LsdException Locked="false" Priority="65" SemiHidden="false"   UnhideWhenUsed="false" Name="Medium List 1 Accent 4"/&gt;   &lt;w:LsdException Locked="false" Priority="66" SemiHidden="false"   UnhideWhenUsed="false" Name="Medium List 2 Accent 4"/&gt;   &lt;w:LsdException Locked="false" Priority="67" SemiHidden="false"   UnhideWhenUsed="false" Name="Medium Grid 1 Accent 4"/&gt;   &lt;w:LsdException Locked="false" Priority="68" SemiHidden="false"   UnhideWhenUsed="false" Name="Medium Grid 2 Accent 4"/&gt;   &lt;w:LsdException Locked="false" Priority="69" SemiHidden="false"   UnhideWhenUsed="false" Name="Medium Grid 3 Accent 4"/&gt;   &lt;w:LsdException Locked="false" Priority="70" SemiHidden="false"   UnhideWhenUsed="false" Name="Dark List Accent 4"/&gt;   &lt;w:LsdException Locked="false" Priority="71" SemiHidden="false"   UnhideWhenUsed="false" Name="Colorful Shading Accent 4"/&gt;   &lt;w:LsdException Locked="false" Priority="72" SemiHidden="false"   UnhideWhenUsed="false" Name="Colorful List Accent 4"/&gt;   &lt;w:LsdException Locked="false" Priority="73" SemiHidden="false"   UnhideWhenUsed="false" Name="Colorful Grid Accent 4"/&gt;   &lt;w:LsdException Locked="false" Priority="60" SemiHidden="false"   UnhideWhenUsed="false" Name="Light Shading Accent 5"/&gt;   &lt;w:LsdException Locked="false" Priority="61" SemiHidden="false"   UnhideWhenUsed="false" Name="Light List Accent 5"/&gt;   &lt;w:LsdException Locked="false" Priority="62" SemiHidden="false"   UnhideWhenUsed="false" Name="Light Grid Accent 5"/&gt;   &lt;w:LsdException Locked="false" Priority="63" SemiHidden="false"   UnhideWhenUsed="false" Name="Medium Shading 1 Accent 5"/&gt;   &lt;w:LsdException Locked="false" Priority="64" SemiHidden="false"   UnhideWhenUsed="false" Name="Medium Shading 2 Accent 5"/&gt;   &lt;w:LsdException Locked="false" Priority="65" SemiHidden="false"   UnhideWhenUsed="false" Name="Medium List 1 Accent 5"/&gt;   &lt;w:LsdException Locked="false" Priority="66" SemiHidden="false"   UnhideWhenUsed="false" Name="Medium List 2 Accent 5"/&gt;   &lt;w:LsdException Locked="false" Priority="67" SemiHidden="false"   UnhideWhenUsed="false" Name="Medium Grid 1 Accent 5"/&gt;   &lt;w:LsdException Locked="false" Priority="68" SemiHidden="false"   UnhideWhenUsed="false" Name="Medium Grid 2 Accent 5"/&gt;   &lt;w:LsdException Locked="false" Priority="69" SemiHidden="false"   UnhideWhenUsed="false" Name="Medium Grid 3 Accent 5"/&gt;   &lt;w:LsdException Locked="false" Priority="70" SemiHidden="false"   UnhideWhenUsed="false" Name="Dark List Accent 5"/&gt;   &lt;w:LsdException Locked="false" Priority="71" SemiHidden="false"   UnhideWhenUsed="false" Name="Colorful Shading Accent 5"/&gt;   &lt;w:LsdException Locked="false" Priority="72" SemiHidden="false"   UnhideWhenUsed="false" Name="Colorful List Accent 5"/&gt;   &lt;w:LsdException Locked="false" Priority="73" SemiHidden="false"   UnhideWhenUsed="false" Name="Colorful Grid Accent 5"/&gt;   &lt;w:LsdException Locked="false" Priority="60" SemiHidden="false"   UnhideWhenUsed="false" Name="Light Shading Accent 6"/&gt;   &lt;w:LsdException Locked="false" Priority="61" SemiHidden="false"   UnhideWhenUsed="false" Name="Light List Accent 6"/&gt;   &lt;w:LsdException Locked="false" Priority="62" SemiHidden="false"   UnhideWhenUsed="false" Name="Light Grid Accent 6"/&gt;   &lt;w:LsdException Locked="false" Priority="63" SemiHidden="false"   UnhideWhenUsed="false" Name="Medium Shading 1 Accent 6"/&gt;   &lt;w:LsdException Locked="false" Priority="64" SemiHidden="false"   UnhideWhenUsed="false" Name="Medium Shading 2 Accent 6"/&gt;   &lt;w:LsdException Locked="false" Priority="65" SemiHidden="false"   UnhideWhenUsed="false" Name="Medium List 1 Accent 6"/&gt;   &lt;w:LsdException Locked="false" Priority="66" SemiHidden="false"   UnhideWhenUsed="false" Name="Medium List 2 Accent 6"/&gt;   &lt;w:LsdException Locked="false" Priority="67" SemiHidden="false"   UnhideWhenUsed="false" Name="Medium Grid 1 Accent 6"/&gt;   &lt;w:LsdException Locked="false" Priority="68" SemiHidden="false"   UnhideWhenUsed="false" Name="Medium Grid 2 Accent 6"/&gt;   &lt;w:LsdException Locked="false" Priority="69" SemiHidden="false"   UnhideWhenUsed="false" Name="Medium Grid 3 Accent 6"/&gt;   &lt;w:LsdException Locked="false" Priority="70" SemiHidden="false"   UnhideWhenUsed="false" Name="Dark List Accent 6"/&gt;   &lt;w:LsdException Locked="false" Priority="71" SemiHidden="false"   UnhideWhenUsed="false" Name="Colorful Shading Accent 6"/&gt;   &lt;w:LsdException Locked="false" Priority="72" SemiHidden="false"   UnhideWhenUsed="false" Name="Colorful List Accent 6"/&gt;   &lt;w:LsdException Locked="false" Priority="73" SemiHidden="false"   UnhideWhenUsed="false" Name="Colorful Grid Accent 6"/&gt;   &lt;w:LsdException Locked="false" Priority="19" SemiHidden="false"   UnhideWhenUsed="false" QFormat="true" Name="Subtle Emphasis"/&gt;   &lt;w:LsdException Locked="false" Priority="21" SemiHidden="false"   UnhideWhenUsed="false" QFormat="true" Name="Intense Emphasis"/&gt;   &lt;w:LsdException Locked="false" Priority="31" SemiHidden="false"   UnhideWhenUsed="false" QFormat="true" Name="Subtle Reference"/&gt;   &lt;w:LsdException Locked="false" Priority="32" SemiHidden="false"   UnhideWhenUsed="false" QFormat="true" Name="Intense Reference"/&gt;   &lt;w:LsdException Locked="false" Priority="33" SemiHidden="false"   UnhideWhenUsed="false" QFormat="true" Name="Book Title"/&gt;   &lt;w:LsdException Locked="false" Priority="37" Name="Bibliography"/&gt;   &lt;w:LsdException Locked="false" Priority="39" QFormat="true" Name="TOC Heading"/&gt;  &lt;/w:LatentStyles&gt; &lt;/xml&gt;&lt;![endif]--&gt;&lt;!--[if gte mso 10]&gt; &lt;style&gt; /* Style Definitions */ table.MsoNormalTable {mso-style-name:"Table Normal"; mso-tstyle-rowband-size:0; mso-tstyle-colband-size:0; mso-style-noshow:yes; mso-style-priority:99; mso-style-qformat:yes; mso-style-parent:""; mso-padding-alt:0cm 5.4pt 0cm 5.4pt; mso-para-margin-top:0cm; mso-para-margin-right:0cm; mso-para-margin-bottom:10.0pt; mso-para-margin-left:0cm; line-height:115%; mso-pagination:widow-orphan; font-size:11.0pt; font-family:"Calibri","sans-serif"; mso-ascii-font-family:Calibri; mso-ascii-theme-font:minor-latin; mso-hansi-font-family:Calibri; mso-hansi-theme-font:minor-latin; mso-bidi-font-family:Arial; mso-bidi-theme-font:minor-bidi; mso-fareast-language:EN-US;}&lt;/style&gt; &lt;![endif]--&gt;  &lt;br /&gt;&lt;div class="MsoNoSpacing" style="margin-left: 36.0pt; mso-list: l0 level1 lfo1; text-indent: -18.0pt;"&gt;&lt;span lang="EN-US" style="font-size: 12.0pt; mso-bidi-font-family: Calibri;"&gt;&lt;span style="mso-list: Ignore;"&gt;1.&lt;span style="font: 7.0pt &amp;quot;Times New Roman&amp;quot;;"&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp; &lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;span dir="LTR"&gt;&lt;/span&gt;&lt;span lang="EN-US" style="font-size: 12.0pt;"&gt;Given some figures, students determine which two figures are similar.&lt;/span&gt;&lt;/div&gt;&lt;div class="MsoNoSpacing" style="margin-left: 36.0pt; mso-list: l0 level1 lfo1; text-indent: -18.0pt;"&gt;&lt;span lang="EN-US" style="font-size: 12.0pt; mso-bidi-font-family: Calibri;"&gt;&lt;span style="mso-list: Ignore;"&gt;2.&lt;span style="font: 7.0pt &amp;quot;Times New Roman&amp;quot;;"&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp; &lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;span dir="LTR"&gt;&lt;/span&gt;&lt;span lang="EN-US" style="font-size: 12.0pt;"&gt;Given that trapezoid ABFE and EFCD are similar, students determine the length of EF.&lt;/span&gt;&lt;/div&gt;&lt;div class="MsoNoSpacing" style="margin-left: 36.0pt; mso-list: l0 level1 lfo1; text-indent: -18.0pt;"&gt;&lt;span lang="EN-US" style="font-size: 12.0pt; mso-bidi-font-family: Calibri;"&gt;&lt;span style="mso-list: Ignore;"&gt;3.&lt;span style="font: 7.0pt &amp;quot;Times New Roman&amp;quot;;"&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp; &lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;span dir="LTR"&gt;&lt;/span&gt;&lt;span lang="EN-US" style="font-size: 12.0pt;"&gt;Given the sides of a triangle, students choose another triangle that is similar.&lt;/span&gt;&lt;/div&gt;&lt;div class="MsoNoSpacing" style="margin-left: 36.0pt; mso-list: l0 level1 lfo1; text-indent: -18.0pt;"&gt;&lt;span lang="EN-US" style="font-size: 12.0pt; mso-bidi-font-family: Calibri;"&gt;&lt;span style="mso-list: Ignore;"&gt;4.&lt;span style="font: 7.0pt &amp;quot;Times New Roman&amp;quot;;"&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp; &lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;span dir="LTR"&gt;&lt;/span&gt;&lt;span lang="EN-US" style="font-size: 12.0pt;"&gt;Students determine that two triangles are congruent.&lt;/span&gt;&lt;/div&gt;&lt;div class="MsoNoSpacing" style="margin-left: 36.0pt; mso-list: l0 level1 lfo1; text-indent: -18.0pt;"&gt;&lt;span lang="EN-US" style="font-size: 12.0pt; mso-bidi-font-family: Calibri;"&gt;&lt;span style="mso-list: Ignore;"&gt;5.&lt;span style="font: 7.0pt &amp;quot;Times New Roman&amp;quot;;"&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp; &lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;span dir="LTR"&gt;&lt;/span&gt;&lt;span lang="EN-US" style="font-size: 12.0pt;"&gt;Given the lengths of two congruent triangles, students determine&lt;span style="mso-spacerun: yes;"&gt;&amp;nbsp;&amp;nbsp; &lt;/span&gt;the measures of the corresponding angles.&lt;/span&gt;&lt;/div&gt;&lt;div class="MsoNoSpacing" style="margin-left: 36.0pt; mso-list: l0 level1 lfo1; text-indent: -18.0pt;"&gt;&lt;span lang="EN-US" style="font-size: 12.0pt; mso-bidi-font-family: Calibri;"&gt;&lt;span style="mso-list: Ignore;"&gt;6.&lt;span style="font: 7.0pt &amp;quot;Times New Roman&amp;quot;;"&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp; &lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;span dir="LTR"&gt;&lt;/span&gt;&lt;span lang="EN-US" style="font-size: 12.0pt;"&gt;Given a diagram, students determine the length of a ladder&lt;/span&gt;&lt;/div&gt;&lt;div class="MsoNoSpacing" style="margin-left: 36.0pt; mso-list: l0 level1 lfo1; text-indent: -18.0pt;"&gt;&lt;span lang="EN-US" style="font-size: 12.0pt; mso-bidi-font-family: Calibri;"&gt;&lt;span style="mso-list: Ignore;"&gt;7.&lt;span style="font: 7.0pt &amp;quot;Times New Roman&amp;quot;;"&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp; &lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;span dir="LTR"&gt;&lt;/span&gt;&lt;span lang="EN-US" style="font-size: 12.0pt;"&gt;Given a diagram consisting of a combination of two right triangles, students determine the height of the top&lt;/span&gt;&lt;/div&gt;&lt;div class="MsoNoSpacing" style="margin-left: 36.0pt; mso-list: l0 level1 lfo1; text-indent: -18.0pt;"&gt;&lt;span lang="EN-US" style="font-size: 12.0pt; mso-bidi-font-family: Calibri;"&gt;&lt;span style="mso-list: Ignore;"&gt;8.