<snapdata remixID="13420015"><project name="2.7" app="Snap! 9.0, https://snap.berkeley.edu" 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side"/></list></block><block s="reportVariadicEquals"><list><block var="3rd side"/><block var="4th side"/></list></block></list></block></list></block><block s="reportNot"><block s="reportVariadicEquals"><list><block var="1st side"/><block var="2nd side"/><block var="3rd side"/><block var="4th side"/></list></block></block></list></block><script><block s="doAsk"><l>What is the degree measure of one of the angles of this quadrilateral?</l></block><block s="doSetVar"><l>Measure</l><block s="getLastAnswer"></block></block><block s="doIfElse"><block s="reportVariadicEquals"><list><block var="Measure"/><l>90</l></list></block><script><block s="doSayFor"><l>The shape you’re thinking of is a rectangle</l><l>2</l></block></script><script><block s="doSayFor"><l>The shape you’re thinking of is a parallelogram then</l><l>2</l></block></script></block></script><list><l><bool>true</bool></l><script><block s="doIfElse"><block s="reportVariadicEquals"><list><block var="1st side"/><block var="2nd 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