Commutative Property of Multiplication - Definition & Examples
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Commutative Property of Multiplication
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Matrix transformations change the position, orientation, or size of vectors in space using multiplication. The matrix (0, 1.5, 1.5, 0) swaps the x and y components of any vector and scales them by 1.5. This means if you input a vector like (1, 2), the output would be (3, 1.5). Geometrically, this matrix reflects points across the line y = x and stretches them. It doesn’t preserve angles or lengths, but it keeps the origin fixed and turns lines into other lines, which is a key property of linear
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