<snapdata remixID="11015519"><project name="Intro to Booleans (Triangle Lab)" app="Snap! 6, https://snap.berkeley.edu" version="1"><notes></notes><thumbnail>data:image/png;base64,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struct="atomic" id="2"></list></costumes><sounds><list struct="atomic" id="3"></list></sounds><variables></variables><blocks></blocks><scripts></scripts><sprites><sprite name="Sprite" idx="1" x="0" y="0" heading="90" scale="1" volume="100" pan="0" rotation="1" draggable="false" costume="1" color="80,80,80,1" pen="tip" id="8"><costumes><list id="9"><item><costume name="Alesandra Cortes - Triangle" center-x="150" center-y="150" 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" id="10"/></item></list></costumes><sounds><list struct="atomic" id="11"></list></sounds><blocks></blocks><variables></variables><scripts><script x="10" y="10"><block s="receiveGo"></block><block s="doForever"><script><block s="doSayFor"><l>Hi, welcome to our Triangle Testing Program.</l><l>3</l></block><block s="doSayFor"><l>In this program you will be able to determine if you have a real triangle by inputting the size of each of its sides. You will shortly be asked to provide an input for Side A, Side B, and Side C.</l><l>10</l></block><block s="doAsk"><l>Enter the length for Side A</l></block><block s="doSetVar"><l>Side A</l><block s="getLastAnswer"></block></block><block s="doAsk"><l>Enter the length for Side B</l></block><block s="doSetVar"><l>Side B</l><block s="getLastAnswer"></block></block><block s="doAsk"><l>Enter the length for Side C</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 A"/><block var="Side C"/></block><block var="Side B"/></block><block s="reportGreaterThan"><block s="reportSum"><block var="Side B"/><block var="Side C"/></block><block var="Side A"/></block></block></block><script><block s="doSayFor"><l>You CAN form a triangle with these given lengths :))</l><l>2</l></block><block s="doSayFor"><block s="reportJoinWords"><list><l>The perimeter of this tringle is </l><block s="reportSum"><block var="Side A"/><block s="reportSum"><block var="Side B"/><block var="Side C"/></block></block><l> units </l></list></block><l>2</l></block><block s="doIf"><block s="reportAnd"><block s="reportEquals"><block var="Side A"/><block var="Side B"/></block><block s="reportAnd"><block s="reportEquals"><block var="Side A"/><block var="Side C"/></block><block s="reportEquals"><block var="Side C"/><block var="Side B"/></block></block></block><script><block s="doSayFor"><l>You have an Equilateral triangle!</l><l>2</l></block></script></block><block s="doIf"><l/><script><block s="doSayFor"><l>You have an Isosceles triangle!</l><l>2</l></block></script></block><block s="doIf"><block s="reportNot"><block s="reportAnd"><block s="reportEquals"><block var="Side A"/><block var="Side B"/></block><block s="reportAnd"><block s="reportEquals"><block var="Side A"/><block var="Side C"/></block><block s="reportEquals"><block var="Side C"/><block var="Side B"/></block></block></block></block><script><block s="doSayFor"><l>You have a Scalene triangle!</l><l>2</l></block></script></block></script><script><block s="doSayFor"><l>You CAN NOT form a triangle with these given lengths :((</l><l>2</l></block></script></block></script></block></script><script x="99.00000000000003" y="712.3333333333336"><block s="reportAnd"><block s="reportAnd"><block s="reportEquals"><block var="Side A"/><block var="Side B"/></block><block s="reportNot"><block s="reportOr"><block s="reportEquals"><block var="Side C"/><block var="Side A"/></block><block s="reportEquals"><block var="Side C"/><block var="Side B"/></block></block></block></block><block s="reportAnd"><block s="reportAnd"><block s="reportEquals"><block var="Side A"/><block var="Side C"/></block><block s="reportNot"><block s="reportOr"><block s="reportEquals"><block var="Side B"/><block var="Side A"/></block><block s="reportEquals"><block var="Side B"/><block var="Side C"/></block></block></block></block><block s="reportAnd"><block s="reportEquals"><block var="Side B"/><block var="Side C"/></block><block s="reportNot"><block s="reportOr"><block s="reportEquals"><block var="Side A"/><block var="Side B"/></block><block s="reportEquals"><block var="Side A"/><block var="Side C"/></block></block></block></block></block></block></script></scripts></sprite><watcher var="Side C" style="normal" x="348" y="235.000004" color="243,118,29"/><watcher var="Side B" style="normal" x="193" y="284.000002" color="243,118,29"/><watcher var="Side A" style="normal" x="41" y="236" color="243,118,29"/></sprites></stage><hidden></hidden><headers></headers><code></code><blocks></blocks><variables><variable name="Side A"><l>2</l></variable><variable name="Side B"><l>3</l></variable><variable name="Side C"><l>2</l></variable></variables></project><media name="Intro to Booleans (Triangle Lab)" app="Snap! 6, https://snap.berkeley.edu" version="1"></media></snapdata>