Relationship Between Numbers and Circle
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This example demonstrates the relationship between numbers and a circle. It involves concepts such as circle, numbers, difference, and slope. Using GeoGebra commands like Segment, Point, and Circle, a series of points and line segments are constructed to illustrate the relationship between the circle and numbers. Suitable for middle school and above students or teachers to help understand the properties of circles and the relationship between numbers.
GeoGebra Commands & Parameters
Segment(B, A) → fSegment(B, C) → gSegment(B, E) → iSegment(D, E) → jSegment(D, B) → kSegment(B, F) → lSegment(C, F) → mSegment(G, H) → nSegment(I, J) → pSegment(I_1, J_1) → p_1Segment(K, N) → qSegment(L, N) → rSegment(K, L) → sSegment(I_2, J_2) → p_2Segment(O, P) → tSegment(I_3, J_3) → p_3Segment(Q, R) → f_1Point(Circle[S, 1.16]) → TSegment(S, T) → g_1Point(Circle[T, 1.16]) → USegment(T, U) → h_1Segment(S, U) → i_1Segment(V, W) → j_1Segment(Z, A_1) → k_1Segment(B_1, C_1) → l_1Segment(D_1, E_1) → m_1Point(Circle[S, 1.16]) → F_1Segment(S, F_1) → n_1Segment(F_1, T) → q_1Segment(K, G_1) → r_1Segment(G_1, N) → s_1Segment(H_1, K_1) → t_1Circle(L_1, 0.71) → c_1Point(Circle[L_1, 0.71]) → M_1Segment(L_1, M_1) → a_1Point(Circle[M_1, 0.71]) → N_1Segment(M_1, N_1) → b_1Segment(L_1, N_1) → d_1Segment(O_1, P_1) → e_1Segment(Q_1, R_1) → f_2Segment(S_1, T_1) → g_2