Exploration of the Derivative of Cosine Function
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This example demonstrates the derivative of the cosine function. Key mathematical concepts include derivatives and calculus. Using GeoGebra commands such as Point, Circle, Intersect, Segment, Derivative, etc., the cosine function and its derivative curve can be constructed. Suitable for high school math education and learning calculus concepts.
GeoGebra Commands & Parameters
Point(e) → ACircle(B, 0.8) → kIntersect(j, k, 1) → CIntersect(j, k, 2) → DSegment(C, D) → lDerivative(f) → f'Point(h) → ECircle(F, 0.8) → qIntersect(p, q, 1) → GIntersect(p, q, 2) → HSegment(G, H) → nPoint(g) → ICircle(J, 0.8) → sIntersect(r, s, 1) → MIntersect(r, s, 2) → NSegment(M, N) → tPoint(i) → KCircle(L, 0.8) → c_1Intersect(f_1, c_1, 1) → OIntersect(f_1, c_1, 2) → PSegment(O, P) → a_1Point(b_1) → QCircle(R, 0.8) → k_1Intersect(p_1, k_1, 1) → SIntersect(p_1, k_1, 2) → TSegment(S, T) → i_1Point(d_1) → UCircle(V, 0.8) → r_1Intersect(q_1, r_1, 2) → WIntersect(q_1, r_1, 1) → ZSegment(Z, W) → j_1Point(e_1) → A_1Circle(B_1, 0.8) → t_1Intersect(s_1, t_1, 2) → C_1Intersect(s_1, t_1, 1) → D_1Segment(D_1, C_1) → l_1Point(g_1) → E_1Circle(F_1, 0.8) → c_2Intersect(f_2, c_2, 1) → G_1Intersect(f_2, c_2, 2) → H_1Segment(G_1, H_1) → m_1Point(h_1) → I_1Circle(J_1, 0.8) → d_2Intersect(g_2, d_2, 1) → K_1Intersect(g_2, d_2, 2) → L_1Segment(K_1, L_1) → n_1