&lt;span style="font: 7.0pt &amp;quot;Times New Roman&amp;quot;;"&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp; &lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;span dir="LTR"&gt;&lt;/span&gt;&lt;span lang="EN-US" style="font-size: 12.0pt;"&gt;Given a diagram, students determine the height of a man using the concept of similarity.&lt;/span&gt;&lt;/div&gt;&lt;div class="MsoNoSpacing" style="margin-left: 36.0pt; mso-list: l0 level1 lfo1; text-indent: -18.0pt;"&gt;&lt;span lang="EN-US" style="font-size: 12.0pt; mso-bidi-font-family: Calibri;"&gt;&lt;span style="mso-list: Ignore;"&gt;9.&lt;span style="font: 7.0pt &amp;quot;Times New Roman&amp;quot;;"&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp; &lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;span dir="LTR"&gt;&lt;/span&gt;&lt;span lang="EN-US" style="font-size: 12.0pt;"&gt;Students calculate the height of a tree using the concept of similarity.&lt;/span&gt;&lt;/div&gt;&lt;div class="MsoNoSpacing" style="margin-left: 36.0pt; mso-list: l0 level1 lfo1; text-indent: -18.0pt;"&gt;&lt;span lang="EN-US" style="font-size: 12.0pt; mso-bidi-font-family: Calibri;"&gt;&lt;span style="mso-list: Ignore;"&gt;10.&lt;span style="font: 7.0pt &amp;quot;Times New Roman&amp;quot;;"&gt;&amp;nbsp; &lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;span dir="LTR"&gt;&lt;/span&gt;&lt;span lang="EN-US" style="font-size: 12.0pt;"&gt;Given some regular polygons, students determine the regular polygons that can form a regular tessellation&lt;/span&gt;&lt;/div&gt;&lt;div class="MsoNoSpacing" style="margin-left: 36.0pt; mso-list: l0 level1 lfo1; text-indent: -18.0pt;"&gt;&lt;span lang="EN-US" style="font-size: 12.0pt; mso-bidi-font-family: Calibri;"&gt;&lt;span style="mso-list: Ignore;"&gt;11.&lt;span style="font: 7.0pt &amp;quot;Times New Roman&amp;quot;;"&gt;&amp;nbsp; &lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;span dir="LTR"&gt;&lt;/span&gt;&lt;span lang="EN-US" style="font-size: 12.0pt;"&gt;Given some figures of a tessellation, students determine the figure&lt;span style="mso-spacerun: yes;"&gt;&amp;nbsp;&amp;nbsp; &lt;/span&gt;tessellation with three shapes&lt;/span&gt;&lt;/div&gt;&lt;div class="MsoNoSpacing" style="margin-left: 36.0pt; mso-list: l0 level1 lfo1; text-indent: -18.0pt;"&gt;&lt;span lang="EN-US" style="font-size: 12.0pt; mso-bidi-font-family: Calibri;"&gt;&lt;span style="mso-list: Ignore;"&gt;12.&lt;span style="font: 7.0pt &amp;quot;Times New Roman&amp;quot;;"&gt;&amp;nbsp; &lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;span dir="LTR"&gt;&lt;/span&gt;&lt;span lang="EN-US" style="font-size: 12.0pt;"&gt;Given the shapes of solids with curved surfaces, students determine their elements.&lt;/span&gt;&lt;/div&gt;&lt;div class="MsoNoSpacing" style="margin-left: 36.0pt; mso-list: l0 level1 lfo1; text-indent: -18.0pt;"&gt;&lt;span lang="EN-US" style="font-size: 12.0pt; mso-bidi-font-family: Calibri;"&gt;&lt;span style="mso-list: Ignore;"&gt;13.&lt;span style="font: 7.0pt &amp;quot;Times New Roman&amp;quot;;"&gt;&amp;nbsp; &lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;span dir="LTR"&gt;&lt;/span&gt;&lt;span lang="EN-US" style="font-size: 12.0pt;"&gt;Given the radius and the lateral surface area of a cone, students calculate its height. &lt;/span&gt;&lt;/div&gt;&lt;div class="MsoNoSpacing" style="margin-left: 36.0pt; mso-list: l0 level1 lfo1; text-indent: -18.0pt;"&gt;&lt;span lang="EN-US" style="font-size: 12.0pt; mso-bidi-font-family: Calibri;"&gt;&lt;span style="mso-list: Ignore;"&gt;14.&lt;span style="font: 7.0pt &amp;quot;Times New Roman&amp;quot;;"&gt;&amp;nbsp; &lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;span dir="LTR"&gt;&lt;/span&gt;&lt;span lang="EN-US" style="font-size: 12.0pt;"&gt;Given the radius and the height of a cylinder, students calculate its surface area. &lt;/span&gt;&lt;/div&gt;&lt;div class="MsoNoSpacing" style="margin-left: 36.0pt; mso-list: l0 level1 lfo1; text-indent: -18.0pt;"&gt;&lt;span lang="EN-US" style="font-size: 12.0pt; mso-bidi-font-family: Calibri;"&gt;&lt;span style="mso-list: Ignore;"&gt;15.&lt;span style="font: 7.0pt &amp;quot;Times New Roman&amp;quot;;"&gt;&amp;nbsp; &lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;span dir="LTR"&gt;&lt;/span&gt;&lt;span lang="EN-US" style="font-size: 12.0pt;"&gt;Given the volume of a sphere, students calculate its radius.&lt;/span&gt;&lt;/div&gt;&lt;div class="MsoNoSpacing" style="margin-left: 36.0pt; mso-list: l0 level1 lfo1; text-indent: -18.0pt;"&gt;&lt;span lang="EN-US" style="font-size: 12.0pt; mso-bidi-font-family: Calibri;"&gt;&lt;span style="mso-list: Ignore;"&gt;16.&lt;span style="font: 7.0pt &amp;quot;Times New Roman&amp;quot;;"&gt;&amp;nbsp; &lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;span dir="LTR"&gt;&lt;/span&gt;&lt;span lang="EN-US" style="font-size: 12.0pt;"&gt;Given the surface area of a cylinder, and the ratio of the radius to the height, students calculate the height. &lt;/span&gt;&lt;/div&gt;&lt;div class="MsoNoSpacing" style="margin-left: 36.0pt; mso-list: l0 level1 lfo1; text-indent: -18.0pt;"&gt;&lt;span lang="EN-US" style="font-size: 12.0pt; mso-bidi-font-family: Calibri;"&gt;&lt;span style="mso-list: Ignore;"&gt;17.&lt;span style="font: 7.0pt &amp;quot;Times New Roman&amp;quot;;"&gt;&amp;nbsp; &lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;span dir="LTR"&gt;&lt;/span&gt;&lt;span lang="EN-US" style="font-size: 12.0pt;"&gt;Given the diameter, and the slant height of a cone, students calculate its surface area.&lt;/span&gt;&lt;/div&gt;&lt;div class="MsoNoSpacing" style="margin-left: 36.0pt; mso-list: l0 level1 lfo1; text-indent: -18.0pt;"&gt;&lt;span lang="EN-US" style="font-size: 12.0pt; mso-bidi-font-family: Calibri;"&gt;&lt;span style="mso-list: Ignore;"&gt;18.&lt;span style="font: 7.0pt &amp;quot;Times New Roman&amp;quot;;"&gt;&amp;nbsp; &lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;span dir="LTR"&gt;&lt;/span&gt;&lt;span lang="EN-US" style="font-size: 12.0pt;"&gt;Given the radius of a sphere, students calculate its surface area.&lt;/span&gt;&lt;/div&gt;&lt;div class="MsoNoSpacing" style="margin-left: 36.0pt; mso-list: l0 level1 lfo1; text-indent: -18.0pt;"&gt;&lt;span lang="EN-US" style="font-size: 12.0pt; mso-bidi-font-family: Calibri;"&gt;&lt;span style="mso-list: Ignore;"&gt;19.&lt;span style="font: 7.0pt &amp;quot;Times New Roman&amp;quot;;"&gt;&amp;nbsp; &lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;span dir="LTR"&gt;&lt;/span&gt;&lt;span lang="EN-US" style="font-size: 12.0pt;"&gt;Given the ratio of the radii of two spheres, students determine the ratio of their areas.&lt;/span&gt;&lt;/div&gt;&lt;div class="MsoNoSpacing" style="margin-left: 36.0pt; mso-list: l0 level1 lfo1; text-indent: -18.0pt;"&gt;&lt;span lang="EN-US" style="font-size: 12.0pt; mso-bidi-font-family: Calibri;"&gt;&lt;span style="mso-list: Ignore;"&gt;20.&lt;span style="font: 7.0pt &amp;quot;Times New Roman&amp;quot;;"&gt;&amp;nbsp; &lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;span dir="LTR"&gt;&lt;/span&gt;&lt;span lang="EN-US" style="font-size: 12.0pt;"&gt;Given the radius and the height of a conical hat, students calculate the area of the material for making 10 hats. &lt;/span&gt;&lt;/div&gt;&lt;div class="MsoNoSpacing" style="margin-left: 36.0pt; mso-list: l0 level1 lfo1; text-indent: -18.0pt;"&gt;&lt;span lang="EN-US" style="font-size: 12.0pt; mso-bidi-font-family: Calibri;"&gt;&lt;span style="mso-list: Ignore;"&gt;21.&lt;span style="font: 7.0pt &amp;quot;Times New Roman&amp;quot;;"&gt;&amp;nbsp; &lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;span dir="LTR"&gt;&lt;/span&gt;&lt;span lang="EN-US" style="font-size: 12.0pt;"&gt;Given the object constructed of a hemisphere and a cone, students calculate its volume.&lt;/span&gt;&lt;/div&gt;&lt;div class="MsoNoSpacing" style="margin-left: 36.0pt; mso-list: l0 level1 lfo1; text-indent: -18.0pt;"&gt;&lt;span lang="EN-US" style="font-size: 12.0pt; mso-bidi-font-family: Calibri;"&gt;&lt;span style="mso-list: Ignore;"&gt;22.&lt;span style="font: 7.0pt &amp;quot;Times New Roman&amp;quot;;"&gt;&amp;nbsp; &lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;span dir="LTR"&gt;&lt;/span&gt;&lt;span lang="EN-US" style="font-size: 12.0pt;"&gt;Given the volume and the height of a conical object, students determine its radius.&lt;/span&gt;&lt;/div&gt;&lt;div class="MsoNoSpacing" style="margin-left: 36.0pt; mso-list: l0 level1 lfo1; text-indent: -18.0pt;"&gt;&lt;span lang="EN-US" style="font-size: 12.0pt; mso-bidi-font-family: Calibri;"&gt;&lt;span style="mso-list: Ignore;"&gt;23.&lt;span style="font: 7.0pt &amp;quot;Times New Roman&amp;quot;;"&gt;&amp;nbsp; &lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;span dir="LTR"&gt;&lt;/span&gt;&lt;span lang="EN-US" style="font-size: 12.0pt;"&gt;Given two wheels with different radii and heights, students calculate the difference of the surface areas. &lt;/span&gt;&lt;/div&gt;&lt;div class="MsoNoSpacing" style="margin-left: 36.0pt; mso-list: l0 level1 lfo1; text-indent: -18.0pt;"&gt;&lt;span lang="EN-US" style="font-size: 12.0pt; mso-bidi-font-family: Calibri;"&gt;&lt;span style="mso-list: Ignore;"&gt;24.&lt;span style="font: 7.0pt &amp;quot;Times New Roman&amp;quot;;"&gt;&amp;nbsp; &lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;span dir="LTR"&gt;&lt;/span&gt;&lt;span lang="EN-US" style="font-size: 12.0pt;"&gt;Given math scores from 10 to 15, students determine the mean of the data.&lt;/span&gt;&lt;/div&gt;&lt;div class="MsoNoSpacing" style="margin-left: 36.0pt; mso-list: l0 level1 lfo1; text-indent: -18.0pt;"&gt;&lt;span lang="EN-US" style="font-size: 12.0pt; mso-bidi-font-family: Calibri;"&gt;&lt;span style="mso-list: Ignore;"&gt;25.&lt;span style="font: 7.0pt &amp;quot;Times New Roman&amp;quot;;"&gt;&amp;nbsp; &lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;span dir="LTR"&gt;&lt;/span&gt;&lt;span lang="EN-US" style="font-size: 12.0pt;"&gt;Given some data, students determine the value of the data, if the mean is known.&lt;/span&gt;&lt;/div&gt;&lt;div class="MsoNoSpacing" style="margin-left: 36.0pt; mso-list: l0 level1 lfo1; text-indent: -18.0pt;"&gt;&lt;span lang="EN-US" style="font-size: 12.0pt; mso-bidi-font-family: Calibri;"&gt;&lt;span style="mso-list: Ignore;"&gt;26.&lt;span style="font: 7.0pt &amp;quot;Times New Roman&amp;quot;;"&gt;&amp;nbsp; &lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;span dir="LTR"&gt;&lt;/span&gt;&lt;span lang="EN-US" style="font-size: 12.0pt;"&gt;Given the mean score of several students, some other students joining them and the new mean score, students determine the mean score of the newly joining students.&lt;/span&gt;&lt;/div&gt;&lt;div class="MsoNoSpacing" style="margin-left: 36.0pt; mso-list: l0 level1 lfo1; text-indent: -18.0pt;"&gt;&lt;span lang="EN-US" style="font-size: 12.0pt; mso-bidi-font-family: Calibri;"&gt;&lt;span style="mso-list: Ignore;"&gt;27.