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Let T R^2 - R^2 be the linear transformation given by T (x.pdf

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Let T: R^2 -> R^2 be the linear transformation given by T* (|x| |y|) = |2x-y | |-8x+4y|. Find a basis for the range of T Solution basis = number of rows = 2 range ==> range of r^2, where r is any real number so range is[0,).

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Let T: R^2 -> R^2 be the linear transformation given by T* (|x| |y|) = |2x-y | |-8x+4y|. Find a basis for the range of T Solution basis = number of rows = 2 range ==> range of r^2, where r is any real number so range is[0,)

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