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Let {eee 123 , , }    and { fff 123 , , }    be bases of vector space V.Suppose1 11 2 2 332 11 2 2 332 11 2 2 33e af af afe bf bf bfe cf cf cf=+ +=+ +=+ +Let A be the matrix whose rows are the coordinatevectors of 1 2 e e,  and 3 erespectively, relative to the basis{ fff 123 , , }   123123123aa aA bb bccc    =      Show that, for any vector v V∈ , e f  vA v =  

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IPS question ANSWERS too much long but I can tell you that it is a equation the ACCESS so IMPORTANT in this equation the equation is too much long I can tell you that you can solve your mind

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