Question: Show that T is a linear transformation by finding a matrix that implements the mapping 06. [2 points] Show that T' is a linear transformation

Show that T is a linear transformation by finding a matrix that implements the mapping

Show that T is a linear transformation by finding
06. [2 points] Show that T' is a linear transformation by finding a matrix that implements the mapping. Note that I1, 12, . .. are not vectors but are entries in vectors. (a) [1 point] (21, 12, 13. 54) = 3.x1 + 4x3 - 2r, (Note that T : R' - R) (b) [I point] Let T : R2 -+ R3 be a linear transformation with T(21, 12) = (21) -22. -31 + 12.2x1 - 3.r2). Find x such that T(x) = (0, -1, -4)

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