Question: Let B= (b, , b2, b3) be a basis for a vector space V and let T : V - R2 be a linear transformation

Let B= (b, , b2, b3) be a basis for a vector
Let B= (b, , b2, b3) be a basis for a vector space V and let T : V - R2 be a linear transformation with the property shown below. Find the matrix for T relative to B and the standard basis for R2. - 3X1 - 7x2 - 2x3 T ( x , b 1 + *2b2 + *gbg ) = - X1 + 8X2 The matrix for T relative to B and the standard basis for R2 is

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