<snapdata remixID="13958194"><project name="lab 2.5" app="Snap! 10.1-dev, https://snap.berkeley.edu" version="2"><notes></notes><thumbnail>data:image/png;base64,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select="1"><scene name="lab 2.5"><notes></notes><hidden></hidden><headers></headers><code></code><blocks></blocks><primitives></primitives><stage name="Stage" width="480" height="360" costume="0" color="255,255,255,1" tempo="60" threadsafe="false" penlog="false" volume="100" pan="0" lines="round" ternary="false" hyperops="true" codify="false" inheritance="true" sublistIDs="false" 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struct="atomic" id="7"></list></costumes><sounds><list struct="atomic" id="8"></list></sounds><variables></variables><blocks></blocks><scripts></scripts><sprites select="1"><sprite name="Sprite" idx="1" x="0" y="0" heading="90" scale="1" volume="100" pan="0" rotation="1" draggable="true" costume="1" color="80,80,80,1" pen="tip" id="13"><costumes><list id="14"><item><ref mediaID="Sprite_cst_anina pop front"></ref></item></list></costumes><sounds><list struct="atomic" id="15"></list></sounds><blocks></blocks><variables></variables><scripts><script x="161" y="12"><block s="receiveGo"></block><block s="doSayFor"><l>think of a triangle and the length of all three of its sides</l><l>4</l></block><block s="doAsk"><l>whats the length of the first side</l></block><block s="doSetVar"><l>a</l><block s="getLastAnswer"></block></block><block s="doAsk"><l>whats the length of the sceond side</l></block><block s="doSetVar"><l>b</l><block s="getLastAnswer"></block></block><block s="doAsk"><l>whats the length of the third side</l></block><block s="doSetVar"><l>c</l><block s="getLastAnswer"></block></block><block s="doIfElse"><block s="reportVariadicAnd"><list><block s="reportVariadicGreaterThan"><list><block s="reportVariadicSum"><list><block var="a"/><block var="b"/></list></block><block var="c"/></list></block><block s="reportVariadicAnd"><list><block s="reportVariadicGreaterThan"><list><block s="reportVariadicSum"><list><block var="a"/><block var="c"/></list></block><block var="b"/></list></block><block s="reportVariadicGreaterThan"><list><block s="reportVariadicSum"><list><block var="c"/><block var="b"/></list></block><block var="a"/></list></block></list></block></list></block><script><block s="doSayFor"><l>this is a valid triangle</l><l>2</l></block><block s="bubble"><block s="reportJoinWords"><list><l>the perimeter of the triangle is</l><block s="reportVariadicSum"><list><block var="a"/><block s="reportVariadicSum"><list><block var="b"/><block var="c"/></list></block></list></block></list></block></block><block s="doIf"><block s="reportVariadicEquals"><list><block s="reportVariadicSum"><list><block s="reportVariadicProduct"><list><block var="a"/><block var="a"/></list></block><block s="reportVariadicProduct"><list><block var="b"/><block var="b"/></list></block></list></block><block s="reportVariadicProduct"><list><block var="c"/><block var="c"/></list></block></list></block><script><block s="doSayFor"><l>this is a right triangle</l><l>2</l></block></script><list></list></block><block s="doIf"><block s="reportVariadicAnd"><list><block s="reportVariadicEquals"><list><block var="a"/><block var="b"/></list></block><block s="reportVariadicEquals"><list><block var="b"/><block var="c"/></list></block></list></block><script><block s="doSayFor"><l>equalateral triangle</l><l>2</l></block></script><list></list></block><block s="doIf"><block s="reportVariadicOr"><list><block s="reportVariadicAnd"><list><block s="reportVariadicEquals"><list><block var="a"/><block var="b"/></list></block><block s="reportNot"><block s="reportVariadicEquals"><list><block var="a"/><block var="c"/></list></block></block></list></block><block s="reportVariadicOr"><list><block s="reportVariadicAnd"><list><block s="reportVariadicEquals"><list><block var="a"/><block var="c"/></list></block><block s="reportNot"><block s="reportVariadicEquals"><list><block var="a"/><block var="b"/></list></block></block></list></block><block s="reportVariadicAnd"><list><block s="reportVariadicEquals"><list><block var="c"/><block var="b"/></list></block><block s="reportNot"><block s="reportVariadicEquals"><list><block var="b"/><block var="a"/></list></block></block></list></block></list></block></list></block><script><block s="doSayFor"><l>isosceles triangla</l><l>2</l></block></script><list></list></block><block s="doIfElse"><block s="reportVariadicAnd"><list><block s="reportNot"><block s="reportVariadicEquals"><list><block var="a"/><block var="c"/></list></block></block><block s="reportVariadicAnd"><list><block s="reportNot"><block s="reportVariadicEquals"><list><block var="a"/><block var="b"/></list></block></block><block s="reportNot"><block s="reportVariadicEquals"><list><block var="b"/><block var="c"/></list></block></block></list></block></list></block><script><block s="doSayFor"><l>scalene triangle</l><l>2</l></block></script><script></script></block></script><script><block s="doSayFor"><l>these lengths do not create a triangle</l><l>2</l></block></script></block></script></scripts></sprite><watcher var="a" style="normal" x="10" y="10" color="243,118,29"/><watcher var="b" style="normal" x="10" y="31.000001999999995" color="243,118,29"/><watcher var="c" style="normal" x="10" y="52.00000399999999" color="243,118,29"/></sprites></stage><variables><variable name="a"><l>5</l></variable><variable name="b"><l>5</l></variable><variable name="c"><l>5</l></variable></variables></scene></scenes></project><media name="lab 2.5" app="Snap! 10.1-dev, https://snap.berkeley.edu" version="2"><costume name="anina pop front" center-x="45.5" center-y="180" 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" 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