<snapdata remixID="9768788"><project name="2.5 starter" app="Snap! 6, https://snap.berkeley.edu" version="1"><notes></notes><thumbnail>data:image/png;base64,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AoGAAAfoJgkQIECAgAD7AQIECBAgEAgIcIBukgABAgQIHLFxAWmhEwHPAAAAAElFTkSuQmCC</pentrails><costumes><list 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="-110" y="3.0000000000000284" 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="cassy c" center-x="70" center-y="58" 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" id="10"/></item></list></costumes><sounds><list struct="atomic" id="11"></list></sounds><blocks></blocks><variables></variables><scripts><comment x="30.000000000000142" y="10" w="485.00000000000006" collapsed="true">Login to Snap! Save As Lab 2.5. Share Lab 2.5. Copy your URL and paste it on your assignment.</comment><script x="37" y="63.6666666666668"><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="c"/><block var="b"/></block><block var="a"/></block></block></block><script></script><script></script></block></script><script x="70.6416015625" y="32.6666666666668"><block s="reportAnd"><block s="reportEquals"><block var="a"/><l>3</l></block><block s="reportOr"><block s="reportLessThan"><l></l><l></l></block><block s="reportGreaterThan"><l></l><l></l></block></block><comment w="313" collapsed="false">As an example, Booleans can be nested like this and can combine many different T/F questions. This is just showing you how they can be combined, this particular combination will not work for your lab.</comment></block></script><script x="37.00000000000017" y="196.3333333333334"><block s="reportEquals"><block s="reportSum"><block s="reportPower"><block var="a"/><l>2</l></block><l></l></block><l></l><comment w="247.99999999999997" collapsed="false">This is how to setup the Pythagorean Theorem to check for a right triangle. &#xD;First I used the = Boolean&#xD;Then I used the + reporter&#xD;Then I used the ^ reporter (to find the square)&#xD;You will need to finish the rest of the theorem I started.</comment></block></script><script x="47.00000000000017" y="278.3333333333329"><block s="receiveGo"></block><block s="doSayFor"><l>Hello! Please think about a triangle and be prepared to tell me about the side lengths. </l><l>3</l></block><block s="doAsk"><l>What is the length of the smallest side?</l></block><block s="doSetVar"><l>a</l><block s="getLastAnswer"></block></block><block s="doAsk"><l>What is the length of the next side? It must be greater than or equal to the smallest.</l></block><block s="doSetVar"><l>b</l><block s="getLastAnswer"></block></block><block s="doAsk"><l>What is the length of the last side? 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