Parallel Lines & Related Angles
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This applet dynamically demonstrates the relationships between angles formed when a transversal intersects parallel lines, helping students understand corresponding angles, alternate interior angles, and same-side interior angles. It uses commands like Line, Intersect, Angle, Point, Rotate, Circle, and Vector. Suitable for middle school and above students learning geometry.
GeoGebra Commands & Parameters
Line(A, B) → aLine(E, F) → cIntersect(a, c) → KAngle(A, K, F) → ηAngle(F, K, B) → θLine(E, a) → bAngle(B, K, E) → αAngle(E, K, A) → βPoint(c) → CPoint(b) → GPoint(b) → HAngle(H, E, C) → γAngle(C, E, G) → δAngle(G, E, K) → εAngle(K, E, H) → ζAngle(K, E, H) → ιAngle(G, E, K) → κAngle(B, K, E) → λAngle(E, K, A) → μAngle(H, E, C) → νAngle(C, E, G) → ξAngle(A, K, F) → οAngle(F, K, B) → ρAngle(H, E, C) → σAngle(C, E, G) → τAngle(G, E, K) → υAngle(K, E, H) → ϕAngle(B, K, E) → χAngle(E, K, A) → ψAngle(A, K, F) → ωAngle(F, K, B) → α_1Line(D, I) → a_1Point(a_1) → JRotate(I, ϕ, J) → I'Angle(I, J, I') → β_1Rotate(I', χ, J) → I''Angle(I', J, I'') → γ_1Circle(J, 2) → c_1Intersect(c_1, a_1, 1) → MIntersect(c_1, a_1, 2) → NVector(J, N) → uVector(J, M) → vLine(O, P) → b_1Point(b_1) → QRotate(P, ϕ, Q) → P'Angle(P, Q, P') → δ_1Rotate(P', χ, Q) → P''Angle(P', Q, P'') → ε_1Circle(Q, 2) → d_1Intersect(d_1, b_1, 1) → RIntersect(d_1, b_1, 2) → SVector(Q, S) → wVector(Q, R) → u_1