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s="receiveMessage"><l>play</l><list></list></block><block s="doSayFor"><l>You are going to give me the side lengths to a triangle then I will tell you it&apos;s perimeter and if its even a real triangle</l><l>7</l></block><block s="doAsk"><l>What is the length of Side A in inches</l></block><block s="doSetVar"><l>Side_A</l><block s="getLastAnswer"></block></block><block s="doAsk"><l>What is the length of Side B in inches</l></block><block s="doSetVar"><l>Side_B</l><block s="getLastAnswer"></block></block><block s="doAsk"><l>What is the length of Side C in inches</l></block><block s="doSetVar"><l>Side_C</l><block s="getLastAnswer"></block></block><block s="doWait"><l>.5</l></block><block s="doSayFor"><block s="reportJoinWords"><list><l>The perimeter of your triangle is </l><block s="reportVariadicSum"><list><block var="Side_A"/><block var="Side_B"/><block var="Side_C"/></list></block></list></block><l>3</l></block><block s="doIfElse"><block s="reportAnd"><block s="reportGreaterThan"><block s="reportVariadicSum"><list><block var="Side_A"/><block var="Side_B"/></list></block><block var="Side_C"/></block><block s="reportAnd"><block s="reportGreaterThan"><block s="reportVariadicSum"><list><block var="Side_A"/><block var="Side_C"/></list></block><block var="Side_B"/></block><block s="reportGreaterThan"><block s="reportVariadicSum"><list><block var="Side_B"/><block var="Side_C"/></list></block><block var="Side_A"/></block></block></block><script><block s="doSayFor"><l>and your triangle is a real one.</l><l>3</l></block></script><script><block s="doSayFor"><l>but yoiur triangle isnt possible.</l><l>3</l></block></script></block><block s="doAsk"><l>Do you want  to go again?</l></block><block s="doIfElse"><block s="reportEquals"><block s="getLastAnswer"></block><l>yes</l></block><script><block s="doSayFor"><l>Will do</l><l>2</l></block><block s="doBroadcast"><l>play</l><list></list></block></script><script><block s="doSayFor"><l>later 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" 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