&lt;span style="font: 7.0pt &amp;quot;Times New Roman&amp;quot;;"&gt;&amp;nbsp; &lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;span dir="LTR"&gt;&lt;/span&gt;&lt;span lang="EN-US" style="font-size: 12.0pt;"&gt;Given random data, students determine the median of the data.&lt;/span&gt;&lt;/div&gt;&lt;div class="MsoNoSpacing" style="margin-left: 36.0pt; mso-list: l0 level1 lfo1; text-indent: -18.0pt;"&gt;&lt;span lang="EN-US" style="font-size: 12.0pt; mso-bidi-font-family: Calibri;"&gt;&lt;span style="mso-list: Ignore;"&gt;28.&lt;span style="font: 7.0pt &amp;quot;Times New Roman&amp;quot;;"&gt;&amp;nbsp; &lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;span dir="LTR"&gt;&lt;/span&gt;&lt;span lang="EN-US" style="font-size: 12.0pt;"&gt;Given random data, students determine the mode of the data&lt;/span&gt;&lt;/div&gt;&lt;div class="MsoNoSpacing" style="margin-left: 36.0pt; mso-list: l0 level1 lfo1; text-indent: -18.0pt;"&gt;&lt;span lang="EN-US" style="font-size: 12.0pt; mso-bidi-font-family: Calibri;"&gt;&lt;span style="mso-list: Ignore;"&gt;29.&lt;span style="font: 7.0pt &amp;quot;Times New Roman&amp;quot;;"&gt;&amp;nbsp; &lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;span dir="LTR"&gt;&lt;/span&gt;&lt;span lang="EN-US" style="font-size: 12.0pt;"&gt;Given a frequency distribution table and the mean, students determine the value of the data. &lt;/span&gt;&lt;/div&gt;&lt;div class="MsoNoSpacing" style="margin-left: 36.0pt; mso-list: l0 level1 lfo1; text-indent: -18.0pt;"&gt;&lt;span lang="EN-US" style="font-size: 12.0pt; mso-bidi-font-family: Calibri;"&gt;&lt;span style="mso-list: Ignore;"&gt;30.&lt;span style="font: 7.0pt &amp;quot;Times New Roman&amp;quot;;"&gt;&amp;nbsp; &lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;span dir="LTR"&gt;&lt;/span&gt;&lt;span lang="EN-US" style="font-size: 12.0pt;"&gt;Given a bar diagram, students determine the mean of the data.&lt;/span&gt;&lt;/div&gt;&lt;div class="MsoNoSpacing" style="margin-left: 36.0pt; mso-list: l0 level1 lfo1; text-indent: -18.0pt;"&gt;&lt;span lang="EN-US" style="font-size: 12.0pt; mso-bidi-font-family: Calibri;"&gt;&lt;span style="mso-list: Ignore;"&gt;31.&lt;span style="font: 7.0pt &amp;quot;Times New Roman&amp;quot;;"&gt;&amp;nbsp; &lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;span dir="LTR"&gt;&lt;/span&gt;&lt;span lang="EN-US" style="font-size: 12.0pt;"&gt;Given a line diagram, students are able to interpret the data.&lt;/span&gt;&lt;/div&gt;&lt;div class="MsoNoSpacing" style="margin-left: 36.0pt; mso-list: l0 level1 lfo1; text-indent: -18.0pt;"&gt;&lt;span lang="EN-US" style="font-size: 12.0pt; mso-bidi-font-family: Calibri;"&gt;&lt;span style="mso-list: Ignore;"&gt;32.&lt;span style="font: 7.0pt &amp;quot;Times New Roman&amp;quot;;"&gt;&amp;nbsp; &lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;span dir="LTR"&gt;&lt;/span&gt;&lt;span lang="EN-US" style="font-size: 12.0pt;"&gt;Given a pie diagram, students determine the value of the data.&lt;/span&gt;&lt;/div&gt;&lt;div class="MsoNoSpacing" style="margin-left: 36.0pt; mso-list: l0 level1 lfo1; text-indent: -18.0pt;"&gt;&lt;span lang="EN-US" style="font-size: 12.0pt; mso-bidi-font-family: Calibri;"&gt;&lt;span style="mso-list: Ignore;"&gt;33.&lt;span style="font: 7.0pt &amp;quot;Times New Roman&amp;quot;;"&gt;&amp;nbsp; &lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;span dir="LTR"&gt;&lt;/span&gt;&lt;span lang="EN-US" style="font-size: 12.0pt;"&gt;Given a bar diagram, students estimate the median.&lt;/span&gt;&lt;/div&gt;&lt;div class="MsoNoSpacing" style="margin-left: 36.0pt; mso-list: l0 level1 lfo1; text-indent: -18.0pt;"&gt;&lt;span lang="EN-US" style="font-size: 12.0pt; mso-bidi-font-family: Calibri;"&gt;&lt;span style="mso-list: Ignore;"&gt;34.&lt;span style="font: 7.0pt &amp;quot;Times New Roman&amp;quot;;"&gt;&amp;nbsp; &lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;span dir="LTR"&gt;&lt;/span&gt;&lt;span lang="EN-US" style="font-size: 12.0pt;"&gt;Given 1 dice and 1 coin, students determine the sample space.&lt;/span&gt;&lt;/div&gt;&lt;div class="MsoNoSpacing" style="margin-left: 36.0pt; mso-list: l0 level1 lfo1; text-indent: -18.0pt;"&gt;&lt;span lang="EN-US" style="font-size: 12.0pt; mso-bidi-font-family: Calibri;"&gt;&lt;span style="mso-list: Ignore;"&gt;35.&lt;span style="font: 7.0pt &amp;quot;Times New Roman&amp;quot;;"&gt;&amp;nbsp; &lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;span dir="LTR"&gt;&lt;/span&gt;&lt;span lang="EN-US" style="font-size: 12.0pt;"&gt;Given an event of rolling a coin and two dice, students determine the total of sample points.&lt;/span&gt;&lt;/div&gt;&lt;div class="MsoNoSpacing" style="margin-left: 36.0pt; mso-list: l0 level1 lfo1; text-indent: -18.0pt;"&gt;&lt;span lang="EN-US" style="font-size: 12.0pt; mso-bidi-font-family: Calibri;"&gt;&lt;span style="mso-list: Ignore;"&gt;36.&lt;span style="font: 7.0pt &amp;quot;Times New Roman&amp;quot;;"&gt;&amp;nbsp; &lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;span dir="LTR"&gt;&lt;/span&gt;&lt;span lang="EN-US" style="font-size: 12.0pt;"&gt;Given an event of rolling two dice, students determine the probability of getting the dice.&lt;/span&gt;&lt;/div&gt;&lt;div class="MsoNoSpacing" style="margin-left: 36.0pt; mso-list: l0 level1 lfo1; text-indent: -18.0pt;"&gt;&lt;span lang="EN-US" style="font-size: 12.0pt; mso-bidi-font-family: Calibri;"&gt;&lt;span style="mso-list: Ignore;"&gt;37.&lt;span style="font: 7.0pt &amp;quot;Times New Roman&amp;quot;;"&gt;&amp;nbsp; &lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;span dir="LTR"&gt;&lt;/span&gt;&lt;span lang="EN-US" style="font-size: 12.0pt;"&gt;Given an event of tossing three coins, students determine the probability of the appearance of the head and the tail&lt;/span&gt;&lt;/div&gt;&lt;div class="MsoNoSpacing" style="margin-left: 36.0pt; mso-list: l0 level1 lfo1; text-indent: -18.0pt;"&gt;&lt;span lang="EN-US" style="font-size: 12.0pt; mso-bidi-font-family: Calibri;"&gt;&lt;span style="mso-list: Ignore;"&gt;38.&lt;span style="font: 7.0pt &amp;quot;Times New Roman&amp;quot;;"&gt;&amp;nbsp; &lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;span dir="LTR"&gt;&lt;/span&gt;&lt;span lang="EN-US" style="font-size: 12.0pt;"&gt;Given a word randomly, students determine the probability of a letter to appear.&lt;/span&gt;&lt;/div&gt;&lt;div class="MsoNoSpacing" style="margin-left: 36.0pt; mso-list: l0 level1 lfo1; text-indent: -18.0pt;"&gt;&lt;span lang="EN-US" style="font-size: 12.0pt; mso-bidi-font-family: Calibri;"&gt;&lt;span style="mso-list: Ignore;"&gt;39.&lt;span style="font: 7.0pt &amp;quot;Times New Roman&amp;quot;;"&gt;&amp;nbsp; &lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;span dir="LTR"&gt;&lt;/span&gt;&lt;span lang="EN-US" style="font-size: 12.0pt;"&gt;Given the probability of an event, students determine the complementary probability of an event.&lt;/span&gt;&lt;/div&gt;&lt;div class="blogger-post-footer"&gt;&lt;img width='1' height='1' src='https://blogger.googleusercontent.com/tracker/4466046504108017359-3860309621159651164?l=tequadrat.blogspot.com' alt='' /&gt;&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://tequadrat.blogspot.com/feeds/3860309621159651164/comments/default' title='Poskan Komentar'/><link rel='replies' type='text/html' href='http://tequadrat.blogspot.com/2011/11/table-of-specification-of-final.html#comment-form' title='0 Komentar'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/4466046504108017359/posts/default/3860309621159651164'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/4466046504108017359/posts/default/3860309621159651164'/><link rel='alternate' type='text/html' href='http://tequadrat.blogspot.com/2011/11/table-of-specification-of-final.html' title='Table of Specification of Final Semester Test Items'/><author><name>Toto Suhartono</name><uri>http://www.blogger.com/profile/01373626222854797946</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='32' height='24' src='http://4.bp.blogspot.com/_Sv6kWpJpHuU/SgDcpmgbh1I/AAAAAAAAAAU/-binMSN26-w/S220/100_0598.JPG'/></author><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-4466046504108017359.post-7597569898927805582</id><published>2011-10-25T09:14:00.000-07:00</published><updated>2011-11-30T00:00:13.021-08:00</updated><title type='text'>Remidial Test</title><content type='html'>&lt;div style="font-family: &amp;quot;Trebuchet MS&amp;quot;,sans-serif;"&gt;Do the following problem in detail &lt;/div&gt;&lt;div style="font-family: &amp;quot;Trebuchet MS&amp;quot;,sans-serif;"&gt;1.&amp;nbsp; A cylindrical candle has a diameter of 3 cm and a height of 20 cm.&amp;nbsp; The candle is burned and it melts 2 cm3 every minute.&amp;nbsp; How long does it take for the candle to melt completely!&lt;/div&gt;&lt;div style="font-family: &amp;quot;Trebuchet MS&amp;quot;,sans-serif;"&gt;&lt;br /&gt;&lt;/div&gt;&lt;div style="font-family: &amp;quot;Trebuchet MS&amp;quot;,sans-serif;"&gt;2.&amp;nbsp; A cylinder has a radius of 10 cm and a height of 60 cm. The cylinder is filled with water. The height of the water in the cylinder is 40 cm.&amp;nbsp; An iron ball with a radius of 5 cm is put into the cylinder. &amp;nbsp; Taking phi = 3,14, find the height of the water now!&lt;/div&gt;&lt;div style="font-family: &amp;quot;Trebuchet MS&amp;quot;,sans-serif;"&gt;&lt;br /&gt;&lt;/div&gt;&lt;div style="font-family: &amp;quot;Trebuchet MS&amp;quot;,sans-serif;"&gt;3.&amp;nbsp; Look at the figure.The radius of the cylinder's base is 5 cm and the height of the cylinder is 30 cm.&amp;nbsp;&lt;/div&gt;&lt;div style="font-family: &amp;quot;Trebuchet MS&amp;quot;,sans-serif;"&gt;Find the ratio of the volume of the cylinder to the volume of the cone.&lt;/div&gt;&lt;div style="font-family: &amp;quot;Trebuchet MS&amp;quot;,sans-serif;"&gt;&lt;br /&gt;&lt;/div&gt;&lt;div style="font-family: &amp;quot;Trebuchet MS&amp;quot;,sans-serif;"&gt;&lt;a href="data:image/png;base64,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" imageanchor="1" style="clear: left; float: left; margin-bottom: 1em; margin-right: 1em;"&gt;&lt;img alt="" src="data:image/png;base64,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" /&gt;&lt;/a&gt;&lt;/div&gt;&lt;div style="font-family: &amp;quot;Trebuchet MS&amp;quot;,sans-serif;"&gt;&lt;br /&gt;&lt;/div&gt;&lt;div style="font-family: &amp;quot;Trebuchet MS&amp;quot;,sans-serif;"&gt;&lt;br /&gt;&lt;/div&gt;&lt;div style="font-family: &amp;quot;Trebuchet MS&amp;quot;,sans-serif;"&gt;&lt;br /&gt;&lt;/div&gt;&lt;div style="font-family: &amp;quot;Trebuchet MS&amp;quot;,sans-serif;"&gt;&lt;br /&gt;&lt;/div&gt;&lt;div style="font-family: &amp;quot;Trebuchet MS&amp;quot;,sans-serif;"&gt;&lt;br /&gt;&lt;/div&gt;&lt;div style="font-family: &amp;quot;Trebuchet MS&amp;quot;,sans-serif;"&gt;&lt;br /&gt;&lt;/div&gt;&lt;div style="font-family: &amp;quot;Trebuchet MS&amp;quot;,sans-serif;"&gt;4.&amp;nbsp; Three spheres have radii of 2 cm, 3 cm, 4 cm.&amp;nbsp; Denote the surface areas of the three spheres by L1, L2, and L3 and their volumes by V1, V2, and V3. Find:&lt;/div&gt;&lt;div style="font-family: &amp;quot;Trebuchet MS&amp;quot;,sans-serif;"&gt;a.