<snapdata remixID="13373301"><project name="Graphing PT" app="Snap! 9.0, https://snap.berkeley.edu" version="2"><notes></notes><thumbnail>data:image/png;base64,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</thumbnail><scenes select="1"><scene name="Graphing PT"><notes></notes><hidden></hidden><headers></headers><code></code><blocks><block-definition s="coordinate list maker %&apos;Eqn form&apos;" type="reporter" category="variables"><header></header><code></code><translations></translations><inputs><input type="%s"></input></inputs><script><block s="doDeclareVariables"><list><l>coordinates</l><l>slope</l><l>y-int</l></list></block><block s="doSetVar"><l>coordinates</l><block s="reportNewList"><list></list></block></block><block s="doIfElse"><block s="reportVariadicEquals"><list><block var="Eqn form"/><l>x</l></list></block><script><block s="doAsk"><l>what is x set equal to?</l></block><block s="doFor"><l>y</l><l>-100</l><l>100</l><script><block s="doAddToList"><block s="reportNewList"><list><block s="getLastAnswer"></block><block var="y"/></list></block><block var="coordinates"/></block></script></block></script><script><block s="doAsk"><l>what is the slope in your equation?</l></block><block s="doSetVar"><l>slope</l><block s="getLastAnswer"></block></block><block s="doAsk"><l>what is the y-intercept?</l></block><block s="doSetVar"><l>y-int</l><block s="getLastAnswer"></block></block><block s="doFor"><l>x</l><l>-100</l><l>100</l><script><block s="doAddToList"><block s="reportNewList"><list><block var="x"/><block s="reportVariadicSum"><list><block s="reportVariadicProduct"><list><block var="slope"/><block var="x"/></list></block><block var="y-int"/></list></block></list></block><block var="coordinates"/></block></script></block></script></block><block s="doShowVar"><l>coordinates</l></block><block s="doWait"><l>3</l></block><block s="doHideVar"><l>coordinates</l></block><block s="doReport"><block var="coordinates"/></block></script></block-definition><block-definition s="Graph %&apos;coordinate&apos;" type="command" category="variables"><header></header><code></code><translations></translations><inputs><input type="%s"></input></inputs><script><block s="down"></block><block s="setColor"><color>145,26,68,1</color></block><block s="setSize"><l>3</l></block><block s="doForEach"><l>item</l><block var="coordinate"/><script><block s="gotoXY"><block s="reportListItem"><l>1</l><block var="item"/></block><block s="reportListItem"><l>2</l><block var="item"/></block></block></script></block></script></block-definition></blocks><stage name="Stage" width="480" height="360" costume="1" 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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" 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