减法函数演示
几何画板及绘图内容加载中,请稍等……
①本范例通过动态演示展示减法运算的几何意义,将减法视为从点B到点A的向量运算;②涉及核心数学概念包括向量、二维向量运算、函数表示、积分与二次函数;③作图要点运用了Intersect(交点)、Point(点)、Vector(向量)等GeoGebra命令与对象;④适合高中及以上学生学习向量、函数及微积分知识,也可用于教学演示。
GeoGebra 命令及参数
Intersect(xAxis, yAxis) → APoint(yAxis) → BPoint(yAxis) → CPoint(yAxis) → DPoint(yAxis) → EPoint(yAxis) → FPoint(xAxis) → LPoint(xAxis) → MPoint(xAxis) → ZPoint(xAxis) → M_1Point(xAxis) → N_1Point(xAxis) → O_1Point(xAxis) → P_1Point(xAxis) → Q_1Point(yAxis) → S_2Point(yAxis) → F_3Point(yAxis) → V_3Point(yAxis) → I_4Point(yAxis) → T_4Vector(B, M_1) → uVector(C, N_1) → vVector(D, O_1) → wVector(E, P_1) → aVector(F, Q_1) → bVector(K, A) → cVector(G_1, A) → dVector(F_1, M_1) → eVector(S, N_1) → fVector(R, O_1) → gVector(G, P_1) → hVector(H_1, L) → iVector(I_1, M) → jVector(J_1, Z) → kVector(K_1, A_1) → lPoint(xAxis) → B_5Point(xAxis) → C_5Point(xAxis) → D_5Point(xAxis) → E_5Point(xAxis) → F_5Vector(R_2, B_5) → mVector(Q_2, C_5) → nVector(P_2, D_5) → pVector(O_2, E_5) → qVector(N_2, F_5) → rVector(S_2, L) → sVector(T_2, M) → tVector(U_2, Z) → u_1Vector(V_2, A_1) → v_1Vector(W_2, L_1) → w_1Point(xAxis) → G_5Point(xAxis) → H_5Point(xAxis) → I_5Point(xAxis) → J_5Point(xAxis) → K_5Vector(W_4, M) → a_1Vector(V_4, Z) → b_1Vector(U_4, A_1) → c_1Vector(T_4, L_1) → d_1Vector(S_4, G_5) → e_1Vector(R_4, H_5) → f_1Vector(Q_4, I_5) → g_1Vector(P_4, J_5) → h_1Vector(O_4, K_5) → i_1Vector(Z_4, L) → j_1Vector(A_5, A) → k_1Vector(D_4, M_1) → l_1Vector(C_4, N_1) → m_1Vector(L_3, O_1) → n_1Vector(K_3, P_1) → p_1
AI 绘图提示语参考
在二维坐标系中,绘制表示减法的向量操作。从点B到点A的向量代表减法,同时展示多个向量从不同点出发,并与坐标轴相交的点。通过这些点和向量,构建出减法的几何意义,并体现向量运算、函数表示、定积分和二次函数等数学概念。
以上提示语为根据原始绘图命令整理而来,仅供参考。