<snapdata remixID="10894160"><project name="Lab 2.5 - Triangles of All Kinds " app="Snap! 6, https://snap.berkeley.edu" version="1"><notes></notes><thumbnail>data:image/png;base64,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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" scheduled="false" 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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="0.6648199445980936" y="-0.7941814609117159" heading="90" scale="1" volume="100" pan="0" rotation="1" draggable="true" costume="1" color="80,80,80,1" pen="tip" id="8"><costumes><list id="9"><item><costume name="paul" center-x="41.5" center-y="100" 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" id="10"/></item></list></costumes><sounds><list struct="atomic" id="11"></list></sounds><blocks></blocks><variables></variables><scripts><script x="15" y="10"><block s="receiveGo"></block><block s="doSetVar"><l>a</l><l>0</l></block><block s="doSetVar"><l>b</l><l>0</l></block><block s="doSetVar"><l>c</l><l>0</l></block><block s="doSetVar"><l>perimeter</l><l>0</l><comment w="90" collapsed="true">you may need to make a copy of this block and use it again after you ask for all the sides.</comment></block><block s="doAsk"><l>What is the length of side a of the triangle?</l><comment w="90" collapsed="true">copy this script 2 more times so you have have it ask about sides b and c.</comment></block><block s="doSetVar"><l>a</l><block s="getLastAnswer"></block></block><block s="doAsk"><l>What is the length of side b of the triangle?</l><comment w="90" collapsed="true">copy this script 2 more times so you have have it ask about sides b and c.</comment></block><block s="doSetVar"><l>b</l><block s="getLastAnswer"></block></block><block s="doAsk"><l>What is the length of side c of the triangle?</l><comment w="90" collapsed="true">copy this script 2 more times so you have have it ask about sides b and c.</comment></block><block s="doSetVar"><l>c</l><block s="getLastAnswer"></block></block><block s="doSetVar"><l>perimeter</l><block s="reportSum"><block s="reportSum"><block var="a"/><block var="b"/></block><block var="c"/><comment w="90" collapsed="true">put this in the correct location to give the peremetier of the triangle</comment></block><comment w="90" collapsed="true">you may need to make a copy of this block and use it again after you ask for all the sides.</comment></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="b"/><block var="c"/></block><block var="a"/></block><block s="reportGreaterThan"><block s="reportSum"><block var="a"/><block var="c"/></block><block var="b"/></block></block><comment w="90" collapsed="true">Figure out how to use the the AND boolean and the &gt; operators to test for all of the statements.</comment></block><script><block s="doSayFor"><block s="reportJoinWords"><list><l>The perimeter of the triangle is </l><block var="perimeter"/></list></block><l>2</l></block></script><script><block s="doSayFor"><l>That is not a real triangle.</l><l>2</l></block></script></block><block s="doIf"><block s="reportOr"><block s="reportEquals"><block s="reportSum"><block s="reportProduct"><block var="a"/><block var="a"/></block><block s="reportProduct"><block var="b"/><block var="b"/></block></block><block s="reportProduct"><block var="c"/><block var="c"/></block></block><block s="reportOr"><block s="reportEquals"><block s="reportSum"><block s="reportProduct"><block var="b"/><block var="b"/></block><block s="reportProduct"><block var="c"/><block var="c"/></block></block><block s="reportProduct"><block var="a"/><block var="a"/></block></block><block s="reportEquals"><block s="reportSum"><block s="reportProduct"><block var="c"/><block var="c"/></block><block s="reportProduct"><block var="a"/><block var="a"/></block></block><block s="reportProduct"><block var="b"/><block var="b"/></block></block></block></block><script><block s="doSayFor"><l>This is a right triangle.</l><l>2</l></block></script></block><block s="doIf"><block s="reportAnd"><block s="reportNotEquals"><block var="a"/><block var="b"/></block><block s="reportAnd"><block s="reportNotEquals"><block var="b"/><block var="c"/></block><block s="reportNotEquals"><block var="c"/><block var="a"/></block></block></block><script><block s="doSayFor"><l>This is Scalene triangle </l><l>2</l></block></script><comment w="90" collapsed="true">Scalene - All three side lengths different</comment></block><block s="doIfElse"><block s="reportAnd"><block s="reportEquals"><block var="a"/><block var="b"/></block><block s="reportAnd"><block s="reportEquals"><block var="b"/><block var="c"/></block><block s="reportEquals"><block var="c"/><block var="a"/></block></block></block><script><block s="doSayFor"><l>This is a Equilateral triangle</l><l>2</l></block></script><script><block s="doIf"><block s="reportOr"><block s="reportEquals"><block var="a"/><block var="b"/></block><block s="reportOr"><block s="reportEquals"><block var="b"/><block var="c"/></block><block s="reportEquals"><block var="c"/><block var="a"/></block></block></block><script><block s="doSayFor"><l>This is Isosceles triangle </l><l>2</l></block></script></block></script></block></script><comment x="986.3291015625" y="691.6666666666666" w="90" collapsed="true">Isosceles - Two side lengths equal, one different</comment><script x="969" y="656.6666666666666"><block s="doIf"><l/><script></script><comment w="90" collapsed="true">Equilateral - All three side lengths equal</comment></block></script></scripts></sprite><watcher var="a" style="normal" x="6.361371527778147" y="6.361371527777777" color="243,118,29"/><watcher var="b" style="normal" x="6.361371527778147" y="35.941750404218766" color="243,118,29"/><watcher var="c" style="normal" x="6.361371527778147" y="65.5221292806596" color="243,118,29"/><watcher var="perimeter" style="normal" x="6.361371527778147" y="95.10250815710071" color="243,118,29"/></sprites></stage><hidden></hidden><headers></headers><code></code><blocks></blocks><variables><variable name="a"><l>3</l></variable><variable name="b"><l>3</l></variable><variable name="c"><l>3</l></variable><variable name="perimeter"><l>9</l></variable></variables></project><media name="Lab 2.5 - Triangles of All Kinds " app="Snap! 6, https://snap.berkeley.edu" version="1"></media></snapdata>