Show that u (v) = s (v) for all v in rn

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Let T : Rn → Rn be an invertible linear transformation, and let S and U be functions from Rn into Rn such that S (T (x)) = x and U (T (x)) = x for all x in Rn. Show that U (v) = S (v) for all v in Rn. This will show that T has a unique inverse, as asserted in Theorem 9.

Reference no: EM131075666

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