<snapdata remixID="14890954"><project name="GPA CALC" app="Snap! 11.0.8, https://snap.berkeley.edu" version="2"><notes></notes><thumbnail>data:image/png;base64,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</thumbnail><scenes select="1"><scene name="GPA CALC"><notes></notes><hidden></hidden><headers></headers><code></code><blocks><block-definition s="grades %&apos;gra&apos;" type="reporter" category="lists"><header></header><code></code><translations></translations><inputs><input type="%s" initial="1"></input></inputs><script><block s="doIf"><block s="reportVariadicEquals"><list><block var="gra"/><l>A</l></list></block><script><block s="doReport"><l>4</l></block></script><list></list></block><block s="doIf"><block s="reportVariadicEquals"><list><block var="gra"/><l>B</l></list></block><script><block s="doReport"><l>3</l></block></script><list></list></block><block s="doIf"><block s="reportVariadicEquals"><list><block var="gra"/><l>C</l></list></block><script><block s="doReport"><l>2</l></block></script><list></list></block><block s="doIf"><block s="reportVariadicEquals"><list><block var="gra"/><l>D</l></list></block><script><block s="doReport"><l>1</l></block></script><list></list></block><block s="doIf"><block s="reportVariadicEquals"><list><block var="gra"/><l>F</l></list></block><script><block s="doReport"><l>0</l></block></script><list></list></block></script></block-definition><block-definition s="Rounding to hundreth %&apos;num&apos;" type="reporter" category="operators"><header></header><code></code><translations></translations><inputs><input type="%s" initial="1"></input></inputs><script><block s="doReport"><block s="reportQuotient"><block s="reportMonadic"><l><option>ceiling</option></l><block s="reportVariadicProduct"><list><block var="num"/><l>100</l></list></block></block><l>100</l></block></block></script></block-definition><block-definition s="Calculate Semester GPA" type="command" category="operators"><header></header><code></code><translations></translations><inputs></inputs><script><block s="doDeclareVariables"><list><l>Grade of class</l><l>Sum of weighted</l><l>Sem Classes</l><l>Sum of unweighted</l></list></block><block s="doAsk"><l>How many classes are you taking this semester?</l></block><block s="doSetVar"><l>Sem Classes</l><block s="getLastAnswer"></block></block><block s="doFor"><l>i</l><l>1</l><block s="getLastAnswer"></block><script><block s="doAsk"><block s="reportJoinWords"><list><l>Is your number </l><block var="i"/><l> class weighted?</l></list></block></block><block s="doIfElse"><block s="reportVariadicEquals"><list><block s="getLastAnswer"></block><l>yes</l></list></block><script><block s="doAsk"><l>And what is your grade</l></block><block s="doSetVar"><l>Grade of class</l><block s="getLastAnswer"></block></block><block s="doAddToList"><block s="reportVariadicSum"><list><custom-block s="grades %s"><block var="Grade of class"/></custom-block><l>1</l></list></block><block var="Grades Weighted"/></block></script><script><block s="doAsk"><l>And what is your grade</l></block><block s="doSetVar"><l>Grade of class</l><block s="getLastAnswer"></block></block><block s="doAddToList"><custom-block s="grades %s"><block var="Grade of class"/></custom-block><block var="Grades Weighted"/></block></script></block><block s="doAddToList"><custom-block s="grades %s"><block var="Grade of class"/></custom-block><block var="Grades Unweighted"/></block></script></block><block s="doForEach"><l>item</l><block var="Grades Weighted"/><script><block s="doSetVar"><l>Sum of weighted</l><block s="reportVariadicSum"><list><block var="Sum of weighted"/><block var="item"/></list></block></block></script></block><block s="doForEach"><l>item</l><block var="Grades Unweighted"/><script><block s="doSetVar"><l>Sum of unweighted</l><block s="reportVariadicSum"><list><block