Systems of Linear Inequalities
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This example demonstrates how to graph and analyze the solution set of systems of linear inequalities using GeoGebra, typically resulting in a polygonal region on the coordinate plane. Key math concepts involved include inequalities, linear equations, intersections, and polygons. Construction highlights involve using GeoGebra commands like Intersect and objects such as lines (s), circles (c), points (n), texts (t), booleans (b), movable objects (m), functions (f), and points/objects (A, g, B, C, h, D, E). Suitable for high school mathematics education to understand the geometric representation of linear inequalities and their solution sets.
GeoGebra Commands & Parameters
Intersect(f, yAxis) → AIntersect(g, yAxis) → BIntersect(f, g) → CIntersect(f, h) → DIntersect(g, h) → E