Corresponding Angles Formed By Parallel Lines and a Transversal

GeoGebra Commands & Parameters

1. RandomUniform(0, 0.99, 200) → allRandoms, {0.04264330068126297, 0.7354369464936397, 0.7324518341038792, 0.40003474011890416, 0.0034289961990961702, 0.6488557196401256, 0.7679487300657083, 0.2463086411376209, 0.9376542492444936, 0.06311868625400661, 0.4090658645186996, 0.008424522123968612, 0.4657137604904779, 0.6556538077174551, 0.07853180629958341, 0.6244808172894356, 0.9270505109144835, 0.4279954826191469, 0.9576069887119317, 0.3003984733508179, 0.9656732493724776, 0.715325597544489, 0.8335366610111138, 0.3180171311867377, 0.09721145297004838, 0.5736665406034489, 0.4996003989790255, 0.6825649682530974, 0.7167617528934228, 0.8862237009722462, 0.4185890198176932, 0.654100404706449, 0.4614183185861556, 0.1424355946296601, 0.9518970938551198, 0.6150527223839672, 0.08695580263814155, 0.9537875732591546, 0.11371487330193789, 0.7369561597132676, 0.14464740352699276, 0.5993807833154577, 0.6230348881624015, 0.6038757784178729, 0.9616513412629605, 0.3216212472106155, 0.9253592466560558, 0.5478651788112507, 0.2967881257652956, 0.10820385659594782, 0.35110051766555767, 0.8430759842861698, 0.5628568214559436, 0.7508150886509886, 0.6487144294005582, 0.9698553733309554, 0.6069027263365054, 0.2136629723918529, 0.10758458863001177, 0.07832198921201634, 0.2610490703639353, 0.22606609044439677, 0.8885998082479846, 0.4625032327382067, 0.12864528756193727, 0.8528943763716591, 0.8592217606081061, 0.4811451738200499, 0.6735594230627339, 0.13465177179831916, 0.34463555313540334, 0.23977398267094063, 0.574456725812707, 0.06542708187206507, 0.9873085397142806, 0.8104916359952322, 0.13085716026598038, 0.6718119714080554, 0.4139523068724355, 0.35133039386682835, 0.5736534523246716, 0.16919557061023194, 0.5714903699873007, 0.9757703019908638, 0.9695975251907712, 0.22359359379995222, 0.9021790177874379, 0.005240040410931687, 0.32702649938155354, 0.6373550221841442, 0.36251085004115075, 0.77307661638352, 0.6388013031430532, 0.8657126048075521, 0.5109512944769168, 0.8675103521040403, 0.698068517709586, 0.7282039823534576, 0.3359146372093725, 0.5637715632036909, 0.2930335854163253, 0.5844883576667788, 0.18768219338248568, 0.44138160605645543, 0.8284458038285134, 0.5180189264646187, 0.9861967262390422, 0.03209580376324507, 0.4339482216218473, 0.5934046710575905, 0.7408378256765157, 0.4968070474103003, 0.5928323870224723, 0.12410544361076657, 0.8683899376539379, 0.3159984548501788, 0.9290659729758413, 0.9263523643984025, 0.2314598785826615, 0.32805027691904487, 0.5957235928382024, 0.12287099208720761, 0.9715830594326186, 0.2028603001878473, 0.21415283378150918, 0.3061081364134194, 0.8591774007320351, 0.30482923543275003, 0.5803462234152358, 0.4752233542709185, 0.02636169102713485, 0.09929114323100897, 