Interior Angles of Polygons by Karis
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This example demonstrates the properties and calculation methods of interior angles in polygons. It involves core mathematical concepts such as the sum of interior angles theorem, angle calculation, and geometric constructions. The construction uses GeoGebra commands/objects like Segment and Angle. Suitable for middle school students and above for learning polygon geometry and for educational demonstrations.
GeoGebra Commands & Parameters
Segment(B, A) → fSegment(A, C) → gSegment(C, E) → hSegment(E, D) → iSegment(D, B) → jAngle(B, A, C) → αAngle(A, C, E) → βAngle(C, E, D) → γAngle(E, D, B) → δAngle(D, B, A) → εSegment(G, F) → kSegment(F, K) → lSegment(K, J) → mSegment(J, I) → nSegment(I, H) → pSegment(H, G) → qAngle(G, F, K) → ζAngle(F, K, J) → ηAngle(K, J, I) → θAngle(J, I, H) → ιAngle(H, G, F) → κAngle(I, H, G) → λSegment(M, L) → rSegment(L, N) → sSegment(N, P) → tSegment(P, R) → cSegment(R, Q) → dSegment(Q, O) → eSegment(O, M) → f_1Angle(M, L, N) → μAngle(L, N, P) → νAngle(N, P, R) → ξAngle(P, R, Q) → οAngle(R, Q, O) → ρAngle(Q, O, M) → σAngle(O, M, L) → τ