Horizontal Hyperbola by hgraber26
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This example demonstrates the geometric construction of a horizontal hyperbola. Key mathematical concepts include foci, asymptotes, and vertices of the hyperbola. Using GeoGebra commands such as Focus, Point, Segment, and Asymptote, the properties of the hyperbola can be dynamically illustrated. Suitable for high school mathematics education and learning.
GeoGebra Commands & Parameters
Focus(c_2) → F_2, F_1Point(c_2) → M_1Segment(F_1, M_1) → d_1Segment(F_2, M_1) → d_2Asymptote(c_2) → i, jIntersect(j, i) → FCenter(Hyperbola[F_2, F_1, b]) → CenterVertex(Hyperbola[F_2, F_1, a]) → V_2, V_1, ,OrthogonalLine(B, xAxis) → eOrthogonalLine(A, xAxis) → fLine(V_1, xAxis) → gLine(V_2, xAxis) → lIntersect(e, g) → CIntersect(f, g) → DIntersect(f, l) → EIntersect(e, l) → GSegment(Center, V_1) → a_1Circle(Center, F_1) → pPoint(p) → HSegment(Center, H) → mSegment(Center, H) → nPoint(c_2) → M_2Segment(F_1, M_2) → d_4Segment(M_2, F_2) → d_3Line(V_2, yAxis) → qLine(V_1, yAxis) → rLine(I, xAxis) → sLine(K, xAxis) → tIntersect(q, s) → LIntersect(r, s) → MIntersect(r, t) → NIntersect(q, t) → OPolygon(L, M, N, O) → poly2, l_1, b_2, n_1, oPoint(l_1) → JIntersect(r, s) → PSegment(V_1, P) → b_1Segment(Center, P) → c