0.613066054186498, 0.6941041898601147, 0.6584496737664465, 0.8399367681201462, 0.33728223310205424, 0.4691002504340296, 0.7356638866925818, 0.011680880289709395, 0.22643515019793128, 0.34504359907812, 0.018282866464996356, 0.9537672533736195, 0.5179236518770697, 0.45643405521787056, 0.6360431413502219, 0.7916840536858603, 0.5980447923171345, 0.027415742109936168, 0.8161621387078705, 0.863678947304861, 0.015375391617950793, 0.4693567148498701, 0.9438304102702745, 0.3283176483354104, 0.2152869104086971, 0.7884669046958517, 0.9544418399210967, 0.40362199346995903, 0.6829234443276814, 0.9479495980698912, 0.6581877721817749, 0.37585160379404625, 0.57754929709796, 0.5996803852695586, 0.20493562421368403, 0.17696159383411947, 0.7076856605664842, 0.1693425748561416, 0.8605457147625147, 0.35417191580043994, 0.33390774489250846, 0.4363209943506763, 0.8449489276968883, 0.7129259586914317, 0.7745619754794879, 0.04546753536210537, 0.8374162906888037, 0.2457960427654537, 0.7589889181849332, 0.8920984913668482, 0.6754957850945916, 0.09460890772967762, 0.8731018091227308, 0.5242705915221071, 0.5710742633434829, 0.3112201003093514, 0.5433712387429099, 0.3775048154212446, 0.019942482767062945, 0.673956688323077, 0.4974052798190614, 0.6966879303264901, 0.6300985272423062, 0.4417777141929977, 0.6923909637156345, 0.25787976367925763, 0.9888197670944736, 0.09666871359324739}
2. Take(allRandoms, randIndex, randIndex + numRandoms - 1) → currentRandomSeeds
3. Flatten(Sequence[{-1, 0, 1}, n, 1, 33]) → randomList1
4. Element(randomList1, Mod[countQuestion, 100] + 1) → randomNum1
5. If(x1 ≟ -1, -1 + 0.8 + 44 / 90, -0.9 + 44 / 90) → y2bmin
6. If(x1 ≟ 1, 1 - 0.8 - 44 / 90, 0.9 - 44 / 90) → y2bmax
7. If(x1 ≟ -1, 1 - 0.8 - 44 / 90, 0.9 - 44 / 90) → y2amax
8. If(x1 ≟ 1, -1 + 0.8 + 44 / 90, -0.9 + 44 / 90) → y2amin
9. Polygon({(-2.5, -2.5), (-2.5, 2.2), (2.5, 2.2), (2.5, -2.5)}) → graphArea
10. If(y2b > -0.2 + 44 / 90 ∨ x1 ≟ 1, (x1 * y2b) + 0.1 + 44 / 90, x1 ≟ 0, 0.8 + 44 / 90, 1.8 + 44 / 90) → x2min
11. If(x2min < 2.5 - 44 / 90, x2min + (currentRandomSeeds(10) * (2.5 - 44 / 90 - x2min)), 3) → x2b
12. If(y2a < 0.2 - 44 / 90 ∨ x1 ≟ 1, (x1 * y2a) - 0.1 - 44 / 90, x1 ≟ 0, -0.8 - 44 / 90, -1.8 - 44 / 90) → x2max
13. If(x2max > -2.5 + 44 / 90, -2.5 + 44 / 90 + (currentRandomSeeds(9) * (x2max - 44 / 90 + 2.5)), -3) → x2a
14. If(y1a > 1.8 + 44 / 90, (x1 * y1a) - 0.1 - 44 / 90, x(InputPoint1) - 0.8 - 44 / 90) → x1max
15. If(x1max > -2.5 + 44 / 90, -2.5 + 44 / 90 + (currentRandomSeeds(7) * (x1max + 2.5 - 44 / 90)), -3) → x1a
16. If(y1b > 1.8 + 44 / 90, (x1 * y1b) + 0.1 + 44 / 90, x(InputPoint1) + 0.8 + 44 / 90) → x1min
17. If(x1min < 2.5 - 44 / 90, x1min + (currentRandomSeeds(8) * (2.5 - 44 / 90 - x1min)), 3) → x1b
18. If(y3b < -1.8 - 44 / 90, (x1 * y3b) + 0.1 + 44 / 90, x(InputPoint2) + 0.8 + 44 / 90) → x3min
