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</thumbnail><stage name="Stage" width="480" height="360" costume="1" color="255,255,255,1" tempo="60" threadsafe="false" penlog="false" volume="100" pan="0" lines="round" ternary="false" codify="false" inheritance="true" sublistIDs="false" scheduled="false" 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id="2"><item><costume name="Untitled" center-x="240" center-y="180" 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CBAIBAQ7QTRIgQIAAAQH2AwQIECBAIBAQ4ADdJAECBAgQuNhfFn4pIg6aAAAAAElFTkSuQmCC" 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id="11"/></item></list></costumes><sounds><list struct="atomic" id="12"></list></sounds><blocks></blocks><variables></variables><scripts><script x="41" y="244.0000000000042"><block s="receiveKey"><l><option>down arrow</option></l></block><custom-block s="Find the area"></custom-block></script><script x="76" y="153.99999999999864"><block s="receiveKey"><l><option>up arrow</option></l></block><custom-block s="Find the perimeter"></custom-block></script><script x="30" y="30"><block s="receiveKey"><l><option>space</option></l></block><custom-block s="Find the Hypotenuse"></custom-block><block s="doSayFor"><block s="reportJoinWords"><list><l>To find the perimeter press the up arrow key</l><l>To find the area press the up down key</l></list></block><l>7</l></block></script></scripts></sprite><watcher scope="Stage" s="getLastMessage" style="normal" x="10" y="73.00000599999998" color="230,168,34" hidden="true"/><watcher var="B" style="normal" x="405" y="37.000001999999995" color="243,118,29" hidden="true"/><watcher var="C" style="normal" x="407" y="58.00000399999999" color="243,118,29" hidden="true"/><watcher var="A" style="normal" x="405" y="15" color="243,118,29" hidden="true"/><watcher var="2a" style="normal" x="404" y="87.00000799999998" color="243,118,29" hidden="true"/><watcher var="2b" style="normal" x="405" y="108.00000999999997" color="243,118,29" hidden="true"/><watcher var="2c" style="normal" x="403" y="126.00001199999997" color="243,118,29" hidden="true"/><watcher var="3a" style="normal" x="396" y="170.000014" color="243,118,29" hidden="true"/><watcher var="3b" style="normal" x="394" y="190.00001599999996" color="243,118,29" hidden="true"/><sprite name="Sprite(4)" idx="2" x="59" y="-159.00000000000006" heading="90" scale="1" volume="100" pan="0" rotation="1" draggable="true" hidden="true" costume="0" color="145.29900000000006,0,196.35,1" pen="tip" id="42"><costumes><list struct="atomic" id="43"></list></costumes><sounds><list struct="atomic" id="44"></list></sounds><blocks></blocks><variables></variables><scripts><script x="144" y="170"><block s="write"><l>Click on spacebar</l><l>20</l></block></script></scripts></sprite></sprites></stage><hidden></hidden><headers></headers><code></code><blocks><block-definition s="Find the Hypotenuse" type="command" category="control"><header></header><code></code><translations></translations><inputs></inputs><script><block s="doAsk"><l>What is the first length(length a)</l></block><block s="doHideVar"><l>A</l></block><block s="doSetVar"><l>A</l><block s="getLastAnswer"></block></block><block s="doSayFor"><block s="getLastAnswer"></block><l>1</l></block><block s="doAsk"><l>What is the second  length(length b)</l></block><block s="doHideVar"><l>B</l></block><block s="doSetVar"><l>B</l><block s="getLastAnswer"></block></block><block s="doSayFor"><block s="getLastAnswer"></block><l>1</l></block><block s="doHideVar"><l>C</l></block><block s="doSetVar"><l>C</l><block s="reportPower"><block s="reportSum"><block s="reportPower"><block var="A"/><l>2</l></block><block s="reportPower"><block var="B"/><l>2</l></block></block><l>0.5</l></block></block><block s="doSayFor"><l>To find they