<snapdata remixID="9384407"><project name="2021 U1L6p4 Daisy Design (solution file)" app="Snap! 10.7.2, https://snap.berkeley.edu" version="2"><notes></notes><thumbnail>data:image/png;base64,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</thumbnail><scenes select="1"><scene name="2021 U1L6p4 Daisy Design (solution file)"><notes></notes><hidden></hidden><headers></headers><code></code><blocks><block-definition s="drawCircle" type="command" category="other"><header></header><code></code><translations></translations><inputs></inputs><script><block s="down"></block><block s="doWarp"><script><block s="doRepeat"><l>360</l><script><block s="forward"><l>1</l></block><block s="turnLeft"><block s="reportQuotient"><l>360</l><l>360</l></block></block></script><comment w="410.60000000000014" collapsed="false">This creates a polygon with 360 sides which is a good approximation for a circle.&#xD;Actually even a 30 sided polygon would work.  The move input in that case would be larger.</comment></block></script></block><block s="up"></block></script><scripts><script x="16.00000000000004" y="242.2000000000001"><block s="setPenColorDimension"><l><option>hue</option></l><block s="reportQuotient"><block s="reportMonadic"><l><option>abs</option></l><block s="direction"></block></block><l>3.6</l></block><comment w="301.1428571428571" collapsed="true">Extra code to create color variations</comment></block><block s="setSize"><block s="reportMonadic"><l><option>abs</option></l><block s="reportQuotient"><block s="reportVariadicSum"><list><block s="direction"></block><l>180</l></list></block><l>30</l></block></block><comment w="301.1428571428571" collapsed="true">Extra code to create pen thickness variations</comment></block></script></scripts></block-definition><block-definition s="drawDaisy" type="command" category="other"><header></header><code></code><translations></translations><inputs></inputs><script><block s="doRepeat"><l>24</l><script><custom-block s="drawCircle"><comment w="139.6" collapsed="true">look inside this too</comment></custom-block><block s="turnLeft"><block s="reportQuotient"><l>360</l><l>24</l></block><comment w="232.80000000000015" collapsed="false">24 circles will cover 360 degrees, so each circle must be rotated by 360/24=15 degrees</comment></block></script></block></script><scripts><script x="20" y="229.57142857142867"><block s="setPenColorDimension"><l><option>hue</option></l><block s="reportQuotient"><block s="reportMonadic"><l><option>abs</option></l><block s="direction"></block></block><l>3.6</l></block><comment w="205.1428571428571" collapsed="true">Extra code to create color variations</comment></block><block s="setSize"><block s="reportMonadic"><l><option>abs</option></l><block s="reportQuotient"><block s="reportVariadicSum"><list><block s="direction"></block><l>180</l></list></block><l>30</l></block></block><comment w="246.1428571428571" collapsed="true">Extra code to create pen thickness variations</comment></block></script><script x="16.999999999999982" y="185.19999999999996"><block s="reportQuotient"><l>360</l><l>24</l></block></script></scripts></block-definition><block-definition s="drawCircle2" type="command" category="variables"><header></header><code></code><translations></translations><inputs></inputs><script><block s="down"></block><block s="doWarp"><script><block s="setColor"><color>145,26,68,1</color><comment w="413" collapsed="true">To create color variation use this block at the start to initialize.</comment></block><block s="doRepeat"><l>360</l><script><block s="forward"><l>1</l></block><block s="turnLeft"><block s="reportQuotient"><l>360</l><l>360</l></block></block><block s="setPenColorDimension"><l><option>hue</option></l><block s="reportQuotient"><block s="reportMonadic"><l><option>abs</option></l><block s="direction"></block></block><l>3.6</l></block><comment w="183.1428571428571" collapsed="true">Extra code to create color variations</comment></block></script><comment w="424.60000000000014" collapsed="true">This creates a polygon with 360 sides which is a good approximation for a circle.</comment></block></script></block><block s="up"></block></script><scripts><script x="356" y="212.2"><block s="setSize"><block s="reportMonadic"><l><option>abs</option></l><block s="reportQuotient"><block s="reportVariadicSum"><list><block s="direction"></block><l>180</l></list></block><l>30</l></block></block></block></script></scripts></block-definition><block-definition s="drawDaisy2" type="command" category="other"><header></header><code></code><translations></translations><inputs></inputs><script><block s="doRepeat"><l>24</l><script><custom-block s="drawCircle"><comment w="139.6" collapsed="true">look inside this too</comment></custom-block><block s="turnLeft"><block s="reportQuotient"><l>360</l><l>24</l></block><comment w="226.80000000000004" collapsed="false">24 circles will cover 360 degrees, so each circle must be rotated by 360/24=15 degrees</comment></block><block s="setPenColorDimension"><l><option>hue</option></l><block s="reportQuotient"><block