19. If(x3min < 2.5 - 44 / 90, x3min + (currentRandomSeeds(12) * (2.5 - 44 / 90 - x3min)), 3) → x3b
20. If(y3a < -1.8 - 44 / 90, (x1 * y3a) - 0.1 - 44 / 90, x(InputPoint2) - 1.8 - 44 / 90) → x3max
21. If(x3max > -2.5 + 44 / 90, -2.5 + 44 / 90 + (currentRandomSeeds(11) * (x3max + 2.5 - 44 / 90)), -3) → x3a
22. KeepIf(IsInRegion[n, graphArea], n, {(x1a, y1a), (x2a, y2a), (x2b, y2b), (x3a, y3a), (x1b, y1b), (x3b, y3b)}) → treePoints
23. Shuffle(Sequence[Random[1, 2], n, 1, 100]) → randomOrders, {1, 2, 1, 1, 1, 2, 1, 1, 2, 1, 1, 1, 1, 2, 2, 2, 2, 2, 2, 2, 2, 2, 2, 1, 1, 1, 2, 2, 2, 1, 1, 1, 1, 1, 1, 2, 1, 2, 1, 2, 1, 2, 2, 1, 2, 1, 2, 1, 2, 2, 2, 1, 1, 2, 1, 2, 2, 2, 1, 2, 1, 1, 2, 2, 1, 1, 2, 2, 2, 2, 2, 2, 2, 2, 1, 2, 1, 1, 2, 2, 1, 2, 2, 2, 2, 1, 2, 1, 1, 1, 2, 2, 1, 1, 2, 2, 2, 2, 1, 2}
24. Element(randomOrders, Mod[countQuestion, 100] + 1) → randomOrder
25. If(x1 ≟ -1, 2, x1 ≟ 1, 3, 4) → case
26. Element({{(-1.79373, 0.9), (-0.36804, 0.50946), (-0.20627, 1.1), (-1.63196, 1.49054), (0.20627, -1.1), (1.63196, -1.49054), (1.79373, -0.9), (0.36804, -0.50946)}, {(0.20627, 0.9), (0.50946, 0.36804), (1.79373, 1.1), (1.49054, 1.63196), (-1.79373, -1.1), (-1.49054, -1.63196), (-0.20627, -0.9), (-0.50946, -0.36804)}, {(-0.79373, 0.9), (0.1, 0.20627), (0.79373, 1.1), (-0.1, 1.79373), (-0.79373, -1.1), (0.1, -1.79373), (0.79373, -0.9), (-0.1, -0.20627)}}, case - 1) → innerArc1
27. Element({{(-0.50946, 0.36804), (-0.20627, 0.9), (-1.49054, 1.63196), (-1.79373, 1.1), (1.49054, -1.63196), (1.79373, -1.1), (0.50946, -0.36804), (0.20627, -0.9)}, {(0.36804, 0.50946), (1.79373, 0.9), (1.63196, 1.49054), (0.20627, 1.1), (-1.63196, -1.49054), (-0.20627, -1.1), (-0.36804, -0.50946), (-1.79373, -0.9)}, {(-0.1, 0.20627), (0.79373, 0.9), (0.1, 1.79373), (-0.79373, 1.1), (-0.1, -1.79373), (0.79373, -1.1), (0.1, -0.20627), (-0.79373, -0.9)}}, case - 1) → innerArc2
28. Circle(InputPoint2, 0.7) → polyCircle2
29. Circle(InputPoint1, 0.7) → polyCircle1
30. If(clickNum ≤ 4, polyCircle1, polyCircle2) → chosenCircle
31. Element({{(-1.8, 1), (-0.2, 1)}, {(0.2, 1), (1.8, 1)}, {(-0.8, 1), (0.8, 1)}}, case - 1) → ints1
32. Element({{(-1.56569, 1.56569), (-0.43431, 0.43431)}, {(1.56569, 1.56569), (0.43431, 0.43431)}, {(0, 1.8), (0, 0.2)}}, case - 1) → ints2
33. Element({{(0.2, -1), (1.8, -1)}, {(-1.8, -1), (-0.2, -1)}, {(-0.8, -1), (0.8, -1)}}, case - 1) → ints3
34. Element({{(0.43431, -0.43431), (1.56569, -1.56569)}, {(-0.43431, -0.43431), (-1.56569, -1.56569)}, {(0, -0.2), (0, -1.8)}}, case - 1) → ints4
35. Vector(centerP, arc1Ints(clickNum)) → dist1PS
