data:image/png;base64,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The problem is (deliberately) vague about what the "size" 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.
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's close to the circumference of the circle we're approximating. So if we want "size" to be the circumference, we should sayIf we want "size" to be the radius, the circumference should be 2π times that:Note, though, that if you make one of those choices, the word "size:" in the title text should really be "circumference:" or "radius:" as desired, so that the user of the block knows what to expect.grays={
0 black #000000=0
1 gray7 #121212=1
2 gray14 #242424=2
3 gray21 #363636=3
4 gray28 #484848=4
5 gray36 #5c5c5c=5
6 gray43 #6d6d6d=6
7 gray50 #7f7f7f=7
8 gray57 #919191=8
9 gray64 #a3a3a3=9
10 gray71 #b5b5b5=10
11 gray78 #c8c8c8=11
12 gray85 #dadada=12
13 gray92 #ececec=13
14 white #ffffff=14
}
pinks={
15 deep pink #ff1493=15
16 hot pink #ff69b4=16
17 bright pink #ff007f=17
18 raspberry #e30b5d=18
19 amaranth #e52b50=19
}
reds={
20 red #ff0000=20
21 burgundy #900020=21
22 cherry #990000=22
23 dark candy apple red #a40000=23
24 sanguine #c00000=24
25 maroon #800000=25
26 crimson #c90016=26
27 Lists #d94d11=27
28 candy apple red #ff0800=28
29 coquelicot #ff3800=29
}
browns={
30 saddle brown #8b4513=30
31 chocolate #7b3f00=31
32 kobicha #6b4423=32
33 sepia #704214=33
34 chestnut #954535=34
35 dark brown #654321=35
36 brown #964b00=36
37 golden brown #996515=37
38 copper #b87333=38
39 cinnamon #d2691e=39
}
oranges={
40 orange #ff7f00=40
41 Pantone orange #ff5800=41
42 pumpkin #ff7518=42
43 Variables #f3761d=43
44 Spanish orange #e86100=44
45 burnt orange #cc5500=45
46 sinopia #cb410b=46
47 ochre #cc7722=47
48 carrot #ed9121=48
49 tangerine #f28500=49
}
yellows={
50 yellow #ffff00=50
51 Control #e6a822=51
52 dark goldenrod #b8860b=52
53 goldenrod #daa520=53
54 saffron #f4c430=55
55 sandstorm #ecd540=55
56 mustard #ffdb58=56
57 gold #ffd700=57
58 egg yolk #fee33e=58
59 rubber duck #fbe108=59
}
greens={
60 lime #00ff00=60
61 apple green #8db600=61
62 Operators #62c213=62
63 forest green #228b22=63
64 green #008000=64
65 dark green #006400=65
66 dark pastel green #03c03c=66
67 emerald #50c878=67
68 mint #3eb489=68
69 Pen #00a178=69
}
cyans={
70 aqua (cyan) #00ffff=70
71 dark cyan #008b8b=71
72 cerulean #007ba7=72
