电路分析
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该范例演示了电路的基本分析,涉及线性方程和直角坐标系下的几何作图。通过使用GeoGebra命令如Polygon、Midpoint、Segment等,可以构建电路模型并分析其特性。适合高中物理和数学课程使用。
GeoGebra 命令及参数
Polygon(J_8, K_8, L_8, M_8) → poli1_5, j_5, k_5, l_5, m_5Midpoint(J_8, K_8) → N_4Midpoint(M_8, L_8) → O_4Polygon(J_{23}, K_{23}, L_{23}, M_{23}) → poli1_{20}, j_{20}, k_{20}, l_{20}, m_{20}Midpoint(K_{23}, J_{23}) → P_8Midpoint(L_{23}, M_{23}) → Q_8Polygon(U, B_1, C_1, D_1) → poli2, u, b_1, c_1, d_1Midpoint(D_1, C_1) → E_1Midpoint(U, B_1) → B_2Midpoint(U, B_2) → C_2Midpoint(B_2, B_1) → D_2Segment(C_2, D_2) → tPolygon(U_3, B_3, C_3, D_3) → poli2_1, u_1, b_2, c_2, d_2Midpoint(D_3, C_3) → E_2Midpoint(U_3, B_3) → B_4Midpoint(U_3, B_4) → C_4Midpoint(B_4, B_3) → D_4Segment(C_4, D_4) → t_1Polygon(U_1, B_6, C_6, D_6) → poli2_2, u_2, b_3, c_3, d_3Midpoint(D_6, C_6) → E_3Midpoint(U_1, B_6) → B_5Midpoint(U_1, B_5) → C_5Midpoint(B_5, B_6) → D_5Segment(C_5, D_5) → t_2Polygon(U_2, B_8, C_8, D_8) → poli2_3, u_3, b_4, c_4, d_4Midpoint(D_8, C_8) → E_4Midpoint(U_2, B_8) → B_7Midpoint(U_2, B_7) → C_7Midpoint(B_7, B_8) → D_7Segment(C_7, D_7) → t_3Polygon(U_4, B_{10}, C_{10}, D_{10}) → poli2_4, u_4, b_5, c_5, d_5Midpoint(D_{10}, C_{10}) → E_5Midpoint(U_4, B_{10}) → B_9Midpoint(U_4, B_9) → C_9Midpoint(B_9, B_{10}) → D_9Segment(C_9, D_9) → t_4Polygon(J_{24}, K_{24}, L_{24}, M_{24}) → poli1_6, j_6, k_6, l_6, m_6Midpoint(J_{24}, K_{24}) → N_5Midpoint(M_{24}, L_{24}) → O_5Polygon(J_{25}, K_{25}, L_{25}, M_{25}) → poli1_7, j_7, k_7, l_7, m_7Midpoint(J_{25}, K_{25}) → N_6Midpoint(M_{25}, L_{25}) → O_6Polygon(J_{26}, K_{26}, L_{26}, M_{26}) → poli1_8, j_8, k_8, l_8, m_8Midpoint(J_{26}, K_{26}) → N_7Midpoint(M_{26}, L_{26}) → O_7Polygon(J_{27}, K_{27}, L_{27}, M_{27}) → poli1_9, j_9, k_9, l_9, m_9Midpoint(J_{27}, K_{27}) → N_8Midpoint(M_{27}, L_{27}) → O_8Line(B, yAxis) → cLine(C, yAxis) → dLine(D, xAxis) → eLine(E, xAxis) → fLine(N, xAxis) → gLine(A, xAxis) → bLine(O, xAxis) → hLine(P, yAxis) → iLine(Q, yAxis) → jIntersect(h, yAxis) → TIntersect(h, c) → ZSegment(T, Z) → kIntersect(i, b) → A_1Intersect(i, k) → N_1Intersect(b, j) → O_1Intersect(j, xAxis) → P_1Intersect(yAxis, xAxis) → Q_1Intersect(c, xAxis) → Z_1Intersect(d, xAxis) → A_2Intersect(g, d) → N_2Segment(A_1, N_1) → lSegment(T, N_6) → mSegment(N_5, O_7) → qSegment(O_5, Z_1) → a_1Segment(O_8, A_2) → e_1Segment(Q_1, P_8) → f_1Segment(P_1, E_1) → h_1Segment(B_2, O_1) → i_1Intersect(q, g) → T_1Segment(T_1, N_2) → rPoint(i_1) → O_2Point(h_1) → P_2Segment(Q_1, O_6) → pSegment(P_1, Q_8) → g_1Segment(N_8, N_2) → sSegment(N_7, Z) → nSegment(A_1, O_1) → j_1Polygon(J_{30}, K_{30}, L_{30}, M_{30}) → poli1_2, j_3, k_2, l_2, m_2Midpoint(K_{30}, J_{30}) → P_4Midpoint(L_{30}, M_{30}) → Q_3Polygon(J_{29}, K_{29}, L_{29}, M_{29}) → poli1_3, j_4, k_3, l_3, m_3Midpoint(K_{29}, J_{29}) → P_5Midpoint(L_{29}, M_{29}) → Q_4Polygon(J_{39}, K_{39}, L_{39}, M_{39}) → poli1_1, j_2, k_1, l_1, m_1Midpoint(J_{39}, K_{39}) → N_3Midpoint(M_{39}, L_{39}) → O_3Polygon(J_{40}, K_{40}, L_{40}, M_{40}) → poli1_4, j_{10}, k_4, l_4, m_4Midpoint(J_{40}, K_{40}) → N_9Midpoint(M_{40}, L_{40}) → O_9Polygon(J_{42}, K_{42}, L_{42}, M_{42}) → poli1_{10}, j_{11}, k_{10}, l_{10}, m_{10}Midpoint(J_{42}, K_{42}) → N_{10}Midpoint(M_{42}, L_{42}) → O_{10}Polygon(J_{41}, K_{41}, L_{41}, M_{41}) → poli1_{11}, j_{12}, k_{11}, l_{11}, m_{11}Midpoint(J_{41}, K_{41}) → N_{11}Midpoint(M_{41}, L_{41}) → O_{11}Line(Q_2, xAxis) → n_1Line(T_2, yAxis) → p_1Line(Z_2, yAxis) → q_1Line(A_3, yAxis) → r_1Line(P_3, xAxis) → s_1Line(R_3, xAxis) → a_2Line(S_3, yAxis) → e_2Intersect(yAxis, n_1) → T_3Intersect(e_2, n_1) → V_3Intersect(e_2, s_1) → W_3Intersect(s_1, r_1) → Z_3Intersect(s_1, p_1) → A_4Intersect(n_1, q_1) → F_4Intersect(q_1, a_2) → G_4Intersect(p_1, a_2) → H_4Intersect(xAxis, p_1) → I_4Intersect(a_2, r_1) → R_4Intersect(a_2, yAxis) → S_4Intersect(yAxis, xAxis) → T_4Segment(T_3, T_4) → g_2Segment(T_4, B_4) → h_2Segment(E_2, I_4) → i_2Segment(N_3, O_{10}) → n_2Segment(G_4, O_9) → q_2Segment(N_9, F_4) → r_2Segment(F_4, Q_3) → s_2Segment(V_3, W_3) → a_3Segment(Z_3, A_4) → e_3Segment(Z_3, N_{11}) → g_3Segment(O_{11}, R_4) → h_3Segment(R_4, S_4) → i_3Segment(I_4, O_3) → n_3Segment(H_4, G_4) → p_2Segment(N_{10}, A_4) → f_3Segment(P_4, T_3) → f_2Polygon(J_{43}, K_{43}, L_{43}, M_{43}) → poli1_{12}, j_{13}, k_{12}, l_{12}, m_{12}Midpoint(K_{43}, J_{43}) → P_6Midpoint(L_{43}, M_{43}) → Q_5Polygon(J_{44}, K_{44}, L_{44}, M_{44}) → poli1_{13}, j_{14}, k_{13}, l_{13}, m_{13}Midpoint(K_{44}, J_{44}) → P_7Midpoint(L_{44}, M_{44}) → Q_6Polygon(J_{45}, K_{45}, L_{45}, M_{45}) → poli1_