36. Element({{(-1.05325, 0.87143), (-0.6896, 0.87143), (-0.94675, 1.12857), (-1.3104, 1.12857), (0.94675, -1.12857), (1.3104, -1.12857), (1.05325, -0.87143), (0.6896, -0.87143)}, {(0.6896, 0.87143), (1.05325, 0.87143), (1.3104, 1.12857), (0.94675, 1.12857), (-1.3104, -1.12857), (-0.94675, -1.12857), (-0.6896, -0.87143), (-1.05325, -0.87143)}, {(-0.12857, 0.87143), (0.12857, 0.87143), (0.12857, 1.12857), (-0.12857, 1.12857), (-0.12857, -1.12857), (0.12857, -1.12857), (0.12857, -0.87143), (-0.12857, -0.87143)}}, case - 1) → dilatedCenters
37. Intersect(chosenCircle, Ray[dilatedCenters(clickNum), dist1PS]) → PP1,
38. Vector(centerP, arc2Ints(clickNum)) → dist1PS'
39. Intersect(chosenCircle, Ray[dilatedCenters(clickNum), dist1PS']) → PP2,
40. Segment(intersectP2(1) + (0.9, 0), intersectP2(2) - (0.9, 0)) → segP2Range
41. Segment(intersectP1(1) + (0.9, 0), intersectP1(2) - (0.9, 0)) → segP1Range
42. Segment(intersectP1(1), intersectP1(2)) → segmentP1
43. Circle(InputPoint1, 0.8) → arcCircle1
44. Segment(intersectP2(1), intersectP2(2)) → segmentP2
45. Line(InputPoint1, InputPoint2) → lineT
46. CircleSector(InputPoint1, ints1(1), ints2(2)) → arc1
47. CircleSector(InputPoint1, ints2(2), ints1(2)) → arc2
48. If(clickNum ≟ 9 ∧ case ≟ 1 ∨ clickNum ≟ 3 ∨ clickNum ≟ 4, -1 - 0.5, clickNum ≟ 9 ∧ case ≟ 2 ∨ clickNum ≟ 7 ∨ clickNum ≟ 8, 1 - 0.5, clickNum ≟ 9 ∧ case ≟ 3 ∨ clickNum ≟ 1 ∨ clickNum ≟ 2, -1 + 0.5, 1 + 0.5) → yPixelPoint1
49. Element({{(-2.2, 2.2), (2.5, -2.5)}, {(2.2, 2.2), (-2.5, -2.5)}, {(0, 2.2), (0, -2.5)}}, case - 1) → intersectT
50. Segment(InputPoint1, InputPoint2) → segmentT
51. Angle(segmentT, segmentP1) → tpAngle
52. If(y(Element[intersectT, 2]) > -2.5, (0, distT2), (distT, 0)) → PointDistBottom
53. If(y(Element[intersectT, 1]) < 2.2, (0, distT2), (distT, 0)) → PointDistTop
54. Point(segmentT) → DragPoint
55. Circle(InputPoint2, 0.8) → arcCircle2
56. Polygon(Zip[PixelsToPoint[Corner[1], Corner[3], Corner[5], A], A, {(pixelsLeft, pixelsTop), (pixelsLeft, y(Corner[5]) - pixelsBottom), Corner[5] - (pixelsRight, pixelsBottom), (x(Corner[5]) - pixelsRight, pixelsTop)}]) → borderBox
57. Corner(5) → layoutAppSize
58. CircleSector(InputPoint1, ints1(2), ints2(1)) → arc3
59. CircleSector(InputPoint1, ints2(1), ints1(1)) → arc4
60. CircleSector(InputPoint2, ints3(1), ints4(2)) → arc1a
61. CircleSector(InputPoint2, ints4(2), ints3(2)) → arc2a
62. CircleSector(InputPoint2, ints3(2), ints4(1)) → arc3a
63. CircleSector(InputPoint2, ints4(1), ints3(1)) → arc4a
64. Sequence(clickNum ≟ n, n, 1, 8) → active
65. Zip({m, n, p}, n, arc1Ints, m, arcInputs, p, arc2Ints) → polyPoints
66. Shuffle(Sequence[Random[-50, -175] / 100, n, 1, 100]) → randomList2, {-0.66, -1.66, -1.3, -1.05, -1.14, -1.47, -0.52, -1.75, -1.38, -0.56, -1.7, -1.71, -1.4, -1.11, -0.5, -0.9, -0.64, -0.62, -1.52, -1.35, -1.51, -0.78, -0.53, -0.67, -0.74, -0.56, -1.25, -1.32, -1.29, -0.58, -0.64, -1.53, -1.5, -0.68, -1.71, -0.92, -0.73, -1.16, -1.09, -1.34, -1.2, -1.54, -0.5, -1.19, -0.51, -0.7, -1.33, -0.57, -1.18, -1.54, -1.07, -1.48, -1.67, -1.7, -1.37, -1.15, -1.74, -1.52, -0.87, -1.25, -1.48, -1.29, -1.53, -0.62, -1.4, -1.04, -0.72, -1.36, -1.62, -1.7, -0.71, -1.62, -1.37, -0.88, -1.1, -1.41, -1.27, -1.4, -1.24, -0.54, -1.34, -1.01, -1.04, -0.78, -0.91, -0.76, -0.64, -0.89, -0.59, -1.37, -1.67, -0.94, -0.9, -0.71, -1.69, -1.08, -0.74, -0.55, -1.55, -1.34}
67. Polygon({InputPoint1, ints1(1), (x(ints1(1)), y(ints2(2))), ints2(2)}) → square1
68. Polygon({InputPoint1, ints2(2), (x(ints1(2)), y(ints2(2))), ints1(2)}) → square2
69. Polygon({InputPoint1, ints1(2), (x(ints1(2)), y(ints2(1))), ints2(1)}) → square3
70. Polygon({InputPoint1, ints2(1), (x(ints1(1)), y(ints2(1))), ints1(1)}) → square4
71. Polygon({InputPoint2, ints3(1), (x(ints3(1)), y(ints4(2))), ints4(2)}) → square1a
72. Polygon({InputPoint2, ints4(2), (x(ints3(2)), y(ints4(2))), ints3(2)}) → square2a
73. Polygon({InputPoint2, ints3(2), (x(ints3(2)), y(ints4(1))), ints4(1)}) → square3a
74. Polygon({InputPoint2, ints4(1), (x(ints3(1)), y(ints4(1))), ints3(1)}) → square4a
75. Polygon({DragPoint, DragPoint - dist1, DragPoint - (dist1 + dist2), DragPoint - dist2}) → staticDragSquare
76. If(centerP ≟ InputPoint1, InputPoint2, InputPoint1) → endPoint
77. If(Mod[clickNum, 4] > 1, 0.25, -0.25) → direction
78. Polygon({intersectT(1) + PointDistTop, intersectT(1) - PointDistTop, intersectT(2) - PointDistBottom, intersectT(2) + PointDistBottom}) → streetTransversal
79. Polygon({intersectP1(1) + (0, 0.1), intersectP1(1) - (0, 0.1), intersectP1(2) - (0, 0.1), intersectP1(2) + (0, 0.1)}) → streetP1
80. Polygon({intersectP2(1) + (0, 0.1), intersectP2(1) - (0, 0.1), intersectP2(2) - (0, 0.1), intersectP2(2) + (0, 0.1)}) → streetP2
81. PointToPixels(Corner[1], Corner[3], Corner[5], PixelPoint) → RightPixelCoords
82. Element({{(0.50503, -0.50503), (1.49497, -1.49497)}, {(-0.50503, -0.50503), (-1.49497, -1.49497)}, {(0, -0.3), (0, -1.7)}}, case - 1) → ints4p
83. Element({{(0.3, -1), (1.7, -1)}, {(-1.7, -1), (-0.3, -1)}, {(-0.7, -1), (0.7, -1)}}, case - 1) → ints3p
84. Element({{(-1.49497, 1.49497), (-0.50503, 0.50503)}, {(1.49497, 1.49497), (0.50503, 0.50503)}, {(0, 1.7), (0, 0.3)}}, case - 1) → ints2p
85. Element({{(-1.7, 1), (-0.3, 1)}, {(0.3, 1), (1.7, 1)}, {(-0.7, 1), (0.7, 1)}}, case - 1) → ints1p
86. If(Angle[dist1P, dist4P] > 180°, 360° - Angle[dist1P, dist4P], Angle[dist1P, dist4P]) → α
87. Rotate(dist1P, ((-α)) / 3) → dist2P
88. Rotate(dist1P, (-2 * α / 3)) → dist3P
89. Zip(Vector[PointTreeMiddle, n], n, treePoints) → vectorTreePics
90. Zip(Translate[treePicBase, Vector[n]], Vector[n], vectorTreePics) → trees
91. If(clickNum < 9, If[polyPoint(1) ≟ InputPoint1, InputPoint2, InputPoint1], (0, 0)) → EndPoint
92. If(case ≟ 1, 3, case ≟ 2, 7, case ≟ 3, 2, 6) → caseChoice
93. If(case ≟ 1 ∨ case ≟ 2, If[clickNum ≠ 3 ∧ clickNum ≠ 7, 3, 1], clickNum ≠ 2 ∧ clickNum ≠ 6, 2, 4) → caseEnd
