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select="1"><scene name="2.5"><notes></notes><hidden></hidden><headers></headers><code></code><blocks></blocks><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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AAECBAgIsB8gQIAAAQKBgAAH6CYJECBAgIAA+wECBAgQIBAICHCAbpIAAQIECByxcQFpoRMBzwAAAABJRU5ErkJggg==</pentrails><costumes><list struct="atomic" id="6"></list></costumes><sounds><list struct="atomic" id="7"></list></sounds><variables></variables><blocks></blocks><scripts></scripts><sprites select="1"><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"/><sprite name="Sprite" idx="1" x="-44" y="-8" heading="90" scale="1" volume="100" pan="0" rotation="1" draggable="true" costume="1" color="80,80,80,1" pen="tip" id="15"><costumes><list id="16"><item><ref mediaID="Sprite_cst_OIP "></ref></item></list></costumes><sounds><list struct="atomic" id="17"></list></sounds><blocks></blocks><variables></variables><scripts><script x="786.953125" y="174.9999999999999"><block s="reportPower"><block var="a"/><l>2</l></block></script><script x="104.953125" y="62.166666666666515"><block s="receiveGo"></block><block s="doSayFor"><l>Please  think of three side lenghts for a triangle</l><l>2</l></block><block s="doAsk"><l>what is the first side lenngth</l></block><block s="doSetVar"><l>a</l><block s="getLastAnswer"></block></block><block s="doAsk"><l>what is the second side lenngth</l></block><block s="doSetVar"><l>b</l><block s="getLastAnswer"></block></block><block s="doAsk"><l>what is the third side lenngth</l></block><block s="doSetVar"><l>c</l><block s="getLastAnswer"></block></block><block s="doIfElse"><block s="reportAnd"><block s="reportGreaterThan"><block s="reportVariadicSum"><list><block var="a"/><block var="b"/></list></block><block var="c"/></block><block s="reportAnd"><block s="reportGreaterThan"><block s="reportVariadicSum"><list><block var="a"/><block var="c"/></list></block><block var="b"/></block><block s="reportGreaterThan"><block s="reportVariadicSum"><list><block var="b"/><block var="c"/></list></block><block var="a"/></block></block></block><script><block s="doSayFor"><block s="reportJoinWords"><list><l>you premiter is </l><block s="reportVariadicSum"><list><block var="a"/><block var="b"/><block var="c"/></list></block></list></block><l>2</l></block><block s="doIf"><block s="reportOr"><block s="reportEquals"><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></block><block s="reportOr"><block s="reportEquals"><block s="reportVariadicSum"><list><block s="reportVariadicProduct"><list><block var="a"/><block var="a"/></list></block><block s="reportVariadicProduct"><list><block var="c"/><block var="c"/></list></block></list></block><block s="reportVariadicProduct"><list><block var="b"/><block var="b"/></list></block></block><block s="reportEquals"><block s="reportVariadicSum"><list><block s="reportVariadicProduct"><list><block var="b"/><block var="b"/></list></block><block s="reportVariadicProduct"><list><block var="c"/><block var="c"/></list></block></list></block><block s="reportVariadicProduct"><list><block var="a"/><block var="a"/></list></block></block></block></block><script><block s="doSayFor"><l>you have a right triangle</l><l>2</l></block><block s="doSwitchToCostume"><l>OIP </l></block></script></block><block s="doIf"><block s="reportAnd"><block s="reportAnd"><block s="reportEquals"><block var="a"/><block var="b"/></block><block s="reportEquals"><block var="a"/><block var="c"/></block></block><block s="reportEquals"><block var="b"/><block var="c"/></block></block><script><block s="doSayFor"><l>you have a equilalateral triangle</l><l>2</l></block></script></block><block s="doIf"><block s="reportOr"><block s="reportAnd"><block s="reportEquals"><block var="a"/><block var="b"/></block><block s="reportNot"><block s="reportEquals"><block var="a"/><block var="c"/></block></block></block><block s="reportOr"><block s="reportAnd"><block s="reportEquals"><block var="a"/><block var="c"/></block><block s="reportNot"><block s="reportEquals"><block var="a"/><block var="b"/></block></block></block><block s="reportAnd"><block s="reportEquals"><block var="b"/><block var="c"/></block><block s="reportNot"><block s="reportEquals"><block var="b"/><block var="a"/></block></block></block></block></block><script><block s="doSayFor"><l>you have an  isosceles triangle</l><l>2</l></block></script></block><block s="doIf"><block s="reportAnd"><block s="reportAnd"><block s="reportNot"><block s="reportEquals"><block var="a"/><block var="b"/></block></block><block s="reportNot"><block s="reportEquals"><block var="a"/><block var="c"/></block></block></block><block s="reportNot"><block s="reportEquals"><block var="b"/><block var="c"/></block></block></block><script><block s="doSayFor"><l>you have an scalene</l><l>2</l></block></script></block></script><script><block s="doSayFor"><l>Sorry that not a real triangle </l><l>2</l></block></script></block></script></scripts></sprite></sprites></stage><variables><variable name="a"><l>6</l></variable><variable name="b"><l>6</l></variable><variable name="c"><l>8</l></variable></variables></scene></scenes></project><media name="2.5" app="Snap! 7, https://snap.berkeley.edu" version="2"><costume name="OIP " center-x="123" center-y="90" image="data:image/png;base64,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" 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