hypotenuse both previous lengths will be squared then added and finally squared by .5 </l><l>10</l></block><block s="doThinkFor"><block s="reportJoinWords"><list><block s="reportPower"><block var="A"/><l>2</l></block><l>+</l><block s="reportPower"><block var="B"/><l>2</l></block><l>^.05</l><l>hmmm</l></list></block><l>4</l></block><block s="doSayFor"><block s="reportJoinWords"><list><l>the length of the hypotenuse is </l><block s="reportRound"><block s="reportPower"><block s="reportSum"><block s="reportPower"><block var="A"/><l>2</l></block><block s="reportPower"><block var="B"/><l>2</l></block></block><l>0.5</l></block></block></list></block><l>4</l></block></script></block-definition><block-definition s="Find the perimeter" type="command" category="control"><header></header><code></code><translations></translations><inputs></inputs><script><block s="doAsk"><l>What is the first length(length a)</l></block><block s="doHideVar"><l>2a</l></block><block s="doSetVar"><l>2a</l><block s="getLastAnswer"></block></block><block s="doSayFor"><block s="getLastAnswer"></block><l>1</l></block><block s="doAsk"><l>What is the second  length(length b)</l></block><block s="doHideVar"><l>2b</l></block><block s="doSetVar"><l>2b</l><block s="getLastAnswer"></block></block><block s="doSayFor"><block s="getLastAnswer"></block><l>1</l></block><block s="doAsk"><l>what is the third length(length c)</l></block><block s="doHideVar"><l>2c</l></block><block s="doSetVar"><l>2c</l><block s="getLastAnswer"></block></block><block s="doSayFor"><block s="getLastAnswer"></block><l>1</l></block><block s="doSayFor"><l>In order to calculate the perimiter all lengths must be added together  </l><l>10</l></block><block s="doSayFor"><block s="reportJoinWords"><list><block var="2a"/><l>+</l><block var="2b"/><l>+</l><block var="2c"/><l>hmmmm</l></list></block><l>3</l></block><block s="doSayFor"><block s="reportJoinWords"><list><l> the perimiter of the triangle is  </l><block s="reportSum"><block s="reportSum"><block var="2a"/><block var="2b"/></block><block var="2c"/></block></list></block><l>4</l></block></script></block-definition><block-definition s="Find the area" type="command" category="control"><header></header><code></code><translations></translations><inputs></inputs><script><block s="doAsk"><l>What is the first length(length a)</l></block><block s="doHideVar"><l>3a</l></block><block s="doSetVar"><l>3a</l><block s="getLastAnswer"></block></block><block s="doSayFor"><block s="getLastAnswer"></block><l>1</l></block><block s="doAsk"><l>What is the second  length(length b)</l></block><block s="doHideVar"><l>3b</l></block><block s="doSetVar"><l>3b</l><block s="getLastAnswer"></block></block><block s="doSayFor"><block s="getLastAnswer"></block><l>1</l></block><block s="doSayFor"><l>In order to calculate the area the base and the hight of the triangle will be multiplied and divided by 2 </l><l>10</l></block><block s="doSayFor"><block s="reportJoinWords"><list><block var="3a"/><l>*</l><block var="3b"/><l>÷2</l><l>hmmm</l></list></block><l>3</l></block><block s="doSayFor"><block s="reportJoinWords"><list><l>The area of the triangle is</l><block s="reportQuotient"><block s="reportProduct"><block var="3a"/><block var="3b"/></block><l>2</l></block></list></block><l>4</l></block></script></block-definition></blocks><variables><variable name="A"><l>7</l></variable><variable name="B"><l>9</l></variable><variable name="C"><l>11.40175425099138</l></variable><variable name="2a"><l>7</l></variable><variable name="2b"><l>8</l></variable><variable name="2c"><l>9</l></variable><variable name="3a"><l>30</l></variable><variable name="3b"><l>2</l></variable></variables></project><media name="ICP 4" app="Snap! 5.4, http://snap.berkeley.edu" version="1"></media></snapdata>