&amp;nbsp; L1 : L2 : L3&lt;/div&gt;&lt;div style="font-family: &amp;quot;Trebuchet MS&amp;quot;,sans-serif;"&gt;b.&amp;nbsp; V1 : V2 : V3&lt;/div&gt;&lt;div style="font-family: &amp;quot;Trebuchet MS&amp;quot;,sans-serif;"&gt;&lt;br /&gt;&lt;/div&gt;&lt;div style="font-family: &amp;quot;Trebuchet MS&amp;quot;,sans-serif;"&gt;5.&amp;nbsp; A solid is made of a cylinder and cone as shown in the figure.&amp;nbsp; The diameter of the cylinder's base is 14 cm and the cylinder's height is 20 cm.&amp;nbsp; The height of the cone is 12 cm.&amp;nbsp; Find the total surface area of the solid!&lt;/div&gt;&lt;div style="font-family: &amp;quot;Trebuchet MS&amp;quot;,sans-serif;"&gt;&lt;/div&gt;&lt;div style="font-family: &amp;quot;Trebuchet MS&amp;quot;,sans-serif;"&gt;&lt;/div&gt;&lt;div style="font-family: &amp;quot;Trebuchet MS&amp;quot;,sans-serif;"&gt;&lt;/div&gt;&lt;div style="font-family: &amp;quot;Trebuchet MS&amp;quot;,sans-serif;"&gt;&lt;/div&gt;&lt;div style="font-family: &amp;quot;Trebuchet MS&amp;quot;,sans-serif;"&gt;&lt;/div&gt;&lt;div style="font-family: &amp;quot;Trebuchet MS&amp;quot;,sans-serif;"&gt;&lt;/div&gt;&lt;div style="font-family: &amp;quot;Trebuchet MS&amp;quot;,sans-serif;"&gt;&lt;/div&gt;&lt;div style="font-family: &amp;quot;Trebuchet MS&amp;quot;,sans-serif;"&gt;&lt;/div&gt;&lt;div style="font-family: &amp;quot;Trebuchet MS&amp;quot;,sans-serif;"&gt;&lt;/div&gt;&lt;div style="font-family: &amp;quot;Trebuchet MS&amp;quot;,sans-serif;"&gt;&lt;a 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/&gt;&lt;/a&gt;&amp;nbsp;&lt;/div&gt;&lt;div style="font-family: &amp;quot;Trebuchet MS&amp;quot;,sans-serif;"&gt;&lt;br /&gt;&lt;/div&gt;&lt;div style="font-family: &amp;quot;Trebuchet MS&amp;quot;,sans-serif;"&gt;&lt;br /&gt;&lt;/div&gt;&lt;div style="font-family: &amp;quot;Trebuchet MS&amp;quot;,sans-serif;"&gt;&lt;br /&gt;&lt;/div&gt;&lt;div style="font-family: &amp;quot;Trebuchet MS&amp;quot;,sans-serif;"&gt;&lt;br /&gt;&lt;/div&gt;&lt;div style="font-family: &amp;quot;Trebuchet MS&amp;quot;,sans-serif;"&gt;&lt;br /&gt;&lt;/div&gt;&lt;div style="font-family: &amp;quot;Trebuchet MS&amp;quot;,sans-serif;"&gt;&lt;br /&gt;&lt;/div&gt;&lt;div style="font-family: &amp;quot;Trebuchet MS&amp;quot;,sans-serif;"&gt;&lt;br /&gt;&lt;/div&gt;&lt;div class="blogger-post-footer"&gt;&lt;img width='1' height='1' src='https://blogger.googleusercontent.com/tracker/4466046504108017359-7597569898927805582?l=tequadrat.blogspot.com' alt='' /&gt;&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://tequadrat.blogspot.com/feeds/7597569898927805582/comments/default' title='Poskan Komentar'/><link rel='replies' type='text/html' href='http://tequadrat.blogspot.com/2011/10/remidial-test.html#comment-form' title='1 Komentar'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/4466046504108017359/posts/default/7597569898927805582'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/4466046504108017359/posts/default/7597569898927805582'/><link rel='alternate' type='text/html' href='http://tequadrat.blogspot.com/2011/10/remidial-test.html' title='Remidial Test'/><author><name>Toto Suhartono</name><uri>http://www.blogger.com/profile/01373626222854797946</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='32' height='24' src='http://4.bp.blogspot.com/_Sv6kWpJpHuU/SgDcpmgbh1I/AAAAAAAAAAU/-binMSN26-w/S220/100_0598.JPG'/></author><thr:total>1</thr:total></entry><entry><id>tag:blogger.com,1999:blog-4466046504108017359.post-8211739110774066445</id><published>2011-09-19T08:54:00.000-07:00</published><updated>2011-10-10T19:17:24.107-07:00</updated><title type='text'>SUMMARY</title><content type='html'>1.&amp;nbsp; Two figures are called &lt;b&gt;congruent&lt;/b&gt; if all the pairs of corresponding sides and angles are equal in measure. In the other words, two figures are congruent if their shapes, sizes, and measurements are identical.&lt;br /&gt;&lt;br /&gt;2.&amp;nbsp; Two figures are &lt;b&gt;similar &lt;/b&gt;if all the corresponding angles are equal in measure and all the corresponding sides are porpotional.&lt;br /&gt;&lt;br /&gt;3.&amp;nbsp; &lt;b&gt;Condition for congruent of two triangles.&lt;/b&gt;&lt;br /&gt;&lt;b&gt; &lt;/b&gt;a.&amp;nbsp; The&amp;nbsp; three sides of one triangles are&lt;b&gt;  &lt;/b&gt; equal in length to the corresponding&lt;b&gt; &lt;/b&gt;three&lt;b&gt; &lt;/b&gt;sides of the other triangle&lt;b&gt; (SSS property)&lt;/b&gt;&lt;br /&gt;b.&amp;nbsp; Two sides and the included angle of one triangle are equal to two sides and the included angle of the other triangle &lt;b&gt;(SAS property)&lt;/b&gt;&lt;br /&gt;c.&amp;nbsp; Two angles and a side of one triangle are equal to two angles and the corresponding side of the other triangle&lt;b&gt; (ASA property)&lt;/b&gt;&lt;div class="blogger-post-footer"&gt;&lt;img width='1' height='1' src='https://blogger.googleusercontent.com/tracker/4466046504108017359-8211739110774066445?l=tequadrat.blogspot.com' alt='' /&gt;&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://tequadrat.blogspot.com/feeds/8211739110774066445/comments/default' title='Poskan Komentar'/><link rel='replies' type='text/html' href='http://tequadrat.blogspot.com/2011/09/summary.html#comment-form' title='0 Komentar'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/4466046504108017359/posts/default/8211739110774066445'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/4466046504108017359/posts/default/8211739110774066445'/><link rel='alternate' type='text/html' href='http://tequadrat.blogspot.com/2011/09/summary.html' title='SUMMARY'/><author><name>Toto Suhartono</name><uri>http://www.blogger.com/profile/01373626222854797946</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='32' height='24' src='http://4.bp.blogspot.com/_Sv6kWpJpHuU/SgDcpmgbh1I/AAAAAAAAAAU/-binMSN26-w/S220/100_0598.JPG'/></author><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-4466046504108017359.post-7386522424484817325</id><published>2011-07-12T21:01:00.000-07:00</published><updated>2011-07-12T21:01:19.649-07:00</updated><title type='text'>Chapter 1 SIMILARITY</title><content type='html'>&lt;div style="direction: ltr; language: id; margin-bottom: 0pt; margin-left: 0in; margin-top: 0pt; mso-line-break-override: none; punctuation-wrap: hanging; text-align: left; unicode-bidi: embed; word-break: normal;"&gt;&lt;span style="font-size: small;"&gt;&lt;span style="color: black; font-family: inherit;"&gt;Two figures which are the same in shape but different in size are said to be &lt;/span&gt;&lt;span style="color: black; font-family: inherit; font-style: italic; font-weight: bold;"&gt;similar figures&lt;/span&gt;&lt;span style="color: black; font-family: inherit; font-style: italic;"&gt;.&amp;nbsp;&lt;/span&gt;&lt;/span&gt;&lt;/div&gt;&lt;div style="direction: ltr; margin-bottom: 0pt; margin-left: 0in; margin-top: 0pt; text-align: left; unicode-bidi: embed;"&gt;  &lt;/div&gt;&lt;div style="color: black; direction: ltr; font-family: inherit; margin-bottom: 0pt; margin-left: 0in; margin-top: 0pt; text-align: left; unicode-bidi: embed;"&gt;&lt;span style="font-size: small;"&gt;Two figures are similar if&lt;span&gt;&amp;nbsp;&amp;nbsp; &lt;/span&gt;&lt;/span&gt;&lt;/div&gt;&lt;span style="color: black; font-family: inherit; font-size: small;"&gt;  &lt;/span&gt;&lt;div style="color: black; direction: ltr; font-family: inherit; margin-bottom: 0pt; margin-left: 0.81in; margin-top: 0pt; text-align: left; text-indent: -0.81in; unicode-bidi: embed;"&gt;&lt;span style="font-size: small;"&gt;&lt;span&gt;&lt;span&gt;1.&lt;/span&gt;&lt;/span&gt;the corresponding angles have the same measure and; &lt;/span&gt;&lt;/div&gt;&lt;span style="color: black; font-family: inherit; font-size: small;"&gt;  &lt;/span&gt;&lt;div style="color: black; direction: ltr; font-family: inherit; margin-bottom: 0pt; margin-left: 0.81in; margin-top: 0pt; text-align: left; text-indent: -0.81in; unicode-bidi: embed;"&gt;&lt;span style="font-size: small;"&gt;&lt;span&gt;&lt;span&gt;2.&lt;/span&gt;&lt;/span&gt;the ratio of the lengths of corresponding sides is equal. &lt;/span&gt;&lt;/div&gt;&lt;div style="direction: ltr; margin-bottom: 0pt; margin-left: 0in; margin-top: 0pt; text-align: left; unicode-bidi: embed;"&gt;&lt;br /&gt;&lt;/div&gt;&lt;div style="direction: ltr; font-family: inherit; margin-bottom: 0pt; margin-left: 0in; margin-top: 0pt; text-align: left; unicode-bidi: embed;"&gt;&lt;span style="font-size: small;"&gt;&lt;span style="color: black;"&gt;Two similar figures&lt;/span&gt;&lt;/span&gt;  &lt;/div&gt;&lt;div style="color: black; direction: ltr; font-family: inherit; margin-bottom: 0pt; margin-left: 0.45in; margin-top: 7pt; text-align: left; text-indent: -0.38in; unicode-bidi: embed;"&gt;&lt;span style="font-size: small;"&gt;&lt;span&gt;&lt;span style="color: black;"&gt;1&lt;/span&gt;&lt;span style="color: black;"&gt;&lt;span style="color: black;"&gt;.&amp;nbsp;&amp;nbsp; &lt;/span&gt;Equilateral Triangles&lt;/span&gt;&amp;nbsp;&lt;/span&gt;&lt;/span&gt;&lt;/div&gt;&lt;div style="color: black; direction: ltr; font-family: inherit; margin-bottom: 0pt; margin-left: 0.45in; margin-top: 7pt; text-align: left; text-indent: -0.38in; unicode-bidi: embed;"&gt;&lt;span style="font-size: small;"&gt;&lt;span&gt;2.&lt;span&gt;&amp;nbsp; &lt;/span&gt;Squares&lt;/span&gt;&lt;/span&gt;&lt;/div&gt;&lt;span style="font-family: inherit; font-size: small;"&gt;&lt;span style="color: black;"&gt;  &lt;/span&gt;&lt;/span&gt;&lt;div style="color: black; direction: ltr; font-family: inherit; margin-bottom: 0pt; margin-left: 0.45in; margin-top: 7pt; text-align: left; text-indent: -0.38in; unicode-bidi: embed;"&gt;&lt;span style="font-size: small;"&gt;&lt;span&gt;3.&lt;span&gt;&amp;nbsp; &lt;/span&gt;Regular&lt;span&gt;&amp;nbsp; &lt;/span&gt;Pentagons&lt;/span&gt;&lt;/span&gt;&lt;/div&gt;&lt;span style="font-family: inherit; font-size: small;"&gt;&lt;span style="color: black;"&gt;  &lt;/span&gt;&lt;/span&gt;&lt;div style="color: black; direction: ltr; font-family: inherit; margin-bottom: 0pt; margin-left: 0.45in; margin-top: 7pt; text-align: left; text-indent: -0.38in; unicode-bidi: embed;"&gt;&lt;span style="font-size: small;"&gt;&lt;span&gt;4.&lt;span&gt;&amp;nbsp; &lt;/span&gt;Regular Polygons&lt;/span&gt;&lt;/span&gt;&lt;/div&gt;&lt;span style="font-family: inherit; font-size: small;"&gt;&lt;span style="color: black;"&gt;  &lt;/span&gt;&lt;/span&gt;&lt;div style="color: black; direction: ltr; font-family: inherit; margin-bottom: 0pt; margin-left: 0.45in; margin-top: 7pt; text-align: left; text-indent: -0.38in; unicode-bidi: embed;"&gt;&lt;span style="font-size: small;"&gt;&lt;span&gt;5.&lt;span&gt;&amp;nbsp; &lt;/span&gt;Circles&lt;/span&gt;&lt;/span&gt;&lt;/div&gt;&lt;span style="font-family: inherit; font-size: small;"&gt;&lt;span style="color: black;"&gt;  &lt;/span&gt;&lt;/span&gt;&lt;div style="color: black; direction: ltr; font-family: inherit; margin-bottom: 0pt; margin-left: 0.45in; margin-top: 7pt; text-align: left; text-indent: -0.38in; unicode-bidi: embed;"&gt;&lt;span style="font-size: small;"&gt;&lt;span&gt;6.