var="Sum of unweighted"/><block var="item"/></list></block></block></script></block><block s="doSetVar"><l>New GPA Weighted</l><block s="reportQuotient"><block var="Sum of weighted"/><block var="Sem Classes"/></block></block><block s="doSetVar"><l>New GPA Unwieghted</l><block s="reportQuotient"><block var="Sum of unweighted"/><block var="Sem Classes"/></block></block></script></block-definition><block-definition s="Calculate Sum of Weighted and Unweighted %&apos;Sum of weighted&apos; %&apos;Sum of unweighted&apos;" type="command" category="variables"><header></header><code></code><translations></translations><inputs><input type="%s" initial="1"></input><input type="%s" initial="1"></input></inputs><script><block s="doForEach"><l>item</l><block var="Grades Weighted"/><script><block s="doSetVar"><l>Sum of weighted</l><block s="reportVariadicSum"><list><block var="Sum of weighted"/><block var="item"/></list></block></block></script></block><block s="doForEach"><l>item</l><block var="Grades Unweighted"/><script><block s="doSetVar"><l>Sum of unweighted</l><block s="reportVariadicSum"><list><block var="Sum of unweighted"/><block var="item"/></list></block></block></script></block></script></block-definition><block-definition s="Add Grades to lists Num classes: %&apos;num&apos; Weighted list %&apos;Wlist&apos; Unweighted List: %&apos;UWLIST&apos;" type="command" category="variables"><header></header><code></code><translations></translations><inputs><input type="%s" initial="1"></input><input type="%l" initial="1"></input><input type="%l" initial="1"></input></inputs><script><block s="doDeclareVariables"><list><l>Grade of class</l></list><comment w="90" collapsed="false">This code takes the ammount of classes they are taking this semester, as well as lists for weighted and unweighted grades to go onto.</comment></block><block s="doFor"><l>i</l><l>1</l><block var="num"/><script><block s="doAsk"><block s="reportJoinWords"><list><l>Is your number </l><block var="i"/><l> class weighted?</l></list></block></block><block s="doIfElse"><block s="reportVariadicEquals"><list><block s="getLastAnswer"></block><l>yes</l></list></block><script><block s="doAsk"><l>And what is your grade</l></block><block s="doSetVar"><l>Grade of class</l><block s="getLastAnswer"></block></block><block s="doAddToList"><block s="reportVariadicSum"><list><custom-block s="grades %s"><block var="Grade of class"/></custom-block><l>1</l></list></block><block var="Wlist"/><comment w="90" collapsed="false">This code will take the Grade and turn it into a weighted number and a unweighted number to add to the correct list.</comment></block></script><script><block s="doAsk"><l>And what is your grade</l></block><block s="doSetVar"><l>Grade of class</l><block s="getLastAnswer"></block></block><block s="doAddToList"><custom-block s="grades %s"><block var="Grade of class"/></custom-block><block var="Wlist"/></block></script></block><block s="doAddToList"><custom-block s="grades %s"><block var="Grade of class"/></custom-block><block var="UWLIST"/></block></script></block></script></block-definition><block-definition s="Grade sum of Unweighted List: %&apos;uwlist&apos;" type="reporter" category="variables"><header></header><code></code><translations></translations><inputs><input type="%l" initial="1"></input></inputs><script><block s="doForEach"><l>item</l><block var="uwlist"/><script><block s="doSetVar"><l>Sum of unweighted</l><block s="reportVariadicSum"><list><block var="Sum of unweighted"/><block var="item"/></list></block></block></script><comment w="90" collapsed="false">This code takes each item from the unweighted list and adds them together</comment></block><block s="doSetVar"><l>New GPA Unwieghted</l><block s="reportQuotient"><block var="Sum of unweighted"/><block var="Sem Classes"/></block><comment w="90" collapsed="false">This code will take the total and give us an Unweighted GPA for the semester </comment></block><block s="doSetVar"><l>Unweighted GPA</l><block s="reportQuotient"><block s="reportVariadicSum"><list><block s="reportVariadicProduct"><list><block var="Sem Classes"/><block var="New GPA Unwieghted"/></list></block><block s="reportVariadicProduct"><list><block var="Current GPA UNWEIGHTED"/><block var="Classes Taken"/></list></block></list></block><block s="reportVariadicSum"><list><block var="Sem Classes"/><block var="Classes Taken"/></list></block></block></block><block s="doReport"><block var="Unweighted GPA"><comment w="90" collapsed="false">This code will take the Original GPA and classes taken as well as the semester gpa and classes taken and find the total GPA unweighted</comment></block></block></script></block-definition><block-definition s="Grade sum of Weighted List: %&apos;Wlist&apos;" type="reporter" category="variables"><header></header><code></code><translations></translations><inputs><input type="%l" initial="1"></input></inputs><script><block s="doForEach"><l>item</l><block var="Wlist"/><script><block s="doSetVar"><l>Sum of weighted</l><block s="reportVariadicSum"><list><block var="Sum of weighted"/><block var="item"/></list></block></block></script></block><block s="doSetVar"><l>New GPA Weighted</l><block s="reportQuotient"><block var="Sum of weighted"/><block var="Sem Classes"/></block></block><block s="doSetVar"><l>Weighted GPA</l><block s="reportQuotient"><block s="reportVariadicSum"><list><block s="reportVariadicProduct"><list><block var="Sem Classes"/><block var="New GPA Weighted"/></list></block><block s="reportVariadicProduct"><list><block var="Current GPA Weighted"/><block var="Classes Taken"/></list></block></list></block><block s="reportVariadicSum"><list><block var="Sem Classes"/><block var="Classes Taken"/></list></block></block></block><block s="doReport"><block var="Weighted GPA"/></block></script></block-definition><block-definition s="Reset variables" type="command" category="variables"><header></header><code></code><translations></translations><inputs></inputs><script><block s="doSetVar"><l>Sum of unweighted</l><l>0</l></block><block s="doSetVar"><l>Sum of weighted</l><l>0</l></block><block s="doSetVar"><l>Grades Weighted</l><block s="reportNewList"><list></list></block></block><block s="doSetVar"><l>Grades Unweighted</l><block s="reportNewList"><list></list></block></block></script></block-definition></blocks><primitives><block-definition s="round %&apos;#1&apos;" type="reporter" category="operators" selector="reportRound" primitive="reportRound"><header></header><code></code><translations></translations><inputs><input type="%n"></input></inputs><script><block s="doPrimitive"><l><bool>true</bool></l><l>reportRound</l></block></script></block-definition></primitives><stage name="Stage" width="480" height="360" costume="0" 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 struct="atomic" id="416"></list></costumes><sounds><list struct="atomic" id="417"></list></sounds><variables></variables><blocks></blocks><scripts></scripts><sprites select="1"><sprite name="Sprite" idx="1" x="-1" y="-4" heading="90" scale="0.8" volume="100" pan="0" rotation="1" draggable="true" costume="1" color="80,80,80,1" pen="tip" id="422"><costumes><list id="423"><item><ref mediaID="GPA CALC_Sprite_cst_lirin f"></ref></item></list></costumes><sounds><list struct="atomic" id="424"></list></sounds><blocks></blocks><variables></variables><scripts><script x="50" y="35"><block s="receiveGo"><comment w="90" collapsed="false">This code will ask the user what their current GPA weighted and unweighted and how many classes they have taken total and then the ammount they are taking this semester</comment></block><custom-block s="Reset variables"></custom-block><block s="doAsk"><l>What is your current Weighted GPA</l></block><block s="doSetVar"><l>Current GPA Weighted</l><block s="getLastAnswer"></block></block><block s="doAsk"><l>What is your current UnWeighted GPA</l></block><block s="doSetVar"><l>Current GPA UNWEIGHTED</l><block s="getLastAnswer"></block></block><block s="doAsk"><l>And how many classes have you taken (Not including this semester)?