Ellipse Structure
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This example demonstrates the basic structure and properties of an ellipse. It involves core mathematical concepts such as similarity transformation, terms, and percentages. Using GeoGebra commands like Circle, Point, Line, etc., it dynamically shows the generation process of an ellipse. Suitable for high school mathematics education and learning.
GeoGebra Commands & Parameters
Circle(A, B) → cPoint(c) → CLine(A, C) → fPoint(xAxis) → DLine(C, D) → gMidpoint(D, C) → EOrthogonalLine(E, g) → hIntersect(f, h) → FLine(D, F) → iLocus(F, C) → loc1Midpoint(A, D) → GOrthogonalLine(G, xAxis) → jSegment(D, F) → kLine(F, xAxis) → lSegment(A, F) → mOrthogonalLine(E_d, l) → pIntersect(l, p) → HSegment(F, H) → qDistance(D, J) → distanceDJDistance(G, J) → distanceGJDistance(G, D) → distanceGDAngle(D, A, F) → αVector(A, F) → uCircle(I, 1) → dCircle(I, 2) → rCircle(I, 3) → c_1Circle(I, 4) → d_1Circle(I, 5) → e_1Circle(I, 6) → f_1Circle(I, 7) → g_1Circle(I, 8) → h_1Circle(I, 9) → k_1Circle(I, 10) → p_1Circle(I, 11) → q_1Circle(I, 12) → r_1Circle(I, 13) → s_1Circle(I, 14) → t_1Circle(I, 15) → c_2Segment(G, K) → bSegment(G, J) → i_1Segment(R, S) → j_1Segment(D, K) → l_1Midpoint(I, D) → TIntersect(p, q) → U