&lt;span&gt;&amp;nbsp; &lt;/span&gt;Cubes&lt;/span&gt;&lt;/span&gt;&amp;nbsp;&lt;/div&gt;&lt;div style="color: black; direction: ltr; font-family: inherit; margin-bottom: 0pt; margin-left: 0.45in; margin-top: 7pt; text-align: left; text-indent: -0.38in; unicode-bidi: embed;"&gt;7.&lt;span&gt;&amp;nbsp; &lt;/span&gt;Spheres&lt;/div&gt;&lt;span style="font-family: inherit; font-size: small;"&gt;&lt;span style="color: black;"&gt;&lt;/span&gt;&lt;/span&gt;&lt;div style="direction: ltr; margin-bottom: 0pt; margin-left: 0in; margin-top: 0pt; text-align: left; unicode-bidi: embed;"&gt;&lt;span style="color: black; font-family: &amp;quot;Tw Cen MT&amp;quot;; font-size: 28.0pt; language: id; mso-ascii-font-family: &amp;quot;Tw Cen MT&amp;quot;; mso-bidi-font-family: +mn-cs; mso-color-index: 1; mso-fareast-font-family: +mn-ea; mso-font-kerning: 12.0pt;"&gt; &lt;/span&gt;&lt;/div&gt;&lt;div class="blogger-post-footer"&gt;&lt;img width='1' height='1' src='https://blogger.googleusercontent.com/tracker/4466046504108017359-7386522424484817325?l=tequadrat.blogspot.com' alt='' /&gt;&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://tequadrat.blogspot.com/feeds/7386522424484817325/comments/default' title='Poskan Komentar'/><link rel='replies' type='text/html' href='http://tequadrat.blogspot.com/2011/07/chapter-1-similarity.html#comment-form' title='0 Komentar'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/4466046504108017359/posts/default/7386522424484817325'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/4466046504108017359/posts/default/7386522424484817325'/><link rel='alternate' type='text/html' href='http://tequadrat.blogspot.com/2011/07/chapter-1-similarity.html' title='Chapter 1 SIMILARITY'/><author><name>Toto Suhartono</name><uri>http://www.blogger.com/profile/01373626222854797946</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='32' height='24' src='http://4.bp.blogspot.com/_Sv6kWpJpHuU/SgDcpmgbh1I/AAAAAAAAAAU/-binMSN26-w/S220/100_0598.JPG'/></author><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-4466046504108017359.post-8121682600162723476</id><published>2011-06-26T08:20:00.000-07:00</published><updated>2011-06-26T08:20:20.639-07:00</updated><title type='text'>Rekreasi Matematika</title><content type='html'>Untuk mengisi liburan akhir tahun pelajaran 2010/2011 marilah berekreasi, rekreasi matematika. Selamat berekreasi semoga liburan kali ini menyenangkan.&lt;br /&gt;&lt;br /&gt;&lt;br /&gt;&lt;br /&gt;&lt;img alt="" src="data:image/png;base64,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" /&gt;&lt;br /&gt;&lt;br /&gt;&lt;br /&gt;&lt;br /&gt;&lt;br /&gt;&lt;br /&gt;&lt;br /&gt;&lt;img alt="" 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/&gt;&lt;br /&gt;&lt;br /&gt;Tempatkan bilangan-bilangan 0, 1, 2, 3, ..., 9 sedemikian rupa sehingga menjadi pernyataan yang benar!&lt;div class="blogger-post-footer"&gt;&lt;img width='1' height='1' src='https://blogger.googleusercontent.com/tracker/4466046504108017359-8121682600162723476?l=tequadrat.blogspot.com' alt='' /&gt;&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://tequadrat.blogspot.com/feeds/8121682600162723476/comments/default' title='Poskan Komentar'/><link rel='replies' type='text/html' href='http://tequadrat.blogspot.com/2011/06/rekreasi-matematika.html#comment-form' title='0 Komentar'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/4466046504108017359/posts/default/8121682600162723476'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/4466046504108017359/posts/default/8121682600162723476'/><link rel='alternate' type='text/html' href='http://tequadrat.blogspot.com/2011/06/rekreasi-matematika.html' title='Rekreasi Matematika'/><author><name>Toto Suhartono</name><uri>http://www.blogger.com/profile/01373626222854797946</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='32' height='24' src='http://4.bp.blogspot.com/_Sv6kWpJpHuU/SgDcpmgbh1I/AAAAAAAAAAU/-binMSN26-w/S220/100_0598.JPG'/></author><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-4466046504108017359.post-3356510507426084773</id><published>2011-05-07T07:59:00.000-07:00</published><updated>2011-05-08T17:44:19.042-07:00</updated><title type='text'>FINAL EXAMINATION (MATH)</title><content type='html'>&lt;img alt="" 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" /&gt;&lt;br /&gt;for the next number&amp;nbsp; please click &lt;a href="http://www.ziddu.com/download/14913098/NationalExaminationforRSBI-2010-2011.pdf.html"&gt;&lt;i style="color: #0b5394;"&gt;here&lt;/i&gt;&lt;/a&gt;&lt;div class="blogger-post-footer"&gt;&lt;img width='1' height='1' src='https://blogger.googleusercontent.com/tracker/4466046504108017359-3356510507426084773?l=tequadrat.blogspot.com' alt='' /&gt;&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://tequadrat.blogspot.com/feeds/3356510507426084773/comments/default' title='Poskan Komentar'/><link rel='replies' type='text/html' href='http://tequadrat.blogspot.com/2011/05/final-examination-math.html#comment-form' title='0 Komentar'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/4466046504108017359/posts/default/3356510507426084773'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/4466046504108017359/posts/default/3356510507426084773'/><link rel='alternate' type='text/html' href='http://tequadrat.blogspot.com/2011/05/final-examination-math.html' title='FINAL EXAMINATION (MATH)'/><author><name>Toto Suhartono</name><uri>http://www.blogger.com/profile/01373626222854797946</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='32' height='24' src='http://4.bp.blogspot.com/_Sv6kWpJpHuU/SgDcpmgbh1I/AAAAAAAAAAU/-binMSN26-w/S220/100_0598.JPG'/></author><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-4466046504108017359.post-4352761960075781114</id><published>2011-05-03T06:45:00.000-07:00</published><updated>2011-05-03T06:49:08.139-07:00</updated><title type='text'>SPECIFICATION TABLE OF FINAL  SCHOOL EXAMINATION</title><content type='html'>&lt;div class="MsoListParagraphCxSpFirst" style="margin-left: 1.0cm; mso-add-space: auto; mso-list: l0 level1 lfo1; tab-stops: 1.0cm; text-indent: -1.0cm;"&gt;&lt;span lang="EN-US"&gt;1.&lt;span style="font: 7pt &amp;quot;Times New Roman&amp;quot;;"&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp; &lt;/span&gt;&lt;/span&gt;&lt;span dir="LTR"&gt;&lt;/span&gt;&amp;nbsp;&lt;span lang="EN-US" style="font-size: 11pt;"&gt;Given 4 integers, students find the result&lt;/span&gt;&lt;span style="font-size: 11pt;"&gt;s&lt;/span&gt;&lt;span lang="EN-US" style="font-size: 11pt;"&gt; of operations involving addition, subtraction, and division.&lt;/span&gt;&lt;span lang="EN-US"&gt;&lt;/span&gt;&lt;/div&gt;&lt;div class="MsoListParagraphCxSpMiddle" style="margin-left: 1.0cm; mso-add-space: auto; mso-list: l0 level1 lfo1; tab-stops: 1.0cm; text-indent: -1.0cm;"&gt;&lt;span lang="EN-US"&gt;2.&lt;span style="font: 7pt &amp;quot;Times New Roman&amp;quot;;"&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp; &lt;/span&gt;&lt;/span&gt;&lt;span dir="LTR"&gt;&lt;/span&gt;&lt;span lang="EN-US" style="font-size: 11pt;"&gt;Given a scoring rule of a test, students solve it using the operations of integers.&lt;/span&gt;&lt;span lang="EN-US"&gt;&lt;/span&gt;&lt;/div&gt;&lt;div class="MsoListParagraphCxSpMiddle" style="margin-left: 1.0cm; mso-add-space: auto; mso-list: l0 level1 lfo1; tab-stops: 1.0cm; text-indent: -1.0cm;"&gt;&lt;span lang="EN-US"&gt;3.&lt;span style="font: 7pt &amp;quot;Times New Roman&amp;quot;;"&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp; &lt;/span&gt;&lt;/span&gt;&lt;span dir="LTR"&gt;&lt;/span&gt;&lt;span lang="EN-US" style="font-size: 11pt;"&gt;Give&lt;/span&gt;&lt;span style="font-size: 11pt;"&gt;n&lt;/span&gt;&lt;span lang="EN-US" style="font-size: 11pt;"&gt; 3 &lt;/span&gt;&lt;span style="font-size: 11pt;"&gt;mix number&lt;/span&gt;&lt;span lang="EN-US" style="font-size: 11pt;"&gt;, students find the result&lt;/span&gt;&lt;span style="font-size: 11pt;"&gt;s&lt;/span&gt;&lt;span lang="EN-US" style="font-size: 11pt;"&gt; of operations involving addition and subtraction.&lt;/span&gt;&lt;span lang="EN-US"&gt;&lt;/span&gt;&lt;/div&gt;&lt;div class="MsoListParagraphCxSpMiddle" style="margin-left: 1.0cm; mso-add-space: auto; mso-list: l0 level1 lfo1; tab-stops: 1.0cm; text-indent: -1.0cm;"&gt;&lt;span lang="EN-US"&gt;4.&lt;span style="font: 7pt &amp;quot;Times New Roman&amp;quot;;"&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp; &lt;/span&gt;&lt;/span&gt;&lt;span dir="LTR"&gt;&lt;/span&gt;&lt;span lang="EN-US" style="font-size: 11pt;"&gt;Given a traveling car and the fuel needed, students solve the problem using &lt;/span&gt;&lt;span style="font-size: 11pt;"&gt;the &lt;/span&gt;&lt;span lang="EN-US" style="font-size: 11pt;"&gt;direct proportion con&lt;/span&gt;&lt;span style="font-size: 11pt;"&gt;c&lt;/span&gt;&lt;span lang="EN-US" style="font-size: 11pt;"&gt;ept.&lt;/span&gt;&lt;span lang="EN-US"&gt;&lt;/span&gt;&lt;/div&gt;&lt;div class="MsoListParagraphCxSpMiddle" style="margin-left: 1.0cm; mso-add-space: auto; mso-list: l0 level1 lfo1; tab-stops: 1.0cm; text-indent: -1.0cm;"&gt;&lt;span lang="EN-US"&gt;5.&lt;span style="font: 7pt &amp;quot;Times New Roman&amp;quot;;"&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp; &lt;/span&gt;&lt;/span&gt;&lt;span dir="LTR"&gt;&lt;/span&gt;&lt;span lang="EN-US" style="font-size: 11pt;"&gt;Given a &lt;/span&gt;&lt;span style="font-size: 11pt;"&gt;workload&lt;/span&gt;&lt;span lang="EN-US" style="font-size: 11pt;"&gt; and workers needed&lt;/span&gt;&lt;span style="font-size: 11pt;"&gt; for the work&lt;/span&gt;&lt;span lang="EN-US" style="font-size: 11pt;"&gt;, students solve&lt;/span&gt;&lt;span lang="EN-US" style="font-size: 11pt;"&gt; &lt;/span&gt;&lt;span lang="EN-US" style="font-size: 11pt;"&gt;the problem using the inverse proportion con&lt;/span&gt;&lt;span style="font-size: 11pt;"&gt;c&lt;/span&gt;&lt;span lang="EN-US" style="font-size: 11pt;"&gt;ept.&lt;/span&gt;&lt;span lang="EN-US"&gt;&lt;/span&gt;&lt;/div&gt;&lt;div class="MsoListParagraphCxSpMiddle" style="margin-left: 1.0cm; mso-add-space: auto; mso-list: l0 level1 lfo1; tab-stops: 1.0cm; text-indent: -1.0cm;"&gt;&lt;span lang="EN-US"&gt;6.&lt;span style="font: 7pt &amp;quot;Times New Roman&amp;quot;;"&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp; &lt;/span&gt;&lt;/span&gt;&lt;span dir="LTR"&gt;&lt;/span&gt;&lt;span lang="EN-US" style="font-size: 11pt;"&gt;Given &lt;/span&gt;&lt;span style="font-size: 11pt;"&gt;a &lt;/span&gt;&lt;span lang="EN-US" style="font-size: 11pt;"&gt;selling price&lt;/span&gt;&lt;span style="font-size: 11pt;"&gt; of goods&lt;/span&gt;&lt;span lang="EN-US" style="font-size: 11pt;"&gt; and the percent&lt;/span&gt;&lt;span style="font-size: 11pt;"&gt;age&lt;/span&gt;&lt;span lang="EN-US" style="font-size: 11pt;"&gt; of &lt;/span&gt;&lt;span style="font-size: 11pt;"&gt;the &lt;/span&gt;&lt;span lang="EN-US" style="font-size: 11pt;"&gt;profit, students&amp;nbsp; find&amp;nbsp; the&amp;nbsp; buying price.