<snapdata remixID="9491799"><project name="2020- U1L3pp3-5-Pinwheel" app="Snap! 6, https://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" penlog="false" volume="100" pan="0" lines="round" ternary="true" hyperops="true" codify="false" inheritance="false" 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="0" y="-2.9529048758861304e-14" heading="59.42857142856349" scale="1" volume="100" pan="0" rotation="1" draggable="true" hidden="true" costume="0" color="1,4,235,1" 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="64.66666666666663" y="1245.1111101111112"><custom-block s="pinwheel, branches: %s size: %s backup: %s"><l></l><l></l><l></l><comment w="115.33333333333333" collapsed="true">4.3-5.  See inside.</comment></custom-block></script><script x="68" y="1290.9999999999998"><custom-block s="pinwheel, branches: %s size: %s backup: %s"><l>120</l><l>2</l><l>0</l><comment w="170" collapsed="false">ITIT 4.9.  Any large number of branches, small size, and 0 backup will do.  Even 30 branches is enough for all but the most eagle-eyed user of retina displays.</comment></custom-block></script><script x="73.33333333333331" y="1411.3333333333333"><custom-block s="asterisk, branches: %s branch length: %s"><l></l><l></l><comment w="90" collapsed="true">5.2 see inside</comment></custom-block></script><script x="72.66666666666663" y="1454.3333333333333"><custom-block s="polygon, branches: %s branch length: %s"><l></l><l></l><comment w="71.33333333333333" collapsed="true">5.3 ditto</comment></custom-block></script><script x="70" y="1493.9999999999998"><custom-block s="simpler polygon, number of sides: %s side length: %s"><l></l><l></l><comment w="69.33333333333333" collapsed="true">5.4 ditto</comment></custom-block></script><script x="75.33333333333331" y="1537.3333333333333"><custom-block s="circle, size: %s"><l>9</l><comment w="146" collapsed="true">5.5 (ITIT). Big note inside.</comment></custom-block></script><comment x="77" y="1576.9999999999998" w="413.3333333333333" collapsed="false">TIF A.  Getting this just right is very subtle.  The note on 5.5 just above explains how to write a block that draws a circle of a given radius.  If the side of the square is 100, then the diameter of the circle should also be 100, and so the radius should be 50.  And the circle has to start at the midpoint of a side, not at a corner.&#xD;&#xD;That makes the first, second, and fourth block in the following script straightforward, but drawing the picture without the third block makes the circle seem just slightly too big.  Students who try it, and who care about that small inaccuracy, will probably try a smaller approximation of π, and will be very frustrated that they can&apos;t get it right that way.  The secret is that the starting /angle/ of the sprite when drawing the circle is also important, and shouldn&apos;t be the same as the angle for the square.  It should be tilted by half the angle that the circle procedure turns between sides of the polygon that approximates the circle.&#xD;&#xD;Why?  Well, imagine a really coarse approximation, say a pentagon.  How would you inscribe a pentagon in a square?  You really don&apos;t want an entire side of the pentagon colinear with a side of the square; you want just one point, a vertex of the pentagon, to touch the square.  To make the figure symmetrical, you&apos;d turn half the turning angle of a pentagon before starting.&#xD;&#xD;In the script below, the 1.5 degree turning is the result of experimentation and probably isn&apos;t exactly mathematically correct.  Probably you have a hotshot geometry student who&apos;d be glad to figure out the correct value for you.</comment><script x="80" y="1889.3333333333333"><custom-block s="polygon, branches: %s branch length: %s"><l>4</l><l>100</l></custom-block><block s="forward"><l>50</l></block><block s="turn"><l>1.5</l></block><custom-block s="circle, radius: %s"><l>50</l></custom-block></script><comment x="73.66666666666663" y="1335.6666666666667" w="206.66666666666666" collapsed="false">Page 4 TIF solutions are in separate projects:&#xD;U1L3p4-Kandinsky&#xD;U1L3p4-pinwheel</comment><script x="399.66666566666595" y="347.77777677777794"><block s="receiveKey"><l><option>space</option></l></block><block s="doGotoObject"><l><option>center</option></l><comment w="160" collapsed="true">TIF 3.B.  As always with TIFs, this isn&apos;t The Official Solution.  It embodies a bunch of aesthetic judgments, e.g., the problem doesn&apos;t say to use a thicker pen, but it looks better.