s="reportMonadic"><l><option>abs</option></l><block s="direction"></block></block><l>3.6</l></block><comment w="208.1428571428571" collapsed="true">Extra code to create color variations</comment></block></script></block></script><scripts><script x="21.999999999999982" y="281.20000000000005"><block s="setSize"><block s="reportMonadic"><l><option>abs</option></l><block s="reportQuotient"><block s="reportVariadicSum"><list><block s="direction"></block><l>180</l></list></block><l>30</l></block></block><comment w="213" collapsed="true">Extra code to create pen size variations</comment></block></script></scripts></block-definition><block-definition s="drawCircleHue" type="command" category="other"><header></header><code></code><translations></translations><inputs></inputs><script><block s="down"></block><block s="doWarp"><script><block s="doRepeat"><l>360</l><script><block s="forward"><l>1</l></block><block s="turnLeft"><block s="reportQuotient"><l>360</l><l>360</l></block></block><block s="setPenColorDimension"><l><option>hue</option></l><block s="reportQuotient"><block s="reportMonadic"><l><option>abs</option></l><block s="direction"></block></block><l>3.6</l></block><comment w="208.1428571428571" collapsed="true">Extra code to create color variations</comment></block></script><comment w="424.60000000000014" collapsed="true">This creates a polygon with 360 sides which is a good approximation for a circle.</comment></block></script></block><block s="up"></block></script><scripts><script x="20" y="275.19999999999993"><block s="setSize"><block s="reportMonadic"><l><option>abs</option></l><block s="reportQuotient"><block s="reportVariadicSum"><list><block s="direction"></block><l>180</l></list></block><l>30</l></block></block><comment w="213" collapsed="true">Extra code to create pen size variations</comment></block></script></scripts></block-definition><block-definition s="drawCirclePenSize" type="command" category="other"><header></header><code></code><translations></translations><inputs></inputs><script><block s="down"></block><block s="doWarp"><script><block s="doRepeat"><l>360</l><script><block s="forward"><l>1</l></block><block s="turnLeft"><block s="reportQuotient"><l>360</l><l>360</l></block></block><block s="setSize"><block s="reportMonadic"><l><option>abs</option></l><block s="reportQuotient"><block s="reportVariadicSum"><list><block s="direction"></block><l>180</l></list></block><l>30</l></block></block><comment w="213" collapsed="true">Extra code to create pen size variations</comment></block></script><comment w="424.60000000000014" collapsed="true">This creates a polygon with 360 sides which is a good approximation for a circle.</comment></block></script></block><block s="up"></block></script><scripts><script x="20" y="294.99999999999994"><block s="setPenColorDimension"><l><option>hue</option></l><block s="reportQuotient"><block s="reportMonadic"><l><option>abs</option></l><block s="direction"></block></block><l>3.6</l></block><comment w="208.1428571428571" collapsed="true">Extra code to create color variations</comment></block></script></scripts></block-definition><block-definition s="drawDaisy3" type="command" category="other"><header></header><code></code><translations></translations><inputs></inputs><script><block s="doRepeat"><l>24</l><script><custom-block s="drawCircle"><comment w="139.6" collapsed="true">look inside this too</comment></custom-block><block s="turnLeft"><block s="reportQuotient"><l>360</l><l>24</l></block><comment w="436.8" collapsed="true">24 circles will cover 360 degrees, so each circle must be rotated by 360/24=15 degrees</comment></block><block s="setSize"><block s="reportMonadic"><l><option>abs</option></l><block s="reportQuotient"><block s="reportVariadicSum"><list><block s="direction"></block><l>180</l></list></block><l>125</l></block></block><comment w="213" collapsed="true">Extra code to create pen size variations</comment></block></script></block><block s="up"></block></script><scripts><script x="41.00000000000004" y="293.20000000000005"><block s="setSize"><block s="reportMonadic"><l><option>abs</option></l><block s="reportQuotient"><block s="reportVariadicSum"><list><block s="direction"></block><l>180</l></list></block><l>30</l></block></block><comment w="213" collapsed="false">Example shown on page.&#xD;Extra code to create pen size variations</comment></block></script></scripts></block-definition></blocks><primitives></primitives><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="true" hyperops="true" codify="false" inheritance="false" sublistIDs="false" 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</pentrails><costumes><list id="293"><item><ref mediaID="2021 U1L6p4 Daisy Design (solution file)_Stage_cst_Untitled"></ref></item></list></costumes><sounds><list struct="atomic" id="294"></list></sounds><variables></variables><blocks></blocks><scripts></scripts><sprites select="1"><sprite name="Sprite" idx="1" x="0" y="-2.1032064978498966e-12" heading="90" scale="1" volume="100" pan="0" rotation="1" draggable="true" hidden="true" costume="0" color="5,58,255,1" pen="tip" id="299"><costumes><list struct="atomic" id="300"></list></costumes><sounds><list struct="atomic" id="301"></list></sounds><blocks></blocks><variables></variables><scripts><comment x="16.666666666666668" y="16.666666666666668" w="660.7142857142858" collapsed="false">Updated by Firstname Lastname on 05/20/2020&#xD;2021 U1L6p4 Daisy Design (solution file)&#xD;Unit 1 Optional Projects, Page 4 &gt; Daisy Design</comment><comment x="16.666666666666668" y="92.1666666666666" w="662" collapsed="false">1.0 Discuss how this design was created. What are the fundamental building blocks? How are these arranged?