&lt;/span&gt;&lt;span lang="EN-US"&gt;&lt;/span&gt;&lt;/div&gt;&lt;div class="MsoListParagraphCxSpMiddle" style="margin-left: 1.0cm; mso-add-space: auto; mso-list: l0 level1 lfo1; tab-stops: 1.0cm; text-indent: -1.0cm;"&gt;&lt;span lang="EN-US"&gt;7.&lt;span style="font: 7pt &amp;quot;Times New Roman&amp;quot;;"&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp; &lt;/span&gt;&lt;/span&gt;&lt;span dir="LTR"&gt;&lt;/span&gt;&lt;span lang="EN-US" style="font-size: 11pt;"&gt;Given &lt;/span&gt;&lt;span style="font-size: 11pt;"&gt;an anual interest&amp;nbsp; in a bank&lt;/span&gt;&lt;span lang="EN-US" style="font-size: 11pt;"&gt;, studen&lt;/span&gt;&lt;span style="font-size: 11pt;"&gt;t&lt;/span&gt;&lt;span lang="EN-US" style="font-size: 11pt;"&gt;s determine the &lt;/span&gt;&lt;span style="font-size: 11pt;"&gt;amount of the money after several years&lt;/span&gt;&lt;span lang="EN-US"&gt;&lt;/span&gt;&lt;/div&gt;&lt;div class="MsoListParagraphCxSpMiddle" style="margin-left: 1.0cm; mso-add-space: auto; mso-list: l0 level1 lfo1; tab-stops: 1.0cm; text-indent: -1.0cm;"&gt;&lt;span lang="EN-US"&gt;8.&lt;span style="font: 7pt &amp;quot;Times New Roman&amp;quot;;"&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp; &lt;/span&gt;&lt;/span&gt;&lt;span dir="LTR"&gt;&lt;/span&gt;&lt;span lang="EN-US" style="font-size: 11pt;"&gt;Given pattern&lt;/span&gt;&lt;span style="font-size: 11pt;"&gt;ed&lt;/span&gt;&lt;span lang="EN-US" style="font-size: 11pt;"&gt; figures, students&amp;nbsp; determine &lt;/span&gt;&lt;span style="font-size: 11pt;"&gt;the &lt;/span&gt;&lt;span lang="EN-US" style="font-size: 11pt;"&gt;n&lt;/span&gt;&lt;span style="font-size: 11pt;"&gt;th&lt;/span&gt;&lt;span lang="EN-US" style="font-size: 11pt;"&gt;-term.&lt;/span&gt;&lt;span lang="EN-US"&gt;&lt;/span&gt;&lt;/div&gt;&lt;div class="MsoListParagraphCxSpMiddle" style="margin-left: 1.0cm; mso-add-space: auto; mso-list: l0 level1 lfo1; tab-stops: 1.0cm; text-indent: -1.0cm;"&gt;&lt;span lang="EN-US"&gt;9.&lt;span style="font: 7pt &amp;quot;Times New Roman&amp;quot;;"&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp; &lt;/span&gt;&lt;/span&gt;&lt;span dir="LTR"&gt;&lt;/span&gt;&lt;span lang="EN-US" style="font-size: 11pt;"&gt;Given two binomial&lt;/span&gt;&lt;span style="font-size: 11pt;"&gt;s (&lt;i style="mso-bidi-font-style: normal;"&gt;ax+b&lt;/i&gt;) and (cx+d)&lt;/span&gt;&lt;span lang="EN-US" style="font-size: 11pt;"&gt;, students&amp;nbsp; determine the result of&lt;/span&gt;&lt;span style="font-size: 11pt;"&gt; the&lt;/span&gt;&lt;span lang="EN-US" style="font-size: 11pt;"&gt; multiplication.&lt;/span&gt;&lt;span lang="EN-US"&gt;&lt;/span&gt;&lt;/div&gt;&lt;div class="MsoListParagraphCxSpMiddle" style="margin-left: 1.0cm; mso-add-space: auto; mso-list: l0 level1 lfo1; tab-stops: 1.0cm; text-indent: -1.0cm;"&gt;&lt;span lang="EN-US"&gt;10.&lt;span style="font: 7pt &amp;quot;Times New Roman&amp;quot;;"&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp; &lt;/span&gt;&lt;/span&gt;&lt;span lang="EN-US" style="font-size: 11pt;"&gt;Given&amp;nbsp; two trinom&lt;/span&gt;&lt;span style="font-size: 11pt;"&gt; (&lt;i style="mso-bidi-font-style: normal;"&gt;ax&lt;sup&gt;2&lt;/sup&gt;+bc+c&lt;/i&gt;)&lt;/span&gt;&lt;span lang="EN-US" style="font-size: 11pt;"&gt;, students determine the result of&amp;nbsp; subtraction&lt;/span&gt;&lt;br /&gt;&lt;span lang="EN-US" style="font-size: 11pt;"&gt;&lt;/span&gt;&lt;br /&gt;&lt;a name='more'&gt;&lt;/a&gt;&lt;span lang="EN-US" style="font-size: 11pt;"&gt;&amp;nbsp;&lt;/span&gt;&lt;span lang="EN-US"&gt;&lt;/span&gt;&lt;/div&gt;&lt;div class="MsoListParagraphCxSpLast" style="margin-left: 1.0cm; mso-add-space: auto; mso-list: l0 level1 lfo1; tab-stops: 1.0cm; text-indent: -1.0cm;"&gt;&lt;span lang="EN-US" style="font-size: 11pt;"&gt;11.&lt;span style="font: 7pt &amp;quot;Times New Roman&amp;quot;;"&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp; &lt;/span&gt;&lt;/span&gt;&lt;span dir="LTR"&gt;&lt;/span&gt;&lt;span lang="EN-US" style="font-size: 11pt;"&gt;Given the algebra&lt;/span&gt;&lt;span style="font-size: 11pt;"&gt;ic fraction&lt;/span&gt;&lt;span lang="EN-US" style="font-size: 11pt;"&gt;, &lt;/span&gt;&lt;span style="font-size: 11pt;"&gt;s&lt;/span&gt;&lt;span lang="EN-US" style="font-size: 11pt;"&gt;tudent&lt;/span&gt;&lt;span style="font-size: 11pt;"&gt;s&lt;/span&gt;&lt;span lang="EN-US" style="font-size: 11pt;"&gt; simplify&lt;/span&gt;&lt;span style="font-size: 11pt;"&gt; it&lt;/span&gt;&lt;span lang="EN-US" style="font-size: 11pt;"&gt;.&lt;/span&gt;&lt;/div&gt;&lt;div class="separator" style="clear: both; text-align: center;"&gt;&lt;a href="data:image/png;base64,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" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"&gt;&lt;img alt="" border="0" src="data:image/png;base64,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" /&gt;&lt;/a&gt;&lt;/div&gt;&lt;div class="MsoListParagraphCxSpFirst" style="margin-left: 1.0cm; mso-add-space: auto; mso-list: l0 level1 lfo1; tab-stops: 1.0cm; text-indent: -1.0cm;"&gt;&lt;span lang="EN-US"&gt;&amp;nbsp;12.&lt;span style="font: 7pt &amp;quot;Times New Roman&amp;quot;;"&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp; &lt;/span&gt;&lt;/span&gt;&lt;span lang="EN-US" style="font-size: 11pt;"&gt;Given a linear equation, students determine the solution&lt;/span&gt;&lt;span lang="EN-US"&gt;&lt;/span&gt;&lt;/div&gt;&lt;div class="MsoListParagraphCxSpMiddle" style="margin-left: 1.0cm; mso-add-space: auto; mso-list: l0 level1 lfo1; tab-stops: 1.0cm; text-indent: -1.0cm;"&gt;&lt;span lang="EN-US"&gt;13.&lt;span style="font: 7pt &amp;quot;Times New Roman&amp;quot;;"&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp; &lt;/span&gt;&lt;/span&gt;&lt;span dir="LTR"&gt;&lt;/span&gt;&lt;span lang="EN-US" style="font-size: 11pt;"&gt;Given &lt;/span&gt;&lt;span style="font-size: 11pt;"&gt;a&lt;/span&gt;&lt;span lang="EN-US" style="font-size: 11pt;"&gt;&amp;nbsp; &lt;/span&gt;&lt;span style="font-size: 11pt;"&gt;V&lt;/span&gt;&lt;span lang="EN-US" style="font-size: 11pt;"&gt;enn&lt;/span&gt;&lt;span style="font-size: 11pt;"&gt; diagram&lt;/span&gt;&lt;span lang="EN-US" style="font-size: 11pt;"&gt;, students&amp;nbsp; determine the result of &lt;/span&gt;&lt;span style="font-size: 11pt;"&gt;the &lt;/span&gt;&lt;span lang="EN-US" style="font-size: 11pt;"&gt;operation set &amp;nbsp;involving&amp;nbsp; intersection&lt;/span&gt;&lt;span style="font-size: 11pt;"&gt; and union&lt;/span&gt;&lt;span lang="EN-US"&gt;&lt;/span&gt;&lt;/div&gt;&lt;div class="MsoListParagraphCxSpMiddle" style="margin-left: 1.0cm; mso-add-space: auto; mso-list: l0 level1 lfo1; tab-stops: 1.0cm; text-indent: -1.0cm;"&gt;&lt;span lang="EN-US"&gt;14.&lt;span style="font: 7pt &amp;quot;Times New Roman&amp;quot;;"&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp; &lt;/span&gt;&lt;/span&gt;&lt;span dir="LTR"&gt;&lt;/span&gt;&lt;span lang="EN-US" style="font-size: 11pt;"&gt;Given the data of &lt;/span&gt;&lt;span lang="EN-US" style="font-size: 11pt;"&gt;&amp;nbsp;&lt;/span&gt;&lt;span lang="EN-US" style="font-size: 11pt;"&gt;favo&lt;/span&gt;&lt;span style="font-size: 11pt;"&gt;u&lt;/span&gt;&lt;span lang="EN-US" style="font-size: 11pt;"&gt;rite&lt;/span&gt;&lt;span style="font-size: 11pt;"&gt; sports, &lt;/span&gt;&lt;span lang="EN-US" style="font-size: 11pt;"&gt;&amp;nbsp;&amp;nbsp;&lt;/span&gt;&lt;span style="font-size: 11pt;"&gt;s&lt;/span&gt;&lt;span lang="EN-US" style="font-size: 11pt;"&gt;tudents&amp;nbsp; &lt;/span&gt;&lt;span style="font-size: 11pt;"&gt;find&lt;/span&gt;&lt;span lang="EN-US" style="font-size: 11pt;"&gt;&amp;nbsp;&amp;nbsp; intersections and union&lt;/span&gt;&lt;span style="font-size: 11pt;"&gt;.&lt;/span&gt;&lt;span lang="EN-US"&gt;&lt;/span&gt;&lt;/div&gt;&lt;div class="MsoListParagraphCxSpMiddle" style="margin-left: 1.0cm; mso-add-space: auto; mso-list: l0 level1 lfo1; tab-stops: 1.0cm; text-indent: -1.0cm;"&gt;&lt;span lang="EN-US"&gt;15.&lt;span style="font: 7pt &amp;quot;Times New Roman&amp;quot;;"&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp; &lt;/span&gt;&lt;/span&gt;&lt;span dir="LTR"&gt;&lt;/span&gt;&lt;span style="font-size: 11pt;"&gt;Given &lt;/span&gt;&lt;span style="font-size: 11pt;"&gt;&amp;nbsp;&lt;/span&gt;&lt;span style="font-size: 11pt;"&gt;some relations of two sets, s&lt;/span&gt;&lt;span lang="EN-US" style="font-size: 11pt;"&gt;tudents determine &lt;/span&gt;&lt;span style="font-size: 11pt;"&gt;which relation is a function&lt;/span&gt;&lt;span lang="EN-US"&gt;&lt;/span&gt;&lt;/div&gt;&lt;div class="MsoListParagraphCxSpMiddle" style="margin-left: 1.0cm; mso-add-space: auto; mso-list: l0 level1 lfo1; tab-stops: 1.0cm; text-indent: -1.0cm;"&gt;&lt;span lang="EN-US"&gt;16.&lt;span style="font: 7pt &amp;quot;Times New Roman&amp;quot;;"&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp; &lt;/span&gt;&lt;/span&gt;&lt;span dir="LTR"&gt;&lt;/span&gt;&lt;span lang="EN-US" style="font-size: 11pt;"&gt;Given &amp;nbsp;a function&lt;/span&gt;&lt;span style="font-size: 11pt;"&gt; and its domain&lt;/span&gt;&lt;span lang="EN-US" style="font-size: 11pt;"&gt;,&amp;nbsp; students&amp;nbsp; determine the &lt;/span&gt;&lt;span style="font-size: 11pt;"&gt;range&lt;/span&gt;&lt;span lang="EN-US" style="font-size: 11pt;"&gt;.&lt;/span&gt;&lt;span lang="EN-US"&gt;&lt;/span&gt;&lt;/div&gt;&lt;div class="MsoListParagraphCxSpMiddle" style="margin-left: 1.0cm; mso-add-space: auto; mso-list: l0 level1 lfo1; tab-stops: 1.0cm; text-indent: -1.0cm;"&gt;&lt;span lang="EN-US"&gt;17.&lt;span style="font: 7pt &amp;quot;Times New Roman&amp;quot;;"&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp; &lt;/span&gt;&lt;/span&gt;&lt;span dir="LTR"&gt;&lt;/span&gt;&lt;span style="font-size: 11pt;"&gt;Given a line &lt;/span&gt;&lt;span lang="EN-US" style="font-size: 11pt;"&gt;&amp;nbsp;through two points&lt;/span&gt;&lt;span style="font-size: 11pt;"&gt;, &lt;/span&gt;&lt;span style="font-size: 11pt;"&gt;&amp;nbsp;&lt;/span&gt;&lt;span style="font-size: 11pt;"&gt;s&lt;/span&gt;&lt;span lang="EN-US" style="font-size: 11pt;"&gt;tudents&amp;nbsp; determine the gradient of &lt;/span&gt;&lt;span style="font-size: 11pt;"&gt;the&lt;/span&gt;&lt;span lang="EN-US" style="font-size: 11pt;"&gt; lin&lt;/span&gt;&lt;span style="font-size: 11pt;"&gt;e.&lt;/span&gt;&lt;span lang="EN-US"&gt;&lt;/span&gt;&lt;/div&gt;&lt;div class="MsoListParagraphCxSpMiddle" style="margin-left: 1.0cm; mso-add-space: auto; mso-list: l0 level1 lfo1; tab-stops: 1.0cm; text-indent: -1.0cm;"&gt;&lt;span style="font-size: 11pt;"&gt;18.