Linear Transformations 1 point possible (graded) Let S : R* -+ R be a linear transformation with S (e1) = ],s(ez) = [7] .s(ex)= [3]. Let T' : "
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Linear Transformations 1 point possible (graded) Let S : R* -+ R be a linear transformation with S (e1) = ],s(ez) = [7] .s(ex)= [3]. Let T' : " -+ R* be a linear transformation with What is the standard matrix for T o S? Row-Reduced Matrix Continued 2 points possible (graded) Take the same set-up as the previous problem. Suppose T' : R* -> R* is a linear transformation with standard matrix A. When you row-reduce A, the result is the matrix 1 2 0 010 -1 R= 0 0 0 What is the rank of T? Find a basis for the kernel of T'. Enter the list of vectors forming the basis below, separated by semicolons. For Stance. to enter the list . |: 2 - type -1.0.12:4 1.2.32. Save Submit You have used 0 of 5 attempts

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Subject: Linear Algebra, Math
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