SSS Proof - ST
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This example demonstrates the SSS (Side-Side-Side) congruence theorem. Key mathematical concepts include the criteria for triangle congruence. Using GeoGebra commands such as Polygon, Angle, Ray, Segment, etc., the construction of triangles and the demonstration of SSS congruence are shown. Suitable for students at the junior high school level and above.
GeoGebra Commands & Parameters
Polygon(A, B, C) → poly1, c, a, bPolygon(D, E, F) → poly2, f, d, eAngle(F, D, E) → δRay(B, E') → gAngle(E', B, C) → δ'Segment(B, E') → hSegment(E', C) → iSegment(A, E') → jAngle(B, A, E') → αAngle(A, E', B) → β_1Angle(E', A, C) → γ_1Angle(C, E', A) → εPoint(g) → XAngle(C, B, A) → βAngle(A, C, B) → γOrthogonalLine(P, x = 0) → pCircle(P, 0.5) → c_1Intersect(c_1, p, 2) → QCircle(P, time / 700) → c_2OrthogonalLine(P, y = 0) → qIntersect(c_2, q, 2) → P_1OrthogonalLine(P_1, q) → q_1OrthogonalLine(Q, p) → p_1Intersect(p_1, q_1) → Q_1Segment(P_2, Q_2) → pq_1Segment(P, P_2) → pp_1Segment(Q, Q_2) → qq_1Segment(P, Q) → pqPolygon(P, Q, Q_1, P_1) → gauge, p_2, q_2, q_3, p_3