<snapdata remixID="11024084"><project name="intro to boolean " app="Snap! 6, https://snap.berkeley.edu" version="1"><notes></notes><thumbnail>data:image/png;base64,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</thumbnail><stage name="Stage" width="480" height="360" costume="0" color="204,255,200,1" tempo="60" threadsafe="false" penlog="false" volume="100" pan="0" lines="round" ternary="false" hyperops="true" codify="false" inheritance="true" sublistIDs="false" scheduled="false" 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" id="13"/></item></list></costumes><sounds><list struct="atomic" id="14"></list></sounds><blocks></blocks><variables></variables><scripts><script x="30" y="10"><block s="receiveGo"></block><block s="doSayFor"><l>Hi, welcome to our Triangle Testing Program.</l><l>2</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>6</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 lenth 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>The triangle is correct </l><l>2</l></block><block s="doSetVar"><l>perimeter</l><block s="reportAnd"><block s="reportSum"><block var="Side A"/><block var="Side B"/></block><block var="side C"/></block></block><block s="bubble"><block s="reportJoinWords"><list><l>the perimeter is </l><block var="perimeter"/></list></block></block></script><script></script></block></script></scripts></sprite><watcher scope="Sprite" s="getScale" style="normal" x="10" y="10" color="143,86,227" hidden="true"/><watcher var="Side A" style="normal" x="84" y="170.000002" color="243,118,29"/><watcher var="Side B" style="normal" x="196" y="263.000004" color="243,118,29"/><watcher var="side C" style="normal" x="302" y="169.00000599999998" color="243,118,29"/><watcher var="perimeter" style="normal" x="10" y="31.000002000000002" color="243,118,29"/></sprites></stage><hidden></hidden><headers></headers><code></code><blocks></blocks><variables><variable name="Side A"><l>5</l></variable><variable name="Side B"><l>5</l></variable><variable name="side C"><l>5</l></variable><variable name="perimeter"><bool>false</bool></variable></variables></project><media name="intro to boolean " app="Snap! 6, https://snap.berkeley.edu" version="1"></media></snapdata>