Transversal Angles by Charlie Barth
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This example demonstrates alternate interior, same-side interior, corresponding, and alternate exterior angles. By constructing two parallel lines being intersected by a transversal, the relationships between these angles are shown. The construction uses commands like Line, Angle, and Point. Suitable for middle school and above students learning geometry.
GeoGebra Commands & Parameters
Line(A, B) → aLine(C, a) → bLine(A, C) → cAngle(C, A, B) → αPoint(b) → DPoint(c) → EAngle(E, C, D) → βPoint(b) → FPoint(a) → JPoint(b) → KPoint(a) → LPoint(b) → MLine(D, B) → dLine(J, K) → eLine(M, L) → fPoint(d) → NPoint(e) → OPoint(f) → PPoint(b) → QPoint(a) → RPoint(f) → SPoint(e) → TPoint(d) → UAngle(A, B, D) → γAngle(K, D, B) → δAngle(L, J, T) → εAngle(D, K, O) → ζAngle(Q, M, L) → ηAngle(M, L, R) → θ