</comment></block><block s="setHeading"><l>0</l></block><block s="hide"></block><block s="setSize"><l>2</l></block><block s="setColor"><color>255,168,6,1</color></block><block s="down"></block><block s="doForever"><script><block s="doFor"><l>i</l><l>3</l><l>12</l><script><block s="changePenHSVA"><l><option>hue</option></l><l>10</l></block><block s="clear"></block><block s="doWarp"><script><custom-block s="pinwheel, branches: %s"><block var="i"/></custom-block></script></block><block s="doWait"><l>.1</l></block></script></block><block s="doWait"><l>.1</l></block><block s="doFor"><l>i</l><l>11</l><l>4</l><script><block s="clear"></block><block s="doWarp"><script><custom-block s="pinwheel, branches: %s"><block var="i"/></custom-block></script></block><block s="doWait"><l>.1</l></block></script></block><block s="doWait"><l>.1</l></block></script></block></script><script x="240" y="27.333333333333485"><block s="clear"></block></script><script x="398" y="39.33333333333337"><block s="up"><comment w="53.333333333333336" collapsed="true">3.5</comment></block><block s="gotoXY"><l>100</l><l>0</l></block><block s="down"></block></script><script x="409" y="154.00000000000003"><block s="up"></block><block s="gotoXY"><l>-100</l><l>0</l></block><block s="down"></block><custom-block s="pinwheel, branches: %s"><l>15</l></custom-block></script><script x="229" y="406.66666666666674"><block s="setColor"><color>248,6,0,1</color><comment w="166" collapsed="true">TIF 3.A.&#xD;The PINWHEEL block makes huge pinwheels, so I made a SMALL PINWHEEL block for use here.</comment></block><block s="doRepeat"><l>12</l><script><block s="down"></block><custom-block s="small pinwheel, branches: %s"><l>12</l></custom-block><block s="up"></block><block s="forward"><l>40</l></block><block s="turn"><l>30</l></block><block s="changePenHSVA"><l><option>hue</option></l><l>8</l></block></script></block></script><script x="39" y="10"><block s="doRepeat"><l>20</l><script><block s="forward"><l>100</l></block><block s="forward"><l>-70</l></block><block s="turn"><block s="reportQuotient"><l>360</l><l>21</l></block></block></script></block></script><script x="72.66666666666663" y="683.6666666666667"><block s="setColor"><color>248,6,0,1</color></block><block s="doRepeat"><l>12</l><script><block s="down"></block><custom-block s="small pinwheel, branches: %s"><l>21</l></custom-block><block s="up"></block><block s="forward"><l>50</l></block><block s="turn"><l>30</l></block><block s="changePenHSVA"><l><option>hue</option></l><l>8</l></block></script></block></script><script x="14" y="541.1666666666665"><block s="up"></block><block s="gotoXY"><l>50</l><l>50</l></block><block s="down"></block><block s="setColor"><color>145,26,68,1</color></block><custom-block s="pinwheel, branches: %s size: %s backup: %s"><l>6</l><l>80</l><l>20</l><comment w="90" collapsed="false">Spikey Hexigon.</comment></custom-block></script><script x="24" y="404.33333333333337"><block s="up"></block><block s="gotoXY"><l>-100</l><l>-50</l></block><block s="down"></block><block s="setColor"><color>1,4,235,1</color></block><custom-block s="pinwheel, branches: %s size: %s backup: %s"><l>6</l><l>80</l><l>80</l><comment w="90" collapsed="false">Lets go Astricks.</comment></custom-block></script><script x="45" y="265.66666666666663"><block s="up"></block><block s="gotoXY"><l>-20</l><l>0</l></block><block s="down"></block><block s="setColor"><color>245,86,0,1</color></block><custom-block s="pinwheel, branches: %s size: %s backup: %s"><l>6</l><l>80</l><l>60</l><comment w="90" collapsed="false">Almost there.</comment></custom-block></script><script x="120" y="132"><custom-block s="pinwheel, branches: %s"><l>21</l></custom-block></script><script x="10" y="154.66666666666666"><block s="doRepeat"><l>4</l><script><block s="forward"><l>100</l></block><block s="turn"><l>90</l></block></script></block></script><script x="263" y="65.00000000000003"><block s="gotoXY"><l>0</l><l>0</l></block></script></scripts></sprite></sprites></stage><hidden></hidden><headers></headers><code></code><blocks><block-definition s="pinwheel, branches: %&apos;number of branches&apos;" type="command" category="motion"><header></header><code></code><translations></translations><inputs><input type="%s"></input></inputs><script><block s="doRepeat"><block var="number of branches"/><script><block s="down"></block><block s="forward"><l>100</l></block><block s="forward"><l>-70</l></block><block s="turn"><block s="reportQuotient"><l>360</l><block var="number of branches"/></block></block></script></block></script></block-definition><block-definition s="small pinwheel, branches: %&apos;number of branches&apos;" type="command" category="motion"><header></header><code></code><translations></translations><inputs><input type="%s"></input></inputs><script><block s="doRepeat"><block var="number of branches"/><script><block s="forward"><l>20</l></block><block s="forward"><l>-15</l></block><block s="turn"><block s="reportQuotient"><l>360</l><block var="number of branches"/></block></block></script></block></script></block-definition><block-definition