&#xD;      Respond here:</comment><comment x="16.666666666666668" y="155.66666666666683" w="658.6" collapsed="false">2.0 The entire design is made up of circles. &#xD;      So the first thing to do is to write code that will create a circle.&#xD;      To do this, create a custom block drawCircle via the “Variables” menu “Make a block” option. &#xD;      Hint: A regular polygon with 30 or more sides is a good approximation for a circle.</comment><script x="16.666666666666668" y="243.16666666666683"><block s="gotoXY"><l>0</l><l>50</l></block><block s="setSize"><l>1</l></block><block s="setColor"><color>5,58,255,1</color></block><block s="clear"></block><custom-block s="drawCircle"></custom-block></script><script x="16.666666666666668" y="357.0555555555556"><block s="gotoXY"><l>0</l><l>50</l></block><block s="setSize"><l>1</l></block><block s="setColor"><color>204,0,191,1</color></block><block s="clear"></block><custom-block s="drawCircleHue"></custom-block></script><script x="16.666666666666668" y="470.94444444444457"><block s="gotoXY"><l>0</l><l>50</l></block><block s="setSize"><l>1</l></block><block s="setColor"><color>255,218,46,1</color><comment w="413" collapsed="true">To create color variation use this block at the start to initialize.</comment></block><block s="clear"></block><custom-block s="drawCirclePenSize"></custom-block></script><comment x="16.666666666666668" y="584.8333333333335" w="657.2" collapsed="false">3.0 Now that you can draw a circle, you can generate the Daisy Design by rotating your sprite a bit at the end of each circle drawn. In the design above there are 24 circles. How much must the sprite turn each time a circle is drawn in order to make a full cycle of 360° when all the circles are drawn? Create a custom block drawDaisy to do this</comment><script x="16.666666666666668" y="660.3333333333335"><block s="gotoXY"><l>0</l><l>50</l></block><block s="setSize"><l>1</l></block><block s="setColor"><color>85,255,20,1</color><comment w="413" collapsed="true">To create color variation use this block at the start to initialize.</comment></block><block s="clear"></block><custom-block s="drawDaisy"></custom-block></script><script x="16.666666666666668" y="774.2222222222224"><block s="gotoXY"><l>0</l><l>50</l></block><block s="setSize"><l>1</l></block><block s="setColor"><color>61,248,255,1</color><comment w="413" collapsed="true">To create color variation use this block at the start to initialize.</comment></block><block s="clear"></block><block s="doRepeat"><l>24</l><script><block s="down"></block><block s="doWarp"><script><block s="doRepeat"><l>360</l><script><block s="forward"><l>1</l></block><block s="turnLeft"><l>1</l></block></script></block></script></block><block s="up"></block><block s="turnLeft"><block s="reportQuotient"><l>360</l><l>24</l></block><comment w="214.00000000000003" collapsed="true">In the design above there are 24 circles.</comment></block></script><comment w="274.00000199999994" collapsed="true">Here is the longer and less readable code</comment></block></script><script x="16.666666666666668" y="1061.3333333333335"><block s="receiveGo"></block><block s="setSize"><l>1</l></block><block s="gotoXY"><l>0</l><l>0</l></block><block s="setHeading"><l>90</l></block><block s="clear"></block><custom-block s="drawDaisy"><comment w="232.1428571428572" collapsed="true">Look inside this block for details</comment></custom-block></script><comment x="16.666666666666668" y="1210.0555555555557" w="702.8" collapsed="false">TIF A. **************************************************************************************************************************************************************************&#xD;Extend your code so that you can create the following patterns.