<snapdata remixID="9935824"><project name="2.5 Tasnia Triangles of All Kinds" app="Snap! 6, https://snap.berkeley.edu" version="1"><notes></notes><thumbnail>data:image/png;base64,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AoGAAAfoJgkQIECAgAD7AQIECBAgEAgIcIBukgABAgQIHLFxAWmhEwHPAAAAAElFTkSuQmCC</pentrails><costumes><list struct="atomic" id="2"></list></costumes><sounds><list struct="atomic" id="3"></list></sounds><variables></variables><blocks></blocks><scripts></scripts><sprites><watcher var="Side a" style="normal" x="10" y="10" color="243,118,29" hidden="true"/><watcher var="Side b" style="normal" x="10" y="31.000001999999995" color="243,118,29" hidden="true"/><watcher var="Side c" style="normal" x="10" y="52.00000399999999" color="243,118,29" hidden="true"/><sprite name="Triangle" idx="1" x="-1.333333333333485" y="19.333333333333343" heading="90" scale="0.8" volume="100" pan="0" rotation="1" draggable="true" costume="1" color="80,80,80,1" pen="tip" id="11"><costumes><list id="12"><item><costume name="Triangle" center-x="209.5" center-y="180.5" 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" id="13"/></item></list></costumes><sounds><list struct="atomic" id="14"></list></sounds><blocks></blocks><variables></variables><scripts><script x="18.666666666666657" y="10"><block s="receiveGo"></block><block s="doAsk"><l>Enter the first side of the triangle</l></block><block s="doSetVar"><l>Side a</l><block s="getLastAnswer"></block></block><block s="doAsk"><l>Enter the second side of the triangle</l></block><block s="doSetVar"><l>Side b</l><block s="getLastAnswer"></block></block><block s="doAsk"><l>Enter the third side of the triangle</l></block><block s="doSetVar"><l>Side c</l><block s="getLastAnswer"></block></block><block s="doIfElse"><block s="reportAnd"><block s="reportGreaterThan"><block s="reportSum"><block var="Side a"/><block var="Side b"/></block><block var="Side c"/></block><block s="reportAnd"><block s="reportGreaterThan"><block s="reportSum"><block var="Side b"/><block var="Side c"/></block><block var="Side a"/></block><block s="reportGreaterThan"><block s="reportSum"><block var="Side a"/><block var="Side c"/></block><block var="Side b"/></block></block></block><script><block s="doSayFor"><block s="reportJoinWords"><list><l>The perimeter is </l><block s="reportSum"><block var="Side a"/><block s="reportSum"><block var="Side b"/><block var="Side c"/></block></block></list></block><l>2</l><comment w="90" collapsed="true">Once the program verifies it is a triangle, it finds the perimeter by taking the sum of the sides.</comment></block><block s="doIfElse"><block s="reportOr"><block s="reportEquals"><block s="reportSum"><block s="reportPower"><block var="Side a"/><l>2</l></block><block s="reportPower"><block var="Side b"/><l>2</l></block></block><block s="reportPower"><block var="Side c"/><l>2</l></block></block><block s="reportOr"><block s="reportEquals"><block s="reportSum"><block s="reportPower"><block var="Side a"/><l>2</l></block><block s="reportPower"><block var="Side c"/><l>2</l></block></block><block s="reportPower"><block var="Side b"/><l>2</l></block></block><block s="reportEquals"><block s="reportSum"><block s="reportPower"><block var="Side b"/><l>2</l></block><block s="reportPower"><block var="Side c"/><l>2</l></block></block><block s="reportPower"><block var="Side a"/><l>2</l></block></block></block><comment w="90" collapsed="true">For a triangle to be a right triangle, the sum of the squares of its legs must equal its hypotenuse squared. Since the program does not know which sides the legs are and which side the hypotenuse is, I had to use the &quot;or&quot; block to make sure it checked every combinations.</comment></block><script><block s="doSayFor"><l>These sides create a right triangle</l><l>2</l><comment w="90" collapsed="true">If one of the conditions above is met, the screen displays that it is a right triangle.