Non-Linear Simultaneous Equations Demo
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This example demonstrates the solution and graphical representation of non-linear simultaneous equations. It involves core mathematical concepts such as non-linear equations, isosceles triangles, scatter plots, quadrilaterals, linear functions, and pyramid structures. The construction utilizes GeoGebra commands like Random and If, with objects including c, A6, D6, C6, A1, B6, B1, C1, D1, A2, C2, B2, D2, E2, F2, G2, A3, H2, B3, A4, E1, B4, A8, pic1, text1, text2, text4, a, button1. It is suitable for high school mathematics education, helping students understand the geometric meaning and methods of solving complex equation systems.
GeoGebra Commands & Parameters
Random(-5, 5 + If[c ≟ 0, 0, 0]) → A6Random(-9, 9 + If[c ≟ 0, 0, 0]) → D6Random(-5, 5 + If[c ≟ 0, 0, 0]) → C6If(A6 ≟ 0, Random[1, 5 + If[c ≟ 0, 0, 0]], A6) → A1Random(-9, 9 + If[c ≟ 0, 0, 0]) → B6If(B6 ≟ 0, Random[1, 5 + If[c ≟ 0, 0, 0]], B6) → B1If(C6 ≟ 0, Random[1, 5 + If[c ≟ 0, 0, 0]], C6) → C1If(D6 ≟ 0, Random[1, 5 + If[c ≟ 0, 0, 0]], D6) → D1