</comment><script x="16.666666666666668" y="1273.5555555555559"><block s="gotoXY"><l>-50</l><l>0</l><comment w="228.4" collapsed="true">Two horizontal</comment></block><block s="setHeading"><l>90</l></block><block s="setColor"><color>240,87,255,1</color></block><block s="clear"></block><block s="doRepeat"><l>2</l><script><custom-block s="drawDaisy"></custom-block><block s="forward"><l>100</l></block></script></block></script><script x="16.666666666666668" y="1438.4444444444446"><block s="gotoXY"><l>50</l><l>-50</l><comment w="228.4" collapsed="true">Three creates a tripod</comment></block><block s="setHeading"><l>90</l></block><block s="setColor"><color>204,0,54,1</color></block><block s="clear"></block><block s="doRepeat"><l>3</l><script><custom-block s="drawDaisy"></custom-block><block s="turnLeft"><block s="reportQuotient"><l>360</l><l>3</l></block><comment w="224.39999999999998" collapsed="true">turn creates a tripod</comment></block><block s="forward"><l>100</l></block></script></block></script><script x="16.666666666666668" y="1628.3333333333335"><block s="gotoXY"><l>-90</l><l>0</l><comment w="146" collapsed="true">Three horizontal</comment></block><block s="setHeading"><l>90</l></block><block s="setColor"><color>255,80,66,1</color></block><block s="clear"></block><block s="doRepeat"><l>3</l><script><custom-block s="drawDaisy"></custom-block><block s="forward"><l>100</l></block></script></block></script><script x="16.666666666666668" y="1793.222222222222"><block s="gotoXY"><l>40</l><l>-60</l><comment w="146" collapsed="true">Five star</comment></block><block s="setHeading"><l>90</l></block><block s="setColor"><color>255,251,92,1</color></block><block s="clear"></block><block s="doRepeat"><l>5</l><script><custom-block s="drawDaisy"></custom-block><block s="turnLeft"><block s="reportQuotient"><l>360</l><l>5</l></block></block><block s="forward"><l>90</l></block><block s="setPenColorDimension"><l><option>hue</option></l><block s="reportQuotient"><block s="reportMonadic"><l><option>abs</option></l><block s="direction"></block></block><l>3.6</l></block><comment w="205.1428571428571" collapsed="true">Extra code to create color variations</comment></block></script></block></script><comment x="16.666666666666668" y="2012.9444444444441" w="702.8" collapsed="false">TIF B. **************************************************************************************************************************************************************************&#xD;Consider the following variations on the pen color and thickness for the Daisy Design. Note that in the first design, color changes within each circle, while in the second design, pen thickness changes within each circle. Study the code and explore your own such variations.</comment><script x="16.666666666666668" y="2088.444444444444"><block s="gotoXY"><l>0</l><l>50</l></block><block s="setHeading"><l>90</l></block><block s="setColor"><color>255,43,26,1</color><comment w="413" collapsed="true">To create color variation use this block at the start to initialize.</comment></block><block s="setSize"><l>1</l></block><block s="clear"></block><custom-block s="drawCircleHue"></custom-block></script><script x="16.666666666666668" y="2223.333333333333"><block s="direction"></block></script><script x="16.666666666666668" y="2250.5277777777774"><block s="setPenColorDimension"><l><option>hue</option></l><block s="reportQuotient"><block s="reportMonadic"><l><option>abs</option></l><block s="direction"></block></block><l>3.6</l></block><comment w="208.1428571428571" collapsed="true">Extra code to create color variations</comment></block></script><script x="16.666666666666668" y="2295.861111111111"><block s="setSize"><block s="reportMonadic"><l><option>abs</option></l><block s="reportQuotient"><block s="reportVariadicSum"><list><block s="direction"></block><l>180</l></list></block><l>30</l></block></block><comment w="213" collapsed="true">Extra code to create pen size variations</comment></block></script><comment x="16.666666666666668" y="2345.055555555555" w="208.1428571428571" collapsed="false">Extra code to create color variations</comment><script x="16.666666666666668" y="2396.555555555555"><block s="gotoXY"><l>0</l><l>0</l></block><block s="setHeading"><l>90</l></block><block s="setSize"><l>1</l></block><block s="setColor"><color>102,255,140,1</color><comment w="413" collapsed="true">To create color variation use this block at the start to initialize.</comment></block><block s="clear"></block><custom-block s="drawDaisy2"></custom-block></script><script x="16.666666666666668" y="2531.4444444444443"><block s="gotoXY"><l>0</l><l>0</l></block><block s="setHeading"><l>90</l></block><block s="setSize"><l>1</l></block><block s="setColor"><color>255,43,26,1</color><comment w="413" collapsed="true">To create color variation use this block at the start to initialize.</comment></block><block s="clear"></block><custom-block s="drawDaisy3"></custom-block></script><comment x="16.666666666666668" y="2666.3333333333335" w="702.8" collapsed="false">TIF C. **************************************************************************************************************************************************************************&#xD;Create your own variations of the Daisy Design and share with your classmates.</comment></scripts></sprite></sprites></stage><variables></variables></scene></scenes></project><media name="2021 U1L6p4 Daisy Design (solution file)" app="Snap! 10.7.2, https://snap.berkeley.edu" version="2"><costume name="Untitled" center-x="240" center-y="180" 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mediaID="2021 U1L6p4 Daisy Design (solution file)_Stage_cst_Untitled"/></media></snapdata>