</comment></block></script><script><block s="doIfElse"><block s="reportOr"><block s="reportLessThan"><block s="reportSum"><block s="reportPower"><block var="Side a"/><l>2</l></block><block s="reportPower"><block var="Side b"/><l>2</l></block></block><block s="reportPower"><block var="Side c"/><l>2</l></block></block><block s="reportOr"><block s="reportLessThan"><block s="reportSum"><block s="reportPower"><block var="Side c"/><l>2</l></block><block s="reportPower"><block var="Side b"/><l>2</l></block></block><block s="reportPower"><block var="Side a"/><l>2</l></block></block><block s="reportLessThan"><block s="reportSum"><block s="reportPower"><block var="Side c"/><l>2</l></block><block s="reportPower"><block var="Side a"/><l>2</l></block></block><block s="reportPower"><block var="Side b"/><l>2</l></block></block></block><comment w="90" collapsed="true">If it is not a right triangle, it could be an acute or an obtuse triangle. For a triangle to be obtuse, the longest side squared should be greater than the sum of the sqaures of the other two sides. I used &quot;or&quot; because only one of these conditions have to be met for it to be an obtuse triangle.</comment></block><script><block s="doSayFor"><l>These sides create an obtuse triangle</l><l>3</l></block></script><script><block s="doSayFor"><l>These sides create an acute triangle</l><l>3</l><comment w="90" collapsed="true">If it not equilateral nor obtuse, then it has to an acute triangle.</comment></block></script></block></script></block><block s="doIfElse"><block s="reportAnd"><block s="reportEquals"><block var="Side a"/><block var="Side b"/></block><block s="reportEquals"><block var="Side c"/><block var="Side b"/></block></block><script><block s="doSayFor"><l>These sides create an equilateral triangle</l><l>3</l></block></script><script><block s="doIfElse"><block s="reportOr"><block s="reportEquals"><block var="Side a"/><block var="Side c"/></block><block s="reportOr"><block s="reportEquals"><block var="Side a"/><block var="Side b"/></block><block s="reportEquals"><block var="Side c"/><block var="Side b"/></block></block><comment w="90" collapsed="true">If it is not equilateral, it could be isosceles. Two of the sides of an isosceles triangle are equal. From three sides, I could pick two sides three different ways. That&apos;s why I have three conditions. If the triangle meets any of these three conditions, it will be isosceles.</comment></block><script><block s="doSayFor"><l>These sides create an isosceles triangle</l><l>3</l></block></script><script><block s="doSayFor"><l>These sides create a scalene triangle</l><l>3</l><comment w="90" collapsed="true">If the triangle is niether isosceles nor equilateral, then it must be scalene.</comment></block></script></block></script><comment w="90" collapsed="true">In an equilateral triangle, all sides are equal. If side a = side b, and side c = side b, then side a = side c because of the transitive property. This makes side a = side b = side c.</comment></block></script><script><block s="doSayFor"><l>These side lengths cannot make a triangle</l><l>3</l><comment w="90" collapsed="true">If the sum of any two sides of the triangle is not greater than the third side, the triangle cannot be formed.</comment></block></script><comment w="90" collapsed="true">If the sum of any two sides is greater than the third side, then the triangle can formed.</comment></block></script><script x="715.975260416667" y="734.1666666666657"><block s="reportEquals"><block var="Side a"/><block var="Side b"/></block></script></scripts></sprite></sprites></stage><hidden></hidden><headers></headers><code></code><blocks></blocks><variables><variable name="Side a"><l>3</l></variable><variable name="Side b"><l>4</l></variable><variable name="Side c"><l>5</l></variable></variables></project><media name="2.5 Tasnia Triangles of All Kinds" app="Snap! 6, https://snap.berkeley.edu" version="1"></media></snapdata>