{14}, j_{15}, k_{14}, l_{14}, m_{14}Midpoint(K_{45}, J_{45}) → P_9Midpoint(L_{45}, M_{45}) → Q_7Polygon(J_{46}, K_{46}, L_{46}, M_{46}) → poli1_{15}, j_{16}, k_{15}, l_{15}, m_{15}Midpoint(J_{46}, K_{46}) → N_{12}Midpoint(M_{46}, L_{46}) → O_{12}Polygon(J_{47}, K_{47}, L_{47}, M_{47}) → poli1_{16}, j_{17}, k_{16}, l_{16}, m_{16}Midpoint(J_{47}, K_{47}) → N_{13}Midpoint(M_{47}, L_{47}) → O_{13}Line(V_4, xAxis) → p_3Line(W_4, yAxis) → q_3Line(Z_4, yAxis) → r_3Line(A_5, xAxis) → s_3Intersect(yAxis, s_3) → G_5Intersect(yAxis, p_3) → H_5Intersect(xAxis, yAxis) → I_5Intersect(xAxis, q_3) → R_5Intersect(r_3, xAxis) → S_5Intersect(r_3, p_3) → T_5Intersect(q_3, s_3) → U_5Intersect(q_3, p_3) → V_5Segment(B_7, G_5) → a_4Segment(E_4, U_5) → e_4Segment(U_5, N_{12}) → f_4Segment(P_9, H_5) → g_4Segment(Q_7, P_7) → h_4Segment(Q_6, T_5) → i_4Segment(T_5, S_5) → n_4Segment(S_5, Q_5) → p_4Segment(O_{12}, R_5) → r_4Segment(I_5, O_4) → s_4Segment(N_4, G_5) → a_5Point(i_2) → F_5Point(h_2) → W_5Point(a_4) → Z_5Point(e_4) → A_6Segment(P_6, I_5) → q_4Point(a_4) → E_6Segment(G_5, E_6) → e_5Polygon(J_{48}, K_{48}, L_{48}, M_{48}) → poli1_{17}, j_{18}, k_{17}, l_{17}, m_{17}Midpoint(K_{48}, J_{48}) → P_{10}Midpoint(L_{48}, M_{48}) → Q_9Polygon(J_{49}, K_{49}, L_{49}, M_{49}) → poli1_{18}, j_{19}, k_{18}, l_{18}, m_{18}Midpoint(K_{49}, J_{49}) → P_{11}Midpoint(L_{49}, M_{49}) → Q_{10}Polygon(J_{50}, K_{50}, L_{50}, M_{50}) → poli1_{19}, j_{21}, k_{19}, l_{19}, m_{19}Midpoint(K_{50}, J_{50}) → P_{12}Midpoint(L_{50}, M_{50}) → Q_{11}Polygon(J_{51}, K_{51}, L_{51}, M_{51}) → poli1_{21}, j_{22}, k_{21}, l_{21}, m_{21}Midpoint(K_{51}, J_{51}) → P_{13}Midpoint(L_{51}, M_{51}) → Q_{12}Polygon(J_{52}, K_{52}, L_{52}, M_{52}) → poli1_{22}, j_{23}, k_{22}, l_{22}, m_{22}Midpoint(J_{52}, K_{52}) → N_{14}Midpoint(M_{52}, L_{52}) → O_{14}Line(F_6, yAxis) → f_5Line(G_6, yAxis) → g_5Line(H_6, yAxis) → h_5Line(I_6, xAxis) → i_8Line(R_6, xAxis) → n_5Line(S_6, xAxis) → p_5Line(T_6, xAxis) → q_5Line(U_6, xAxis) → r_5Intersect(i_8, f_5) → V_6Intersect(i_8, h_5) → W_6Segment(P_{13}, V_6) → s_5Segment(W_6, Q_{12}) → t_5Intersect(h_5, q_5) → Z_6Intersect(g_4, n_4) → A_7Intersect(p_5, g_5) → E_7Intersect(q_5, g_5) → F_7Point(h_5) → G_7Segment(G_7, W_6) → a_6Intersect(r_5, h_5) → H_7Segment(H_7, O_{14}) → b_6Segment(P_{10}, F_7) → d_6Intersect(f_5, n_5) → I_7Intersect(f_5, p_5) → R_7Segment(A_7, Q_{11}) → e_6Segment(P_{12}, I_7) → f_6Segment(E_7, Q_{10}) → g_6Segment(P_{11}, R_7) → h_6Segment(F_7, A_7) → i_6Segment(F_7, E_7) → n_6Intersect(n_5, yAxis) → T_7Intersect(yAxis, r_5) → U_7Segment(I_7, T_7) → p_6Segment(T_7, B_5) → q_6Segment(E_3, U_7) → r_6Segment(U_7, H_7) → s_6Segment(V_6, R_7) → t_6Intersect(g_5, r_5) → S_7Segment(S_7, E_7) → a_7Point(q_6) → V_7Point(r_6) → W_7Polygon(J_{53}, K_{53}, L_{53}, M_{53}) → poli1_{23}, j_{24}, k_{23}, l_{23}, m_{23}Midpoint(J_{53}, K_{53}) → N_{15}Midpoint(M_{53}, L_{53}) → O_{15}Polygon(J_{54}, K_{54}, L_{54}, M_{54}) → poli1_{24}, j_{25}, k_{24}, l_{24}, m_{24}Midpoint(J_{54}, K_{54}) → N_{16}Midpoint(M_{54}, L_{54}) → O_{16}Polygon(J_{55}, K_{55}, L_{55}, M_{55}) → poli1_{25}, j_{26}, k_{25}, l_{25}, m_{25}Midpoint(K_{55}, J_{55}) → P_{14}Midpoint(L_{55}, M_{55}) → Q_{13}Line(Z_7, xAxis) → b_7Line(A_8, xAxis) → c_7Line(E_8, yAxis) → d_7Line(F_8, yAxis) → e_7Line(G_8, yAxis) → f_7Intersect(d_7, b_7) → H_8Intersect(b_7, yAxis) → I_8Intersect(d_7, c_7) → R_8Intersect(c_7, e_7) → S_8Intersect(b_7, f_7) → T_8Intersect(c_7, f_7) → U_8Intersect(f_7, xAxis) → V_8Intersect(e_7, xAxis) → W_8Intersect(xAxis, yAxis) → Z_8Segment(E_5, V_8) → g_7Segment(V_8, O_{15}) → h_7Segment(N_{15}, T_8) → i_7Segment(T_8, Q_4) → n_7Segment(U_8, Q_{13}) → p_7Segment(P_5, I_8) → q_7Segment(I_8, N_{13}) → r_7Segment(O_{13}, Z_8) → s_7Segment(Z_8, B_9) → t_7Segment(S_8, N_{16}) → a_8Segment(O_{16}, W_8) → b_8Segment(P_{14}, R_8) → c_8Segment(R_8, H_8) → d_8Point(t_7) → A_9Point(g_7) → E_9Textfield(res1) → CI1Textfield(res2) → campoInserimento1Textfield(volt) → campoInserimento5Textfield(res3) → campoInserimento2Textfield(res4) → campoInserimento3Textfield(res5) → campoInserimento4Segment(Q_9, Z_6) → i_5Intersect(g_5, n_5) → R_1Point(n_5) → F_9Segment(G_9, F_7) → c_6Segment(G_9, F_9) → e_8OrthogonalLine(G_9, s_6) → f_8Line(P_{10}, xAxis) → g_8Line(Q_{10}, xAxis) → h_8Intersect(g_8, f_8) → H_9Intersect(h_8, f_8) → I_9Intersect(f_8, xAxis) → S_9Segment(G_9, F_7) → n_8Segment(F_7, E_7) → p_8Segment(E_7, S_7) → q_8
AI 绘图提示语参考
绘制一个电路模型,包含四个并联的电阻和一个串联的电源。首先绘制一个四边形表示电源,然后在电源的两个顶点之间绘制中点,接着绘制四个并联的电阻,每个电阻由两个中点和两个顶点组成,最后连接电源和电阻,形成完整的电路模型。
以上提示语为根据原始绘图命令整理而来,仅供参考。