&lt;span style="font: 7pt &amp;quot;Times New Roman&amp;quot;;"&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp; &lt;/span&gt;&lt;/span&gt;&lt;span dir="LTR"&gt;&lt;/span&gt;&lt;span style="font-size: 11pt;"&gt;Given&amp;nbsp; a straight line&amp;nbsp; passing through two points,&amp;nbsp; s&lt;/span&gt;&lt;span lang="EN-US" style="font-size: 11pt;"&gt;tudents determine &lt;/span&gt;&lt;span style="font-size: 11pt;"&gt;an&lt;/span&gt;&lt;span lang="EN-US" style="font-size: 11pt;"&gt; equation&amp;nbsp; a&lt;/span&gt;&lt;span style="font-size: 11pt;"&gt; straight line &lt;/span&gt;&lt;span lang="EN-US" style="font-size: 11pt;"&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp;perpendicu&lt;/span&gt;&lt;span style="font-size: 11pt;"&gt;lar to the line&lt;/span&gt;&lt;/div&gt;&lt;div class="MsoListParagraphCxSpMiddle" style="margin-left: 1.0cm; mso-add-space: auto; mso-list: l0 level1 lfo1; tab-stops: 1.0cm; text-indent: -1.0cm;"&gt;&lt;span lang="EN-US" style="font-size: 11pt;"&gt;19.&lt;span style="font: 7pt &amp;quot;Times New Roman&amp;quot;;"&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp; &lt;/span&gt;&lt;/span&gt;&lt;span dir="LTR"&gt;&lt;/span&gt;&lt;span style="font-size: 11pt;"&gt;Given&lt;/span&gt;&lt;span lang="EN-US" style="font-size: 11pt;"&gt; x and y a&lt;/span&gt;&lt;span style="font-size: 11pt;"&gt;s&lt;/span&gt;&lt;span lang="EN-US" style="font-size: 11pt;"&gt; solutions of&amp;nbsp; linear equation systems&amp;nbsp; in&amp;nbsp; two variables&lt;/span&gt;&lt;span style="font-size: 11pt;"&gt;,&lt;/span&gt;&lt;span style="font-size: 11pt;"&gt; &lt;/span&gt;&lt;span style="font-size: 11pt;"&gt;s&lt;/span&gt;&lt;span lang="EN-US" style="font-size: 11pt;"&gt;tudents determine the value of (ax + by)&lt;/span&gt;&lt;span style="font-size: 11pt;"&gt;.&lt;/span&gt;&lt;span style="font-size: 11pt;"&gt; &lt;span lang="EN-US"&gt;&lt;/span&gt;&lt;/span&gt;&lt;/div&gt;&lt;div class="MsoListParagraphCxSpMiddle" style="margin-left: 1.0cm; mso-add-space: auto; mso-list: l0 level1 lfo1; tab-stops: 1.0cm; text-indent: -1.0cm;"&gt;&lt;span style="font-size: 11pt;"&gt;20.&lt;span style="font: 7pt &amp;quot;Times New Roman&amp;quot;;"&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp; &lt;/span&gt;&lt;/span&gt;&lt;span dir="LTR"&gt;&lt;/span&gt;&lt;span style="font-size: 11pt;"&gt;Given the total number of two types of notes and the total amount of each type, s&lt;/span&gt;&lt;span lang="EN-US" style="font-size: 11pt;"&gt;tudents determine &lt;/span&gt;&lt;span style="font-size: 11pt;"&gt;the number of each type the of notes.&lt;/span&gt;&lt;/div&gt;&lt;div class="MsoListParagraphCxSpMiddle" style="margin-left: 1.0cm; mso-add-space: auto; mso-list: l0 level1 lfo1; tab-stops: 1.0cm; text-indent: -1.0cm;"&gt;&lt;span style="font-size: 11pt;"&gt;21.&lt;span style="font: 7pt &amp;quot;Times New Roman&amp;quot;;"&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp; &lt;/span&gt;&lt;/span&gt;&lt;span dir="LTR"&gt;&lt;/span&gt;&lt;span lang="EN-US" style="font-size: 11pt;"&gt;Given&lt;/span&gt;&lt;span style="font-size: 11pt;"&gt; triangles of different sizes, students &lt;/span&gt;&lt;span lang="EN-US" style="font-size: 11pt;"&gt;determine &lt;/span&gt;&lt;span style="font-size: 11pt;"&gt;whether a triangle is a right-angled triangle. &lt;/span&gt;&lt;/div&gt;&lt;div class="MsoListParagraphCxSpMiddle" style="margin-left: 1.0cm; mso-add-space: auto; mso-list: l0 level1 lfo1; tab-stops: 1.0cm; text-indent: -1.0cm;"&gt;&lt;span lang="EN-US" style="font-size: 11pt;"&gt;22.&lt;span style="font: 7pt &amp;quot;Times New Roman&amp;quot;;"&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp; &lt;/span&gt;&lt;/span&gt;&lt;span dir="LTR"&gt;&lt;/span&gt;&lt;span style="font-size: 11pt;"&gt;Given a cuboid with its dimensions, students determine the length of the space diagonal.&lt;/span&gt;&lt;span style="font-size: 11pt;"&gt; &lt;span lang="EN-US"&gt;&lt;/span&gt;&lt;/span&gt;&lt;/div&gt;&lt;div class="MsoListParagraphCxSpMiddle" style="margin-left: 1.0cm; mso-add-space: auto; mso-list: l0 level1 lfo1; tab-stops: 1.0cm; text-indent: -1.0cm;"&gt;&lt;span lang="EN-US" style="font-size: 11pt;"&gt;23.&lt;span style="font: 7pt &amp;quot;Times New Roman&amp;quot;;"&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp; &lt;/span&gt;&lt;/span&gt;&lt;span dir="LTR"&gt;&lt;/span&gt;&lt;span lang="EN-US" style="font-size: 11pt;"&gt;Given the &lt;/span&gt;&lt;span style="font-size: 11pt;"&gt;area&lt;/span&gt;&lt;span lang="EN-US" style="font-size: 11pt;"&gt; of a rhombus and one of &lt;/span&gt;&lt;span style="font-size: 11pt;"&gt;its&lt;/span&gt;&lt;span lang="EN-US" style="font-size: 11pt;"&gt;&amp;nbsp; diagonals, students&amp;nbsp; determine its &lt;/span&gt;&lt;span style="font-size: 11pt;"&gt;perimeter&lt;/span&gt;&lt;span lang="EN-US" style="font-size: 11pt;"&gt;.&lt;/span&gt;&lt;/div&gt;&lt;div class="MsoListParagraphCxSpMiddle" style="margin-left: 1.0cm; mso-add-space: auto; mso-list: l0 level1 lfo1; tab-stops: 1.0cm; text-indent: -1.0cm;"&gt;&lt;span lang="EN-US" style="font-size: 11pt;"&gt;24.&lt;span style="font: 7pt &amp;quot;Times New Roman&amp;quot;;"&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp; &lt;/span&gt;&lt;/span&gt;&lt;span dir="LTR"&gt;&lt;/span&gt;&lt;span style="font-size: 11pt;"&gt;Given a figure of a combination of two quadrilaterals, s&lt;/span&gt;&lt;span lang="EN-US" style="font-size: 11pt;"&gt;tudents &lt;/span&gt;&lt;span style="font-size: 11pt;"&gt;determine its &lt;/span&gt;&lt;span lang="EN-US" style="font-size: 11pt;"&gt;area&lt;/span&gt;&lt;span style="font-size: 11pt;"&gt;.&lt;/span&gt;&lt;span lang="EN-US" style="font-size: 11pt;"&gt;&lt;/span&gt;&lt;/div&gt;&lt;div class="MsoListParagraphCxSpMiddle" style="margin-left: 1.0cm; mso-add-space: auto; mso-list: l0 level1 lfo1; tab-stops: 1.0cm; text-indent: -1.0cm;"&gt;&lt;span lang="EN-US" style="font-size: 11pt;"&gt;25.&lt;span style="font: 7pt &amp;quot;Times New Roman&amp;quot;;"&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp; &lt;/span&gt;&lt;/span&gt;&lt;span dir="LTR"&gt;&lt;/span&gt;&lt;span style="font-size: 11pt;"&gt;Given the dimension&amp;nbsp; of a floor and the price 1 m&lt;sup&gt;2&lt;/sup&gt; of tiles,&amp;nbsp; s&lt;/span&gt;&lt;span lang="EN-US" style="font-size: 11pt;"&gt;tudents &lt;/span&gt;&lt;span style="font-size: 11pt;"&gt;determine total price of tiles.&lt;/span&gt;&lt;span style="font-size: 11pt;"&gt; &lt;span lang="EN-US"&gt;&lt;/span&gt;&lt;/span&gt;&lt;/div&gt;&lt;div class="MsoListParagraphCxSpMiddle" style="margin-left: 1.0cm; mso-add-space: auto; mso-list: l0 level1 lfo1; tab-stops: 1.0cm; text-indent: -1.0cm;"&gt;&lt;span lang="EN-US" style="font-size: 11pt;"&gt;26.&lt;span style="font: 7pt &amp;quot;Times New Roman&amp;quot;;"&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp; &lt;/span&gt;&lt;/span&gt;&lt;span dir="LTR"&gt;&lt;/span&gt;&lt;span style="font-size: 11pt;"&gt;Given a figure of a quadrilateral and the proportion of two angles, s&lt;/span&gt;&lt;span lang="EN-US" style="font-size: 11pt;"&gt;tudents determine the measures of angles of &lt;/span&gt;&lt;span style="font-size: 11pt;"&gt;the figure.&lt;/span&gt;&lt;span lang="EN-US" style="font-size: 11pt;"&gt;&amp;nbsp; &lt;/span&gt;&lt;/div&gt;&lt;div class="MsoListParagraphCxSpMiddle" style="margin-left: 1.0cm; mso-add-space: auto; mso-list: l0 level1 lfo1; tab-stops: 1.0cm; text-indent: -1.0cm;"&gt;&lt;span lang="EN-US" style="font-size: 11pt;"&gt;27.&lt;span style="font: 7pt &amp;quot;Times New Roman&amp;quot;;"&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp; &lt;/span&gt;&lt;/span&gt;&lt;span dir="LTR"&gt;&lt;/span&gt;&lt;span style="font-size: 11pt;"&gt;Given &lt;/span&gt;&lt;span lang="EN-US" style="font-size: 11pt;"&gt;&amp;nbsp;two parallel lines intersected by a transversal&lt;/span&gt;&lt;span style="font-size: 11pt;"&gt;,&amp;nbsp; s&lt;/span&gt;&lt;span lang="EN-US" style="font-size: 11pt;"&gt;tudents determine one of the &lt;/span&gt;&lt;span style="font-size: 11pt;"&gt;measures of the&amp;nbsp; &lt;/span&gt;&lt;span lang="EN-US" style="font-size: 11pt;"&gt;angles&amp;nbsp; &lt;/span&gt;&lt;/div&gt;&lt;div class="MsoListParagraphCxSpMiddle" style="margin-left: 1.0cm; mso-add-space: auto; mso-list: l0 level1 lfo1; tab-stops: 1.0cm; text-indent: -1.0cm;"&gt;&lt;span lang="EN-US" style="font-size: 11pt;"&gt;28.&lt;span style="font: 7pt &amp;quot;Times New Roman&amp;quot;;"&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp; &lt;/span&gt;&lt;/span&gt;&lt;span dir="LTR"&gt;&lt;/span&gt;&lt;span lang="EN-US" style="font-size: 11pt;"&gt;Given a circle&lt;/span&gt;&lt;span style="font-size: 11pt;"&gt; and a &lt;/span&gt;&lt;span lang="EN-US" style="font-size: 11pt;"&gt;central angle , students&lt;/span&gt;&lt;span style="font-size: 11pt;"&gt; determine the measure of its&lt;/span&gt;&lt;span lang="EN-US" style="font-size: 11pt;"&gt;&amp;nbsp; inscribed angle&lt;/span&gt;&lt;span style="font-size: 11pt;"&gt;.&lt;/span&gt;&lt;span style="font-size: 11pt;"&gt; &lt;span lang="EN-US"&gt;&lt;/span&gt;&lt;/span&gt;&lt;/div&gt;&lt;div class="MsoListParagraphCxSpMiddle" style="margin-left: 1.0cm; mso-add-space: auto; mso-list: l0 level1 lfo1; tab-stops: 1.0cm; text-indent: -1.0cm;"&gt;&lt;span style="font-size: 11pt;"&gt;29.&lt;span style="font: 7pt &amp;quot;Times New Roman&amp;quot;;"&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp; &lt;/span&gt;&lt;/span&gt;&lt;span dir="LTR"&gt;&lt;/span&gt;&lt;span style="font-size: 11pt;"&gt;Given two similar figures and their measures, &lt;/span&gt;&lt;span lang="EN-US" style="font-size: 11pt;"&gt;Students determine the unknown side&lt;/span&gt;&lt;span style="font-size: 11pt;"&gt;.&lt;/span&gt;&lt;/div&gt;&lt;div class="MsoListParagraphCxSpMiddle" style="margin-left: 1.0cm; mso-add-space: auto; mso-list: l0 level1 lfo1; tab-stops: 1.0cm; text-indent: -1.0cm;"&gt;&lt;span lang="EN-US" style="font-size: 11pt;"&gt;30.&lt;span style="font: 7pt &amp;quot;Times New Roman&amp;quot;;"&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp; &lt;/span&gt;&lt;/span&gt;&lt;span dir="LTR"&gt;&lt;/span&gt;&lt;span style="font-size: 11pt;"&gt;Given the height of a student and the length of his shadow,&amp;nbsp; the length&amp;nbsp; of tree’&lt;/span&gt;&lt;span lang="EN-US" style="font-size: 11pt;"&gt;s&lt;/span&gt;&lt;span style="font-size: 11pt;"&gt; shadow,&amp;nbsp; students determine the length of a tree.&lt;/span&gt;&lt;span lang="EN-US" style="font-size: 11pt;"&gt;&lt;/span&gt;&lt;/div&gt;&lt;div class="MsoListParagraphCxSpMiddle" style="margin-left: 1.0cm; mso-add-space: auto; mso-list: l0 level1 lfo1; tab-stops: 1.0cm; text-indent: -1.0cm;"&gt;&lt;span style="font-size: 11pt;"&gt;31.&lt;span style="font: 7pt &amp;quot;Times New Roman&amp;quot;;"&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp; &lt;/span&gt;&lt;/span&gt;&lt;span dir="LTR"&gt;&lt;/span&gt;&lt;span lang="EN-US" style="font-size: 11pt;"&gt;Given two congruent triangles, students determine the corresponding&amp;nbsp; angles&lt;/span&gt;&lt;span style="font-size: 11pt;"&gt;.