<snapdata remixID="8870721"><project name="2.5_Moran, D (Trying with Triangle)" app="Snap! 5.1, http://snap.berkeley.edu" version="1"><notes></notes><thumbnail>data:image/png;base64,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</thumbnail><stage 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" id="10"/></item></list></costumes><sounds><list struct="atomic" id="11"></list></sounds><blocks></blocks><variables></variables><scripts><script x="60" y="10"><block s="receiveGo"></block><block s="doSayFor"><l>Hello, new friend!</l><l>2</l></block><block s="doSayFor"><l>Let&apos;s make a triangle!</l><l>2</l></block><block s="doAsk"><l>Side length 1?</l></block><block s="doSetVar"><l>a</l><block s="getLastAnswer"></block></block><block s="doAsk"><l>Side length 2?</l></block><block s="doSetVar"><l>b</l><block s="getLastAnswer"></block></block><block s="doAsk"><l>Side length 3?</l></block><block s="doSetVar"><l>c</l><block s="getLastAnswer"></block></block><block s="doSayFor"><l>Okay, now I need to compute that...</l><l>2</l></block><block s="doIfElse"><block s="reportAnd"><block s="reportGreaterThan"><block s="reportSum"><block var="a"/><block var="b"/></block><block var="c"/></block><block s="reportAnd"><block s="reportGreaterThan"><block s="reportSum"><block var="a"/><block var="c"/></block><block var="b"/></block><block s="reportGreaterThan"><block s="reportSum"><block var="b"/><block var="c"/></block><block var="a"/></block></block></block><script><block s="doSayFor"><block s="reportJoinWords"><list><l>The perimeter of this triangle is </l><block s="reportSum"><block s="reportSum"><block var="a"/><block var="b"/></block><block var="c"/></block><l> units.</l></list></block><l>2</l></block><block s="doIfElse"><block s="reportOr"><block s="reportOr"><block s="reportEquals"><block s="reportSum"><block s="reportPower"><block var="a"/><l>2</l></block><block s="reportPower"><block var="b"/><l>2</l></block></block><block s="reportPower"><block var="c"/><l>2</l></block></block><block s="reportEquals"><block s="reportSum"><block s="reportPower"><block var="a"/><l>2</l></block><block s="reportPower"><block var="c"/><l>2</l></block></block><block s="reportPower"><block var="b"/><l>2</l></block></block></block><block s="reportEquals"><block s="reportSum"><block s="reportPower"><block var="b"/><l>2</l></block><block s="reportPower"><block var="c"/><l>2</l></block></block><block s="reportPower"><block var="a"/><l>2</l></block></block></block><script><block s="bubble"><l>This is a right triangle!</l></block></script><script><block s="doIfElse"><block s="reportOr"><block s="reportEquals"><block var="a"/><block var="b"/></block><block s="reportOr"><block s="reportEquals"><block var="a"/><block var="c"/></block><block s="reportEquals"><block var="b"/><block var="c"/></block></block></block><script><block s="doIfElse"><block s="reportAnd"><block s="reportEquals"><block var="a"/><block var="b"/></block><block s="reportAnd"><block s="reportEquals"><block var="a"/><block var="c"/></block><block s="reportEquals"><block var="b"/><block var="c"/></block></block></block><script><block s="bubble"><l>This is an equilateral triangle!</l></block></script><script><block s="bubble"><l>This is an isoscoles triangle!</l></block></script></block></script><script><block s="bubble"><l>This triangle is a scalene triangle!</l></block></script></block></script></block></script><script><block s="bubble"><l>With those side lengths, that can&apos;t be a triangle!</l></block></script></block></script></scripts></sprite><watcher var="a" style="normal" x="10" y="10" color="243,118,29" hidden="true"/><watcher var="b" style="normal" x="10" y="31.000001999999995" color="243,118,29" hidden="true"/><watcher var="c" style="normal" x="10" y="52.00000399999999" color="243,118,29" hidden="true"/></sprites></stage><hidden></hidden><headers></headers><code></code><blocks></blocks><variables><variable name="a"><l>1</l></variable><variable name="b"><l>3</l></variable><variable name="c"><l>9</l></variable></variables></project><media name="2.5_Moran, D (Trying with Triangle)" app="Snap! 5.1, http://snap.berkeley.edu" version="1"></media></snapdata>