94. sectorPixels(sectorUse(1), sectorUse(2), sectorUse(3), basePixels + haloPixels, Corner[1], Corner[3], Corner[5]) → pulsingObject1
95. If(clickNum ≤ 4, polyCircle1, polyCircle2) → circleDrag
96. Element({{(-1.04142, 0.9), (-0.75858, 0.9), (-0.95858, 1.1), (-1.24142, 1.1), (0.95858, -1.1), (1.24142, -1.1), (1.04142, -0.9), (0.75858, -0.9)}, {(0.75858, 0.9), (1.04142, 0.9), (1.24142, 1.1), (0.95858, 1.1), (-1.24142, -1.1), (-0.95858, -1.1), (-0.75858, -0.9), (-1.04142, -0.9)}, {(-0.1, 0.9), (0.1, 0.9), (0.1, 1.1), (-0.1, 1.1), (-0.1, -1.1), (0.1, -1.1), (0.1, -0.9), (-0.1, -0.9)}}, case - 1) → innerCenterInts
97. Element({{(-0.58081, 0.43939), (-0.30718, 0.9), (-1.41919, 1.56061), (-1.69282, 1.1), (1.41919, -1.56061), (1.69282, -1.1), (0.58081, -0.43939), (0.30718, -0.9)}, {(0.43939, 0.58081), (1.69282, 0.9), (1.56061, 1.41919), (0.30718, 1.1), (-1.56061, -1.41919), (-0.30718, -1.1), (-0.43939, -0.58081), (-1.69282, -0.9)}, {(-0.1, 0.30718), (0.69282, 0.9), (0.1, 1.69282), (-0.69282, 1.1), (-0.1, -1.69282), (0.69282, -1.1), (0.1, -0.30718), (-0.69282, -0.9)}}, case - 1) → innerPoly1
98. Element({{(-1.69282, 0.9), (-0.43939, 0.58081), (-0.30718, 1.1), (-1.56061, 1.41919), (0.30718, -1.1), (1.56061, -1.41919), (1.69282, -0.9), (0.43939, -0.58081)}, {(0.30718, 0.9), (0.58081, 0.43939), (1.69282, 1.1), (1.41919, 1.56061), (-1.69282, -1.1), (-1.41919, -1.56061), (-0.30718, -0.9), (-0.58081, -0.43939)}, {(-0.69282, 0.9), (0.1, 0.30718), (0.69282, 1.1), (-0.1, 1.69282), (-0.69282, -1.1), (0.1, -1.69282), (0.69282, -0.9), (-0.1, -0.30718)}}, case - 1) → innerPoly2
99. Vector(centerP, innerCenterInts(clickNum)) → distCP
100. Vector(centerP, dilatedCenters(clickNum)) → distCPI
101. Vector(polyPoint(1), DragPoint) → transVect
102. Polygon(DragPoint, DragPoint + distCPI, DragPoint - dist1P + distCPI, DragPoint - dist2P + distCPI, DragPoint - dist3P + distCPI, DragPoint - dist4P + distCPI, DragPoint + distCPI) → dragPoly1, dragPoly1_{2}, dragPoly1_{3}, dragPoly1_{4}, dragPoly1_{5}, dragPoly1_{6}, dragPoly1_{7}, dragPoly1_{8}
103. If(clickNum ≟ 1 ∨ clickNum ≟ 4 ∨ clickNum ≟ 5 ∨ clickNum ≟ 8, -1, 1) → signDirectionX
104. If(clickNum ≟ 3 ∨ clickNum ≟ 4 ∨ clickNum ≟ 7 ∨ clickNum ≟ 8, 1, -1) → signDirectionY
105. Polygon(DragPoint, DragPoint + ((signDirectionX * 0.1), (signDirectionY * 0.1)), DragPoint + ((signDirectionX * 0.1), (signDirectionY * 0.8)), DragPoint + ((signDirectionX * 0.8), (signDirectionY * 0.8)), DragPoint + ((signDirectionX * 0.8), (signDirectionY * 0.1)), DragPoint + ((signDirectionX * 0.1), (signDirectionY * 0.1))) → dragSquareS, dragpoint, f, g, h, i, j
106. CircleSector(DragPoint + distCP, DragPoint - dist1, DragPoint - dist2) → staticDragArc
107. Element({arc1, arc2, arc3, arc4, arc1a, arc2a, arc3a, arc4a}, caseCorr) → staticDragArc2