&lt;/span&gt;&lt;/div&gt;&lt;div class="MsoListParagraphCxSpMiddle" style="margin-left: 1.0cm; mso-add-space: auto; mso-list: l0 level1 lfo1; tab-stops: 1.0cm; text-indent: -1.0cm;"&gt;&lt;span style="font-size: 11pt;"&gt;32.&lt;span style="font: 7pt &amp;quot;Times New Roman&amp;quot;;"&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp; &lt;/span&gt;&lt;/span&gt;&lt;span dir="LTR"&gt;&lt;/span&gt;&lt;span style="font-size: 11pt;"&gt;Given a diagram of&amp;nbsp; a cube, s&lt;/span&gt;&lt;span lang="EN-US" style="font-size: 11pt;"&gt;tudents determi&lt;/span&gt;&lt;span style="font-size: 11pt;"&gt;ne the&amp;nbsp; type&amp;nbsp; of the shaded part.&lt;/span&gt;&lt;/div&gt;&lt;div class="MsoListParagraphCxSpMiddle" style="margin-left: 1.0cm; mso-add-space: auto; mso-list: l0 level1 lfo1; tab-stops: 1.0cm; text-indent: -1.0cm;"&gt;&lt;span lang="EN-US" style="font-size: 11pt;"&gt;33.&lt;span style="font: 7pt &amp;quot;Times New Roman&amp;quot;;"&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp; &lt;/span&gt;&lt;/span&gt;&lt;span dir="LTR"&gt;&lt;/span&gt;&lt;span lang="EN-US" style="font-size: 11pt;"&gt;Given a net of a cube&lt;/span&gt;&lt;span style="font-size: 11pt;"&gt; and &lt;/span&gt;&lt;span lang="EN-US" style="font-size: 11pt;"&gt;&amp;nbsp;the base, students&amp;nbsp; determine&amp;nbsp; the top&lt;/span&gt;&lt;/div&gt;&lt;div class="MsoListParagraphCxSpMiddle" style="margin-left: 1.0cm; mso-add-space: auto; mso-list: l0 level1 lfo1; tab-stops: 1.0cm; text-indent: -1.0cm;"&gt;&lt;span lang="EN-US" style="font-size: 11pt;"&gt;34.&lt;span style="font: 7pt &amp;quot;Times New Roman&amp;quot;;"&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp; &lt;/span&gt;&lt;/span&gt;&lt;span dir="LTR"&gt;&lt;/span&gt;&lt;span style="font-size: 11pt;"&gt;Given &lt;/span&gt;&lt;span lang="EN-US" style="font-size: 11pt;"&gt;&amp;nbsp;the volume of a pyramid&lt;/span&gt;&lt;span style="font-size: 11pt;"&gt; and its dimensions, studens determine the surface area &lt;/span&gt;&lt;span lang="EN-US" style="font-size: 11pt;"&gt;&lt;/span&gt;&lt;/div&gt;&lt;div class="MsoListParagraphCxSpMiddle" style="margin-left: 1.0cm; mso-add-space: auto; mso-list: l0 level1 lfo1; tab-stops: 1.0cm; text-indent: -1.0cm;"&gt;&lt;span style="font-size: 11pt;"&gt;35.&lt;span style="font: 7pt &amp;quot;Times New Roman&amp;quot;;"&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp; &lt;/span&gt;&lt;/span&gt;&lt;span dir="LTR"&gt;&lt;/span&gt;&lt;span style="font-size: 11pt;"&gt;Given &lt;/span&gt;&lt;span lang="EN-US" style="font-size: 11pt;"&gt;the diameter and altitude&lt;/span&gt;&lt;span style="font-size: 11pt;"&gt; of &lt;/span&gt;&lt;span lang="EN-US" style="font-size: 11pt;"&gt;a cylinder&lt;/span&gt;&lt;span style="font-size: 11pt;"&gt;, s&lt;/span&gt;&lt;span lang="EN-US" style="font-size: 11pt;"&gt;tudents&amp;nbsp; calculate the &lt;/span&gt;&lt;span style="font-size: 11pt;"&gt;surface area.&lt;/span&gt;&lt;/div&gt;&lt;div class="MsoListParagraphCxSpMiddle" style="margin-left: 1.0cm; mso-add-space: auto; mso-list: l0 level1 lfo1; tab-stops: 1.0cm; text-indent: -1.0cm;"&gt;&lt;span style="font-size: 11pt;"&gt;36.&lt;span style="font: 7pt &amp;quot;Times New Roman&amp;quot;;"&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp; &lt;/span&gt;&lt;/span&gt;&lt;span dir="LTR"&gt;&lt;/span&gt;&lt;span style="font-size: 11pt;"&gt;Given a prism and its dimension, s&lt;/span&gt;&lt;span lang="EN-US" style="font-size: 11pt;"&gt;tudents&amp;nbsp; calculate the &lt;/span&gt;&lt;span style="font-size: 11pt;"&gt;volume&lt;/span&gt;&lt;span style="font-size: 11pt;"&gt; &lt;/span&gt;&lt;span style="font-size: 11pt;"&gt;of the prism.&lt;/span&gt;&lt;/div&gt;&lt;div class="MsoListParagraphCxSpMiddle" style="margin-left: 1.0cm; mso-add-space: auto; mso-list: l0 level1 lfo1; tab-stops: 1.0cm; text-indent: -1.0cm;"&gt;&lt;span lang="EN-US" style="font-size: 11pt;"&gt;37.&lt;span style="font: 7pt &amp;quot;Times New Roman&amp;quot;;"&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp; &lt;/span&gt;&lt;/span&gt;&lt;span dir="LTR"&gt;&lt;/span&gt;&lt;span style="font-size: 11pt;"&gt;Given &lt;/span&gt;&lt;span lang="EN-US" style="font-size: 11pt;"&gt;the &lt;/span&gt;&lt;span style="font-size: 11pt;"&gt;circumference&lt;/span&gt;&lt;span lang="EN-US" style="font-size: 11pt;"&gt; of the base and slant height &lt;/span&gt;&lt;span style="font-size: 11pt;"&gt;of&amp;nbsp; a cone, s&lt;/span&gt;&lt;span lang="EN-US" style="font-size: 11pt;"&gt;tudents calculate the&lt;/span&gt;&lt;span style="font-size: 11pt;"&gt; volume &lt;/span&gt;&lt;span lang="EN-US" style="font-size: 11pt;"&gt;&amp;nbsp;of &lt;/span&gt;&lt;span style="font-size: 11pt;"&gt;the cone&lt;/span&gt;&lt;span style="font-size: 11pt;"&gt; &lt;span lang="EN-US"&gt;&lt;/span&gt;&lt;/span&gt;&lt;/div&gt;&lt;div class="MsoListParagraphCxSpMiddle" style="margin-left: 1.0cm; mso-add-space: auto; mso-list: l0 level1 lfo1; tab-stops: 1.0cm; text-indent: -1.0cm;"&gt;&lt;span style="font-size: 11pt;"&gt;38.&lt;span style="font: 7pt &amp;quot;Times New Roman&amp;quot;;"&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp; &lt;/span&gt;&lt;/span&gt;&lt;span dir="LTR"&gt;&lt;/span&gt;&lt;span lang="EN-US" style="font-size: 11pt;"&gt;Given a frequency distribution table, students&amp;nbsp; determine the median&lt;/span&gt;&lt;span style="font-size: 11pt;"&gt;.&lt;/span&gt;&lt;/div&gt;&lt;div class="MsoListParagraphCxSpMiddle" style="margin-left: 1.0cm; mso-add-space: auto; mso-list: l0 level1 lfo1; tab-stops: 1.0cm; text-indent: -1.0cm;"&gt;&lt;span style="font-size: 11pt;"&gt;39.&lt;span style="font: 7pt &amp;quot;Times New Roman&amp;quot;;"&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp; &lt;/span&gt;&lt;/span&gt;&lt;span dir="LTR"&gt;&lt;/span&gt;&lt;span style="font-size: 11pt;"&gt;Given two groups, the number of group members, and the average score of each group, s&lt;/span&gt;&lt;span lang="EN-US" style="font-size: 11pt;"&gt;tudents determine the combined average of&lt;/span&gt;&lt;span style="font-size: 11pt;"&gt; the &lt;/span&gt;&lt;span lang="EN-US" style="font-size: 11pt;"&gt;&amp;nbsp;two groups&lt;/span&gt;&lt;span style="font-size: 11pt;"&gt;.&lt;/span&gt;&lt;/div&gt;&lt;div class="MsoListParagraphCxSpMiddle" style="margin-left: 1.0cm; mso-add-space: auto; mso-list: l0 level1 lfo1; tab-stops: 1.0cm; text-indent: -1.0cm;"&gt;&lt;span lang="EN-US" style="font-size: 11pt;"&gt;40.&lt;span style="font: 7pt &amp;quot;Times New Roman&amp;quot;;"&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp; &lt;/span&gt;&lt;/span&gt;&lt;span dir="LTR"&gt;&lt;/span&gt;&lt;span lang="EN-US" style="font-size: 11pt;"&gt;Given a diagram, students determine the frequency of &lt;/span&gt;&lt;span style="font-size: 11pt;"&gt;a part of the &lt;/span&gt;&lt;span lang="EN-US" style="font-size: 11pt;"&gt;data&lt;/span&gt;&lt;/div&gt;&lt;div class="MsoListParagraphCxSpMiddle" style="margin-left: 1.0cm; mso-add-space: auto; mso-list: l0 level1 lfo1; tab-stops: 1.0cm; text-indent: -1.0cm;"&gt;&lt;span lang="EN-US" style="font-size: 11pt;"&gt;41.&lt;span style="font: 7pt &amp;quot;Times New Roman&amp;quot;;"&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp; &lt;/span&gt;&lt;/span&gt;&lt;span dir="LTR"&gt;&lt;/span&gt;&lt;span style="font-size: 11pt;"&gt;Given a linear inequality, s&lt;/span&gt;&lt;span lang="EN-US" style="font-size: 11pt;"&gt;tudents determine the solution &lt;/span&gt;&lt;span style="font-size: 11pt;"&gt;set&lt;/span&gt;&lt;span style="font-size: 11pt;"&gt; &lt;span lang="EN-US"&gt;&lt;/span&gt;&lt;/span&gt;&lt;/div&gt;&lt;div class="MsoListParagraphCxSpMiddle" style="margin-left: 1.0cm; mso-add-space: auto; mso-list: l0 level1 lfo1; tab-stops: 1.0cm; text-indent: -1.0cm;"&gt;&lt;span style="font-size: 11pt;"&gt;42.&lt;span style="font: 7pt &amp;quot;Times New Roman&amp;quot;;"&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp; &lt;/span&gt;&lt;/span&gt;&lt;span dir="LTR"&gt;&lt;/span&gt;&lt;span style="font-size: 11pt;"&gt;Given &lt;/span&gt;&lt;span lang="EN-US" style="font-size: 11pt;"&gt;an experiment&lt;/span&gt;&lt;span style="font-size: 11pt;"&gt;,&lt;/span&gt;&lt;span style="font-size: 11pt;"&gt; &lt;/span&gt;&lt;span style="font-size: 11pt;"&gt;s&lt;/span&gt;&lt;span lang="EN-US" style="font-size: 11pt;"&gt;tudents determine the sample space&lt;/span&gt;&lt;span style="font-size: 11pt;"&gt; of the experiment.&lt;/span&gt;&lt;/div&gt;&lt;div class="MsoListParagraphCxSpMiddle" style="margin-left: 1.0cm; mso-add-space: auto; mso-list: l0 level1 lfo1; tab-stops: 1.0cm; text-indent: -1.0cm;"&gt;&lt;span lang="EN-US" style="font-size: 11pt;"&gt;43.&lt;span style="font: 7pt &amp;quot;Times New Roman&amp;quot;;"&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp; &lt;/span&gt;&lt;/span&gt;&lt;span dir="LTR"&gt;&lt;/span&gt;&lt;span style="font-size: 11pt;"&gt;Given &lt;/span&gt;&lt;span lang="EN-US" style="font-size: 11pt;"&gt;an experiment&lt;/span&gt;&lt;span style="font-size: 11pt;"&gt;,&lt;/span&gt;&lt;span style="font-size: 11pt;"&gt; &lt;/span&gt;&lt;span style="font-size: 11pt;"&gt;s&lt;/span&gt;&lt;span lang="EN-US" style="font-size: 11pt;"&gt;tudents determine the &lt;/span&gt;&lt;span style="font-size: 11pt;"&gt;probability the experiment.&lt;/span&gt;&lt;span lang="EN-US" style="font-size: 11pt;"&gt;&lt;/span&gt;&lt;/div&gt;&lt;div class="MsoListParagraphCxSpMiddle" style="margin-left: 1.0cm; mso-add-space: auto; mso-list: l0 level1 lfo1; tab-stops: 1.0cm; text-indent: -1.0cm;"&gt;&lt;span lang="EN-US" style="font-size: 11pt;"&gt;44.&lt;span style="font: 7pt &amp;quot;Times New Roman&amp;quot;;"&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp; &lt;/span&gt;&lt;/span&gt;&lt;span dir="LTR"&gt;&lt;/span&gt;&lt;span style="font-size: 11pt;"&gt;Given exponents, s&lt;/span&gt;&lt;span lang="EN-US" style="font-size: 11pt;"&gt;tudents&amp;nbsp; simplify the exponents&lt;/span&gt;&lt;/div&gt;&lt;div class="MsoListParagraphCxSpMiddle" style="margin-left: 1.0cm; mso-add-space: auto; mso-list: l0 level1 lfo1; tab-stops: 1.0cm; text-indent: -1.0cm;"&gt;&lt;span style="font-size: 11pt;"&gt;45.&lt;span style="font: 7pt &amp;quot;Times New Roman&amp;quot;;"&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp; &lt;/span&gt;&lt;/span&gt;&lt;span dir="LTR"&gt;&lt;/span&gt;&lt;span style="font-size: 11pt;"&gt;Given&amp;nbsp; algebraic form containing exponents and roots, students&lt;/span&gt;&lt;span lang="EN-US" style="font-size: 11pt;"&gt; determine the result &lt;/span&gt;&lt;span style="font-size: 11pt;"&gt;of &lt;/span&gt;&lt;span lang="EN-US" style="font-size: 11pt;"&gt;&amp;nbsp;operations&lt;/span&gt;&lt;span style="font-size: 11pt;"&gt; multiplication&lt;/span&gt;&lt;/div&gt;&lt;div class="MsoListParagraphCxSpMiddle" style="margin-left: 1.0cm; mso-add-space: auto; mso-list: l0 level1 lfo1; tab-stops: 1.0cm; text-indent: -1.0cm;"&gt;&lt;span style="font-size: 11pt;"&gt;46.&lt;span style="font: 7pt &amp;quot;Times New Roman&amp;quot;;"&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbs
