Perimeter & Circumference 2
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This example demonstrates how to calculate perimeter and circumference using geometric construction. Key mathematical concepts include the calculation of perimeter and circumference. It uses commands such as Segment, Circle, Line, Intersect, CircleArc, Point, Polygon, etc. Suitable for middle school and above students to learn geometric construction and related concepts.
GeoGebra Commands & Parameters
Segment((x(F) - 2, y(F)), (x(F) + 2, y(F))) → aSegment((x(G) - 1, y(G)), (x(G) + 1, y(G))) → bCircle(F, 2) → pCircle(G, 1) → qSegment((x(F), y(F) + 2), (x(F), y(F) - 2)) → iSegment((x(G), y(G) + 1), (x(G), y(G) - 1)) → jCircle(H, 1) → rSegment((x(H) - 1, y(H)), (x(H) + 1, y(H))) → lSegment((x(H), y(H) + 1), (x(H), y(H) - 1)) → mSegment((1.508765339343849, -1.0073814239854815), (1.508765339343849, 0.9926185760145194)) → nCircle(X, 2) → cLine(X, xAxis) → sOrthogonalLine(X, s) → tIntersect(c, s, 2) → EIntersect(c, t, 2) → ICircleArc(X, E, I) → dPoint(d) → YSegment(X, Y) → n_2Semicircle((-2.4912346606561515, 1.0056283561167114), (1.508765339343849, 1.0056283561167114)) → eSemicircle((1.5087653393438476, -1.0203912040876726), (-0.4912346606561504, -1.0203912040876726)) → fSemicircle((-2.4912346606561497, 1.018638136218903), (-0.49123466065615085, 1.018638136218903)) → gSegment((-0.4912346606561513, -1.033400984189865), (-0.4912346606561513, 0.9665990158101362)) → n_1Circle(O, A) → hCircle(B, A) → c_1Sector(c_1, B, A) → d_1Sector(h, B, A) → e_1Polygon(B, C, D, J) → poly1, b_1, c_2, d_2, j_1Midpoint(D, J) → KCircle(K, D) → f_1Sector(f_1, J, D) → g_1