73 iceberg #71a6d2=73
74 Sensing #0494dc=74
75 teal #008080=75
76 light sky blue #87cefa=76
77 deep sky blue #00bfff=77
78 dodger blue #1e90ff=78
79 azure #007fff=79
}
blues={
80 blue #0000ff=80
81 midnight blue #191970=81
82 dark powder blue #003399=82
83 cobalt #0047ab=83
84 denim #1560bd=84
85 navy blue #000080=85
86 steel blue #4682b4=86
87 Motion #4a6cd4=87
88 cornflower #6495ed=88
89 slate blue #6a5acd=89
}
violets={
90 violet #8f00ff=90
91 Looks #8f56e3=91
92 grape #6f2da8=92
93 indigo #4b0082=93
94 x11 purple #a020f0=94
95 magenta (fuchia) #ff00ff=95
96 dark orchid #9932cc=96
97 Sound #cf4ad9=97
98 purple #7f007f=98
99 dark magenta #8b008b=99
}SQUIRAL block code - U1L3 page 625500data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAeAAAAFoCAYAAACPNyggAAAAAXNSR0IArs4c6QAADoVJREFUeF7t1cEJAAAIxDDdf2m3sJ+4wEEQuuMIECBAgACBd4F9XzRIgAABAgQIjAB7AgIECBAgEAgIcIBukgABAgQICLAfIECAAAECgYAAB+gmCRAgQICAAPsBAgQIECAQCAhwgG6SAAECBAgIsB8gQIAAAQKBgAAH6CYJECBAgIAA+wECBAgQIBAICHCAbpIAAQIECAiwHyBAgAABAoGAAAfoJgkQIECAgAD7AQIECBAgEAgIcIBukgABAgQICLAfIECAAAECgYAAB+gmCRAgQICAAPsBAgQIECAQCAhwgG6SAAECBAgIsB8gQIAAAQKBgAAH6CYJECBAgIAA+wECBAgQIBAICHCAbpIAAQIECAiwHyBAgAABAoGAAAfoJgkQIECAgAD7AQIECBAgEAgIcIBukgABAgQICLAfIECAAAECgYAAB+gmCRAgQICAAPsBAgQIECAQCAhwgG6SAAECBAgIsB8gQIAAAQKBgAAH6CYJECBAgIAA+wECBAgQIBAICHCAbpIAAQIECAiwHyBAgAABAoGAAAfoJgkQIECAgAD7AQIECBAgEAgIcIBukgABAgQICLAfIECAAAECgYAAB+gmCRAgQICAAPsBAgQIECAQCAhwgG6SAAECBAgIsB8gQIAAAQKBgAAH6CYJECBAgIAA+wECBAgQIBAICHCAbpIAAQIECAiwHyBAgAABAoGAAAfoJgkQIECAgAD7AQIECBAgEAgIcIBukgABAgQICLAfIECAAAECgYAAB+gmCRAgQICAAPsBAgQIECAQCAhwgG6SAAECBAgIsB8gQIAAAQKBgAAH6CYJECBAgIAA+wECBAgQIBAICHCAbpIAAQIECAiwHyBAgAABAoGAAAfoJgkQIECAgAD7AQIECBAgEAgIcIBukgABAgQICLAfIECAAAECgYAAB+gmCRAgQICAAPsBAgQIECAQCAhwgG6SAAECBAgIsB8gQIAAAQKBgAAH6CYJECBAgIAA+wECBAgQIBAICHCAbpIAAQIECAiwHyBAgAABAoGAAAfoJgkQIECAgAD7AQIECBAgEAgIcIBukgABAgQICLAfIECAAAECgYAAB+gmCRAgQICAAPsBAgQIECAQCAhwgG6SAAECBAgIsB8gQIAAAQKBgAAH6CYJECBAgIAA+wECBAgQIBAICHCAbpIAAQIECAiwHyBAgAABAoGAAAfoJgkQIECAgAD7AQIECBAgEAgIcIBukgABAgQICLAfIECAAAECgYAAB+gmCRAgQICAAPsBAgQIECAQCAhwgG6SAAECBAgIsB8gQIAAAQKBgAAH6CYJECBAgIAA+wECBAgQIBAICHCAbpIAAQIECAiwHyBAgAABAoGAAAfoJgkQIECAgAD7AQIECBAgEAgIcIBukgABAgQICLAfIECAAAECgYAAB+gmCRAgQICAAPsBAgQIECAQCAhwgG6SAAECBAgIsB8gQIAAAQKBgAAH6CYJECBAgIAA+wECBAgQIBAICHCAbpIAAQIECAiwHyBAgAABAoGAAAfoJgkQIECAgAD7AQIECBAgEAgIcIBukgABAgQICLAfIECAAAECgYAAB+gmCRAgQICAAPsBAgQIECAQCAhwgG6SAAECBAgIsB8gQIAAAQKBgAAH6CYJECBAgIAA+wECBAgQIBAICHCAbpIAAQIECAiwHyBAgAABAoGAAAfoJgkQIECAgAD7AQIECBAgEAgIcIBukgABAgQICLAfIECAAAECgYAAB+gmCRAgQICAAPsBAgQIECAQCAhwgG6SAAECBAgIsB8gQIAAAQKBgAAH6CYJECBAgIAA+wECBAgQIBAICHCAbpIAAQIECAiwHyBAgAABAoGAAAfoJgkQIECAgAD7AQIECBAgEAgIcIBukgABAgQICLAfIECAAAECgYAAB+gmCRAgQICAAPsBAgQIECAQCAhwgG6SAAECBAgIsB8gQIAAAQKBgAAH6CYJECBAgIAA+wECBAgQIBAICHCAbpIAAQIECAiwHyBAgAABAoGAAAfoJgkQIECAgAD7AQIECBAgEAgIcIBukgABAgQICLAfIECAAAECgYAAB+gmCRAgQICAAPsBAgQIECAQCAhwgG6SAAECBAgIsB8gQIAAAQKBgAAH6CYJECBAgIAA+wECBAgQIBAICHCAbpIAAQIECAiwHyBAgAABAoGAAAfoJgkQIECAgAD7AQIECBAgEAgIcIBukgABAgQICLAfIECAAAECgYAAB+gmCRAgQICAAPsBAgQIECAQCAhwgG6SAAECBAgIsB8gQIAAAQKBgAAH6CYJECBAgIAA+wECBAgQIBAICHCAbpIAAQIECAiwHyBAgAABAoGAAAfoJgkQIECAgAD7AQIECBAgEAgIcIBukgABAgQICLAfIECAAAECgYAAB+gmCRAgQICAAPsBAgQIECAQCAhwgG6SAAECBAgIsB8gQIAAAQKBgAAH6CYJECBAgIAA+wECBAgQIBAICHCAbpIAAQIECAiwHyBAgAABAoGAAAfoJgkQIECAgAD7AQIECBAgEAgIcIBukgABAgQICLAfIECAAAECgYAAB+gmCRAgQICAAPsBAgQIECAQCAhwgG6SAAECBAgIsB8gQIAAAQKBgAAH6CYJECBAgIAA+wECBAgQIBAICHCAbpIAAQIECAiwHyBAgAABAoGAAAfoJgkQIECAgAD7AQIECBAgEAgIcIBukgABAgQICLAfIECAAAECgYAAB+gmCRAgQICAAPsBAgQIECAQCAhwgG6SAAECBAgIsB8gQIAAAQKBgAAH6CYJECBAgIAA+wECBAgQIBAICHCAbpIAAQIECAiwHyBAgAABAoGAAAfoJgkQIECAgAD7AQIECBAgEAgIcIBukgABAgQICLAfIECAAAECgYAAB+gmCRAgQICAAPsBAgQIECAQCAhwgG6SAAECBAgIsB8gQIAAAQKBgAAH6CYJECBAgIAA+wECBAgQIBAICHCAbpIAAQIECAiwHyBAgAABAoGAAAfoJgkQIECAgAD7AQIECBAgEAgIcIBukgABAgQICLAfIECAAAECgYAAB+gmCRAgQICAAPsBAgQIECAQCAhwgG6SAAECBAgIsB8gQIAAAQKBgAAH6CYJECBAgIAA+wECBAgQIBAICHCAbpIAAQIECAiwHyBAgAABAoGAAAfoJgkQIECAgAD7AQIECBAgEAgIcIBukgABAgQICLAfIECAAAECgYAAB+gmCRAgQICAAPsBAgQIECAQCAhwgG6SAAECBAgIsB8gQIAAAQKBgAAH6CYJECBAgIAA+wECBAgQIBAICHCAbpIAAQIECAiwHyBAgAABAoGAAAfoJgkQIECAgAD7AQIECBAgEAgIcIBukgABAgQICLAfIECAAAECgYAAB+gmCRAgQICAAPsBAgQIECAQCAhwgG6SAAECBAgIsB8gQIAAAQKBgAAH6CYJECBAgIAA+wECBAgQIBAICHCAbpIAAQIECAiwHyBAgAABAoGAAAfoJgkQIECAgAD7AQIECBAgEAgIcIBukgABAgQICLAfIECAAAECgYAAB+gmCRAgQICAAPsBAgQIECAQCAhwgG6SAAECBAgIsB8gQIAAAQKBgAAH6CYJECBAgIAA+wECBAgQIBAICHCAbpIAAQIECAiwHyBAgAABAoGAAAfoJgkQIECAgAD7AQIECBAgEAgIcIBukgABAgQICLAfIECAAAECgYAAB+gmCRAgQICAAPsBAgQIECAQCAhwgG6SAAECBAgIsB8gQIAAAQKBgAAH6CYJECBAgIAA+wECBAgQIBAICHCAbpIAAQIECAiwHyBAgAABAoGAAAfoJgkQIECAgAD7AQIECBAgEAgIcIBukgABAgQICLAfIECAAAECgYAAB+gmCRAgQICAAPsBAgQIECAQCAhwgG6SAAECBAgIsB8gQIAAAQKBgAAH6CYJECBAgIAA+wECBAgQIBAICHCAbpIAAQIECAiwHyBAgAABAoGAAAfoJgkQIECAgAD7AQIECBAgEAgIcIBukgABAgQICLAfIECAAAECgYAAB+gmCRAgQICAAPsBAgQIECAQCAhwgG6SAAECBAgIsB8gQIAAAQKBgAAH6CYJECBAgIAA+wECBAgQIBAICHCAbpIAAQIECAiwHyBAgAABAoGAAAfoJgkQIECAgAD7AQIECBAgEAgIcIBukgABAgQICLAfIECAAAECgYAAB+gmCRAgQICAAPsBAgQIECAQCAhwgG6SAAECBAgIsB8gQIAAAQKBgAAH6CYJECBAgIAA+wECBAgQIBAICHCAbpIAAQIECAiwHyBAgAABAoGAAAfoJgkQIECAgAD7AQIECBAgEAgIcIBukgABAgQICLAfIECAAAECgYAAB+gmCRAgQICAAPsBAgQIECAQCAhwgG6SAAECBAgIsB8gQIAAAQKBgAAH6CYJECBAgIAA+wECBAgQIBAICHCAbpIAAQIECAiwHyBAgAABAoGAAAfoJgkQIECAgAD7AQIECBAgEAgIcIBukgABAgQICLAfIECAAAECgYAAB+gmCRAgQICAAPsBAgQIECAQCAhwgG6SAAECBAgIsB8gQIAAAQKBgAAH6CYJECBAgIAA+wECBAgQIBAICHCAbpIAAQIECAiwHyBAgAABAoGAAAfoJgkQIECAgAD7AQIECBAgEAgIcIBukgABAgQICLAfIECAAAECgYAAB+gmCRAgQICAAPsBAgQIECAQCAhwgG6SAAECBAgIsB8gQIAAAQKBgAAH6CYJECBAgIAA+wECBAgQIBAICHCAbpIAAQIECAiwHyBAgAABAoGAAAfoJgkQIECAgAD7AQIECBAgEAgIcIBukgABAgQICLAfIECAAAECgYAAB+gmCRAgQICAAPsBAgQIECAQCAhwgG6SAAECBAgIsB8gQIAAAQKBgAAH6CYJECBAgIAA+wECBAgQIBAICHCAbpIAAQIECByxcQFpoRMBzwAAAABJRU5ErkJggg==SCRIPT 1 - Equalateral Triangle
Uses pinwheel block to make any polygon.Equalateral Triangle with NO procedure / abstractionSCRIPT 2 - Asterisk ProcedureAsterisk with NO procedure / abstractionSCRIPT 3 - CLOCKSCRIPT 4 - Two pinwheelsSCRIPT 5 - CIRCLESCRIPT 6 - Other PolygonSCRIPT 7 - Nest of SquaresSCRIPT 8 - SpiralSpiral block codeYou will need 5 copies of this script.
To duplicate a script, right-click (or control-click) on its
TOPMOST block. (In this case, the REPEAT block.)
You will see a menu of options. Choose "duplicate."
Move the copy where you want it..1.1i114.1.1Page 4 TIF solutions are in separate projects:
U1L3p4-Kandinsky
U1L3p4-pinwheelTIF 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.
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'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'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.
Why? Well, imagine a really coarse approximation, say a pentagon. How would you inscribe a pentagon in a square? You really don'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'd turn half the turning angle of a pentagon before starting.
In the script below, the 1.5 degree turning is the result of experimentation and probably isn't exactly mathematically correct. Probably you have a hotshot geometry student who'd be glad to figure out the correct value for you.