使用映射图理解函数与方程
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该范例通过映射图帮助理解函数与方程。核心数学概念包括函数、线性函数、交点等。使用了Point、Element、Textfield、Sequence、Vector等GeoGebra命令。适合高中及以上学生或教师使用。
GeoGebra 命令及参数
Point(i) → T_1Element(glist, fn) → gElement(flist, fn) → qPoint(yAxis) → A_xTextfield(m) → inputBox1Textfield(s) → inputBoxfSequence(Vector[(6, m(q(R(i)))), (8, s(m(q(R(i)))))], i, 1, 5) → QuadgvlistSequence(Vector[(4, q(R(i))), (6, m(q(R(i))))], i, 1, 5) → QuadmvlistSequence(Vector[(0, i), (2, R(i))], i, 1, 5) → QuadRvlistSequence(Vector[(2, R(i)), (4, q(R(i)))], i, 1, 5) → QuadqvlistPoint(i) → KVector(K, s_{inv}D) → wVector(s_{inv}D, m_{invSinvD}) → zVector(m_{invSinvD}, q_{inv+}) → dVector(q_{inv+}, I) → h_1Vector(q_{inv-}, J) → jSequence(Vector[(0, i), (2, m(i))], i, -2, 2) → LinmvlistSequence(Vector[(2, m(i)), (4, s(m(i)))], i, -2, 2) → LinsvlistTextfield(h) → inputBox2Textfield(b) → inputBox3Textfield(m_*) → inputBox4Textfield(m) → inputBox5Textfield(s) → inputBox6Sequence(Vector[(0, i), (4, s(m(i)))], i, -2, 2) → LinfvlistPoint(b_1) → AVector(D, E) → kTableText({{A1, B1}, {A2, B2}, {A3, B3}, {A4, B4}, {A5, B5}, {A6, B6}}, "|_") → text22TableText({{D1, E1}, {D2, E2}, {D3, E3}, {D4, E4}, {D5, E5}, {D6, E6}}, "|_") → text23TableText({{G1, H1, I1}, {G2, H2, I2}, {G3, H3, I3}, {G4, H4, I4}, {G5, H5, I5}, {G6, H6, I6}}, "|_") → text24Vector(E, A) → u_1TableText({{K1, L1}, {K2, L2}, {K3, L3}, {K4, L4}, {K5, L5}, {K6, L6}}, "|_") → text26TableText({{N1, O1}, {N2, O2}, {N3, O3}, {N4, O4}, {N5, O5}, {N6, O6}}, "|_") → text27TableText({{N1, O1, P1, Q1, R1}, {N2, O2, P2, Q2, R2}, {N3, O3, P3, Q3, R3}, {N4, O4, P4, Q4, R4}, {N5, O5, P5, Q5, R5}, {N6, O6, P6, Q6, R6}}, "|_") → text28Vector(T_1, S_*) → w_1Vector(S_*, T_*) → u_2If(fn ≟ 3, (2, (-g(y(T_*)))), (2, π - g(y(T_*)))) → R_2Vector(T_*, R_1) → v_2Vector(T_*, R_2) → w_2Vector(R_1, R_#) → a_2Vector(R_2, R_*) → b_2Vector(A, D) → g_2