Consider the basis S = {v,, v2} for R2, where v, = (- 2, 1) and v, = (1, 3), and let T:R2 - R3 be the linear transformation such that T(v,) = (- 1, 6, 0) and T(v2) = (o, - 7, 13) Find a formula for...


Subject: Linear Algebra


Consider the basis S = {v,, v2} for R2, where v, = (- 2, 1) and v, = (1, 3), and let T:R2 - R3 be the linear transformation such that<br>T(v,) = (- 1, 6, 0) and T(v2) = (o, - 7, 13)<br>Find a formula for T(x,, x2), and use that formula to find T(6, - 7).<br>Give exact answers in the form of a fraction.<br>T(6,-7)=(LD Edit<br>

Extracted text: Consider the basis S = {v,, v2} for R2, where v, = (- 2, 1) and v, = (1, 3), and let T:R2 - R3 be the linear transformation such that T(v,) = (- 1, 6, 0) and T(v2) = (o, - 7, 13) Find a formula for T(x,, x2), and use that formula to find T(6, - 7). Give exact answers in the form of a fraction. T(6,-7)=(LD Edit

Jun 03, 2022
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