Let f : R 2 ? R 2 be the linear transformation defined by (1 point) Let

Let f : R ² ? R ² be the linear transformation defined by

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(1 point) Let f: R² → R² be the linear transformation defined by Let be two different bases for R². a. Find the matrix [f] for f relative to the basis B. | b. Find the matrix [f] for f relative to the basis C. [f] B = [f] = c. Find the transition matrix [1] from C to B. [1] B с -2 f(x) = [ [2²2]× 3 = = X. {(-1,2), (-1, 1)}, {(-1,2), (-2,5)}, (1 point) Let f: R² → R² be the linear transformation defined by Let be two different bases for R². a. Find the matrix [f] for f relative to the basis B. | b. Find the matrix [f] for f relative to the basis C. [f] B = [f] = c. Find the transition matrix [1] from C to B. [1] B с -2 f(x) = [ [2²2]× 3 = = X. {(-1,2), (-1, 1)}, {(-1,2), (-2,5)},