<snapdata remixID="12084668"><project name="derivcalroughdraft" app="Snap! 7, https://snap.berkeley.edu" version="2"><notes></notes><thumbnail>data:image/png;base64,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</thumbnail><scenes select="1"><scene name="derivcalroughdraft"><notes></notes><hidden></hidden><headers></headers><code></code><blocks><block-definition s="=" type="reporter" category="other"><header></header><code></code><translations></translations><inputs></inputs><script><block s="doReport"><block s="getLastAnswer"></block></block></script></block-definition><block-definition s="Entervariables" type="command" category="variables"><header></header><code></code><translations></translations><inputs></inputs><script><block s="write"><l>f(x) = </l><l>24</l></block><block s="doAsk"><l>First, type in any number for your coefficient.</l></block><block s="doSetVar"><l>coefficient</l><block s="getLastAnswer"></block></block><block s="write"><block s="getLastAnswer"></block><l>24</l></block><block s="doAsk"><l>Enter a variable. This can be any letter.</l></block><block s="doSetVar"><l>variablex</l><block s="getLastAnswer"></block></block><block s="write"><block s="getLastAnswer"></block><l>24</l></block><block s="turnLeft"><l>90</l></block><block s="forward"><l>10</l></block><block s="turn"><l>90</l></block><block s="doAsk"><l>Enter any number. This will be your exponent.</l></block><block s="doSetVar"><l>exponent</l><block s="getLastAnswer"></block></block><block s="write"><block s="getLastAnswer"></block><l>12</l></block></script></block-definition><block-definition s="Findderivative" type="command" category="variables"><header></header><code></code><translations></translations><inputs></inputs><script><block s="gotoXY"><l>-60</l><l>-75</l></block><block s="write"><l>f&apos;(x) = </l><l>24</l></block><block s="doSayFor"><l>First, multiply your exponent and coefficient.</l><l>8</l></block><block s="doSetVar"><l>newcoef</l><block s="reportVariadicProduct"><list><block var="exponent"/><block var="coefficient"/></list></block></block><block s="write"><block var="newcoef"/><l>24</l></block><block s="doSayFor"><l>Next, if your exponent is greater than 1, keep your variable. If your exponent is 1, remove the variable.</l><l>5</l></block><block s="doIfElse"><block s="reportGreaterThan"><block var="exponent"/><l>1</l></block><script><block s="write"><block var="variablex"/><l>24</l></block></script><script><block s="doSayFor"><l>If your exponent is 1, remove the variable. This is now your final answer.</l><l>5</l></block><block s="doIfElse"><block s="reportEquals"><block var="exponent"/><l>1</l></block><script><block s="write"><l> </l><l>24</l></block><block s="doStopThis"><l><option>all</option></l></block></script><script><block s="doSayFor"><l>If your exponent is 0, then your final answer is 0</l><l>5</l></block><block s="doIfElse"><block s="reportEquals"><block var="exponent"/><l>0</l></block><script><block s="write"><l>0</l><l>24</l></block><block s="gotoXY"><l>-150</l><l>-120</l></block><block s="write"><l>This  is your derivative!</l><l>24</l></block><block s="doStopThis"><l><option>all</option></l></block></script><script><block s="doSayFor"><l>If your exponent is less than 0, subtract 1 like before.</l><l>5</l></block><block s="doIf"><block s="reportLessThan"><block var="exponent"/><l>0</l></block><script><block s="write"><block var="variablex"/><l>24</l></block></script></block></script></block></script></block></script></block><block s="turnLeft"><l>90</l></block><block s="forward"><l>10</l></block><block s="turn"><l>90</l></block><block s="doSayFor"><l>Lastly, subtract one from the exponent.</l><l>5</l></block><block s="write"><block s="reportDifference"><block var="exponent"/><l>1</l></block><l>12</l></block></script></block-definition><block-definition s="Intro" type="command" category="looks"><header></header><code></code><translations></translations><inputs></inputs><script><block s="gotoXY"><l>0</l><l>-100</l></block><block s="clear"></block><block s="setHeading"><l>90</l></block><block s="doSayFor"><l>Derivatives in Calculus are used to calculate rates of change at an exact moment in time.</l><l>5</l></block><block s="doSayFor"><l>This program is a tool to find the derivative of a single variable algebraic expression using a method called the POWER RULE.</l><l>5</l></block><block s="doSayFor"><l>Let&apos;s try it:</l><l>3</l></block><block s="clear"></block><block s="gotoXY"><l>-50</l><l>0</l></block></script></block-definition><block-definition s="circleanswer" type="command" category="pen"><header></header><code></code><translations></translations><inputs></inputs><script><block s="setHeading"><l>90</l></block><block s="down"></block><block s="doRepeat"><l>30</l><script><block s="forward"><l>10</l></block><block s="turnLeft"><l>15</l></block></script></block></script></block-definition><block-definition s="Conclusion" type="command" category="motion"><header></header><code></code><translations></translations><inputs></inputs><script><block s="gotoXY"><l>-150</l><l>-120</l></block><block s="write"><l>This  is your derivative!</l><l>24</l></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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</pentrails><costumes><list 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mediaID="Sprite_cst_Untitled(5)"></ref></item></list></costumes><sounds><list struct="atomic" id="211"></list></sounds><blocks></blocks><variables></variables><scripts><script x="53" y="30"><block s="receiveGo"></block><custom-block s="Intro"></custom-block><custom-block s="Entervariables"></custom-block><custom-block s="Findderivative"></custom-block><custom-block s="Conclusion"></custom-block></script></scripts></sprite></sprites></stage><variables><variable name="coefficient"><l>500</l></variable><variable name="exponent"><l>400</l></variable><variable name="variablex"><l>x</l></variable><variable name="newcoef"><l>200000</l></variable></variables></scene></scenes></project><media name="derivcalroughdraft" app="Snap! 7, https://snap.berkeley.edu" version="2"><costume name="Untitled" center-x="240" center-y="180" 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" mediaID="Stage_cst_Untitled"/><costume name="Untitled" center-x="83" center-y="12.875" 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mediaID="Sprite_cst_Untitled"/><costume name="Untitled(2)" center-x="240" center-y="180" 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gQIAAAQKBgAAH6CYJECBAgIAA+wECBAgQIBAICHCAbpIAAQIECByxcQFpoRMBzwAAAABJRU5ErkJggg==" mediaID="Sprite_cst_Untitled(2)"/><costume name="Untitled(3)" center-x="2" center-y="115.875" 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mediaID="Sprite_cst_Untitled(3)"/><costume name="Untitled(4)" center-x="240" center-y="180" 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