s="pinwheel, branches: %&apos;number of branches&apos; size: %&apos;size&apos; backup: %&apos;backup&apos;" type="command" category="motion"><header></header><code></code><translations></translations><inputs><input type="%s"></input><input type="%s"></input><input type="%s"></input></inputs><script><block s="doRepeat"><block var="number of branches"/><script><block s="forward"><block var="size"/></block><block s="forward"><block s="reportProduct"><block var="backup"/><l>-1</l></block></block><block s="turn"><block s="reportQuotient"><l>360</l><block var="number of branches"/></block></block></script></block></script><scripts><script x="322.6640625" y="115.00000000000001"><block var="number of branches"/></script></scripts></block-definition><block-definition s="asterisk, branches: %&apos;branches&apos; branch length: %&apos;length&apos;" type="command" category="motion"><header></header><code></code><translations></translations><inputs><input type="%s"></input><input type="%s"></input></inputs><script><custom-block s="pinwheel, branches: %s size: %s backup: %s"><block var="branches"/><block var="length"/><block var="length"/></custom-block></script></block-definition><block-definition s="polygon, branches: %&apos;branches&apos; branch length: %&apos;length&apos;" type="command" category="motion"><header></header><code></code><translations></translations><inputs><input type="%s"></input><input type="%s"></input></inputs><script><custom-block s="pinwheel, branches: %s size: %s backup: %s"><block var="branches"/><block var="length"/><l>0</l></custom-block></script></block-definition><block-definition s="simpler polygon, number of sides: %&apos;sides&apos; side length: %&apos;length&apos;" type="command" category="motion"><header></header><code></code><translations></translations><inputs><input type="%s"></input><input type="%s"></input></inputs><script><block s="doRepeat"><block var="sides"/><script><block s="forward"><block var="length"/></block><block s="turn"><block s="reportQuotient"><l>360</l><block var="sides"/></block></block></script></block></script></block-definition><block-definition s="circle, size: %&apos;size&apos;" type="command" category="motion"><header></header><code></code><translations></translations><inputs><input type="%s"></input></inputs><script><custom-block s="pinwheel, branches: %s size: %s backup: %s"><l>120</l><block var="size"/><l>0</l></custom-block></script><scripts><comment x="7.333333333333333" y="87.46666666666665" w="476.6666666666667" collapsed="false">The problem is (deliberately) vague about what the &quot;size&quot; of a circle means.  The solution above takes the simplest possible view, namely that the measure of size is arbitrary as long as a size-2 circle is twice the (linear dimension) size of a size-1 circle.&#xD;&#xD;To get a more conventional size unit, remember that the circle is really a 120-gon.  (Any large enough number would work.)  Its perimeter is 120 times the length of a side.  That&apos;s close to the circumference of the circle we&apos;re approximating.  So if we want &quot;size&quot; to be the circumference, we should say</comment><script x="10" y="211.46666666666667"><custom-block s="pinwheel, branches: %s size: %s backup: %s"><l>120</l><block s="reportQuotient"><block var="size"/><l>120</l></block><l>0</l></custom-block></script><comment x="10" y="248.13333333333333" w="474" collapsed="false">If we want &quot;size&quot; to be the radius, the circumference should be 2π times that:</comment><script x="12.666666666666666" y="306.1333333333333"><custom-block s="pinwheel, branches: %s size: %s backup: %s"><l>120</l><block s="reportQuotient"><block s="reportProduct"><block s="reportProduct"><l>2</l><l>3.141592654</l></block><block var="size"/></block><l>120</l></block><l>0</l></custom-block></script><comment x="13.333333333333334" y="366.2666666666667" w="471.3333333333333" collapsed="false">Note, though, that if you make one of those choices, the word &quot;size:&quot; in the title text should really be &quot;circumference:&quot; or &quot;radius:&quot; as desired, so that the user of the block knows what to expect.</comment></scripts></block-definition><block-definition s="circle, radius: %&apos;size&apos;" type="command" category="motion"><header></header><code></code><translations></translations><inputs><input type="%s"></input></inputs><script><custom-block s="pinwheel, branches: %s size: %s backup: %s"><l>120</l><block s="reportQuotient"><block s="reportProduct"><block s="reportProduct"><l>2</l><l>3.14159</l></block><block var="size"/></block><l>120</l></block><l>0</l></custom-block></script></block-definition></blocks><variables></variables></project><media name="2020- U1L3pp3-5-Pinwheel" app="Snap! 6, https://snap.berkeley.edu" version="1"></media></snapdata>