Polar Coordinates by Norm Prokup (2)
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This example demonstrates points and figures in the polar coordinate system. It involves basic concepts of polar coordinates such as radius and angle. Using GeoGebra commands like Sequence, Point, AngularBisector, etc., complex polar coordinate figures can be constructed. Suitable for high school mathematics education and learning.
GeoGebra Commands & Parameters
Sequence(Sequence[(m, n), m, -7, 7, 1], n, -4, 6, 1) → list3Point(list3) → PCorner(5) → windowAngularBisector((1, 0), O, P) → hIntersect(h, Segment[(1, 0), P]) → AAngle((12, 0), O, P) → θVector(O, P) → fCorner(text3, 3) → FCorner(text3, 2) → GDiv(atan2(y(P),x(P)), π / 2) → cDistance(Corner[text2, 1], Corner[text2, 3]) → eCorner(text2, 1) → P_1Corner(text2, 2) → P_2Corner(text2, 3) → P_3Corner(text2, 4) → P_4Sequence(x = n, n, -10, 12, 1) → list1Sequence(y = n, n, -8, 8, 1) → list2Line(O, (1, 0)) → g