<snapdata remixID="8670163"><project name="U1L3 Pinwheels 2" app="Snap! 5.1, http://snap.berkeley.edu" version="1"><notes></notes><thumbnail>data:image/png;base64,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</thumbnail><stage name="Stage" width="480" height="360" costume="0" color="255,255,255,1" tempo="60" threadsafe="false" volume="100" pan="0" lines="round" ternary="false" codify="false" inheritance="true" sublistIDs="false" scheduled="false" 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</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="12.230769230775422" y="37.84615384622336" heading="90.00000000001626" scale="1" volume="100" pan="0" rotation="1" draggable="true" costume="0" color="57,0,122,1" pen="tip" id="8"><costumes><list struct="atomic" id="9"></list></costumes><sounds><list struct="atomic" id="10"></list></sounds><blocks></blocks><variables></variables><scripts><script x="10" y="10"><block s="receiveKey"><l><option>space</option></l></block><block s="up"></block><block s="clear"></block><block s="gotoXY"><l>0</l><l>0</l></block><block s="setHeading"><l>90</l></block></script><script x="10" y="140"><block s="clear"></block><block s="setHeading"><l>90</l></block><block s="gotoXY"><l>-100</l><l>0</l></block><block s="down"></block><custom-block s="pinwheel, branches: %n size: %n backs up: %n"><l>4</l><l>-29</l><l></l></custom-block><block s="up"></block><block s="forward"><l>200</l></block><block s="down"></block><custom-block s="pinwheel, branches: %n size: %n backs up: %n"><l>3</l><l>-78</l><l></l></custom-block><block s="up"></block></script><script x="10" y="353"><block s="receiveGo"><comment w="124" collapsed="false">This script uses the pinwheel, branches: block twice to draw two different pinwheels that have different number of branches, are centered at different locations on the stage, and differet in pen color,</comment></block><custom-block s="pinwheel, branches: %n size: %n backs up: %n"><block s="reportRandom"><l>5</l><l>16</l></block><l>-70</l><l>100</l></custom-block><block s="up"></block><block s="forward"><l>160</l></block><block s="turn"><l>15</l></block><block s="setColor"><color>77,255,108,1</color></block><custom-block s="pinwheel, branches: %n size: %n backs up: %n"><l>4</l><l>-70</l><l>100</l></custom-block><block s="setColor"><color>10,0,0,1</color></block></script><script x="416" y="229"><custom-block s="polygon, sides: %n side length: %n"><l>100</l><l>1</l></custom-block></script><script x="400" y="140"><custom-block s="asterisk, branches: %n length: %n"><l>12</l><l>80</l></custom-block></script><script x="389" y="60"><custom-block s="pinwheel, branches: %n size: %n backs up: %n"><l>16</l><l>75</l><l>-20</l></custom-block></script><script x="249" y="113"><block s="setColor"><color>57,0,122,1</color></block></script><script x="251" y="168"><block s="setSize"><l>8</l></block></script><script x="202" y="32"><block s="gotoXY"><l>0</l><l>0</l></block></script><script x="417" y="511"><block s="doFor"><l>i</l><l>1</l><l>12</l><script><custom-block s="polygon, sides: %n side length: %n"><block var="i"/><l>50</l><comment w="90" collapsed="false">Eunice Son PD5</comment></custom-block></script></block></script></scripts></sprite></sprites></stage><hidden></hidden><headers></headers><code></code><blocks><block-definition s="pinwheel, %&apos;branches:&apos;" type="command" category="motion"><header></header><code></code><translations></translations><inputs><input type="%n">4</input></inputs></block-definition><block-definition s="pinwheel, branches: %&apos;number of branches&apos; size: %&apos;Size of branches&apos; backs up: %&apos;backs up:&apos;" type="command" category="motion"><comment x="0" y="0" w="140" collapsed="false">This block creates a pinwheel with whatever number of branches you want and the length of the branches. This is done with 3 inputs.&#xD;Victor Lynn, Fatim Majumder pd. 5 </comment><header></header><code></code><translations></translations><inputs><input type="%n"></input><input type="%n"></input><input type="%n"></input></inputs><script><block s="down"></block><block s="doRepeat"><block var="number of branches"/><script><block s="forward"><block var="Size of branches"/></block><block s="forward"><block var="backs up:"/></block><block s="turn"><block s="reportQuotient"><l>360</l><block var="number of branches"/></block></block></script></block><block s="up"></block></script></block-definition><block-definition s="asterisk, branches: %&apos;branches&apos; length: %&apos;length&apos;" type="command" category="motion"><header></header><code></code><translations></translations><inputs><input type="%n"></input><input type="%n"></input></inputs><script><custom-block s="pinwheel, branches: %n size: %n backs up: %n"><block var="branches"/><block var="length"/><block s="reportDifference"><l>0</l><block var="length"/></block></custom-block></script></block-definition><block-definition s="polygon, sides: %&apos;sides&apos; side length: %&apos;side length&apos;" type="command" category="motion"><header></header><code></code><translations></translations><inputs><input type="%n"></input><input type="%n"></input></inputs><script><custom-block s="pinwheel, branches: %n size: %n backs up: %n"><block var="sides"/><block var="side length"/><l>0</l></custom-block></script></block-definition><block-definition s="nested squares: %&apos;number of squares&apos;" type="command" category="motion"><header></header><code></code><translations></translations><inputs><input type="%s"></input></inputs><script><block s="doFor"><l>i</l><block var="number of squares"/><l>0</l><script><custom-block s="polygon, sides: %n side length: %n"><l>4</l><block var="i"/><comment w="90" collapsed="false">Eunice Son PD5</comment></custom-block></script></block></script></block-definition></blocks><variables></variables></project><media name="U1L3 Pinwheels 2" app="Snap! 5.1, http://snap.berkeley.edu" version="1"></media></snapdata>