</l></block><block s="doSetVar"><l>Classes Taken</l><block s="getLastAnswer"></block></block><block s="doAsk"><l>How many classes are you taking this semester?</l></block><block s="doSetVar"><l>Sem Classes</l><block s="getLastAnswer"></block></block><custom-block s="Add Grades to lists Num classes: %s Weighted list %l Unweighted List: %l"><block var="Sem Classes"/><block var="Grades Weighted"/><block var="Grades Unweighted"/></custom-block><block s="doSayFor"><block s="reportJoinWords"><list><l>Your unweighted GPA is </l><custom-block s="Rounding to hundreth %s"><custom-block s="Grade sum of Unweighted List: %l"><block var="Grades Unweighted"/></custom-block></custom-block><l> and your weighted gpa is </l><custom-block s="Rounding to hundreth %s"><custom-block s="Grade sum of Weighted List: %l"><block var="Grades Weighted"/></custom-block></custom-block></list><comment w="90" collapsed="false">This code takes the GPA&apos;s reported and rounds them to the hundreth places. After it will say the GPA&apos;s</comment></block><l>10</l></block></script></scripts></sprite><watcher var="Current GPA Weighted" style="normal" x="270" y="161.99999800000006" color="243,118,29" hidden="true"/><watcher var="Weighted GPA" style="normal" x="310" y="259.00000999999986" color="243,118,29" hidden="true"/><watcher var="New GPA Weighted" style="normal" x="310" y="231.0000140000002" color="243,118,29" hidden="true"/><watcher var="New GPA Unwieghted" style="normal" x="318.95084635416697" y="205.000012" color="243,118,29" hidden="true"/><watcher var="Unweighted GPA" style="normal" x="307" y="286.00000799999987" color="243,118,29" hidden="true"/><watcher var="Classes Taken" style="normal" x="4" y="195.00000400000002" color="243,118,29" hidden="true"/><watcher var="Grades Weighted" style="normal" x="9" y="15.999998000000012" color="243,118,29" extX="84" extY="138"/><watcher var="Current GPA UNWEIGHTED" style="normal" x="267" y="123.00001399999996" color="243,118,29" hidden="true"/><watcher var="Sum of weighted" style="normal" x="10" y="10" color="243,118,29" hidden="true"/><watcher var="Sum of unweighted" style="normal" x="10" y="31.000001999999995" color="243,118,29" hidden="true"/><watcher var="Sem Classes" style="normal" x="10" y="52.00000400000002" color="243,118,29" hidden="true"/><watcher var="Grades Unweighted" style="normal" x="161" y="14.000009999999975" color="243,118,29" extX="80" extY="154"/></sprites></stage><variables><variable name="Classes Taken"><l>26</l></variable><variable name="Weighted GPA"><l>3.86875</l></variable><variable name="Unweighted GPA"><l>3.9375</l></variable><variable name="Grades Weighted"><list struct="atomic" id="489">5,4,4,3</list></variable><variable name="Grades Unweighted"><list struct="atomic" id="490">4,3,4,3</list></variable><variable name="New GPA Weighted"><l>4.166666666666667</l></variable><variable name="New GPA Unwieghted"><l>3.6666666666666665</l></variable><variable name="Current GPA Weighted"><l>3.8</l></variable><variable name="Current GPA UNWEIGHTED"><l>4</l></variable><variable name="Sum of weighted"><l>0</l></variable><variable name="Sum of unweighted"><l>0</l></variable><variable name="Sem Classes"><l>6</l></variable></variables></scene></scenes></project><media name="GPA CALC" app="Snap! 11.0.8, https://snap.berkeley.edu" version="2"><costume name="lirin f" center-x="109" center-y="150" 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