Consider a linear transformation T: R R defined by 7(x) = A, 2 4-2 3...

   

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Consider a linear transformation T: R → R³ defined by 7(x) = Aï, 2 4-2 3 -5 7 -1 7-8 3 where A= -2 3 (1) Find a basis for Col(A). (2) Calculate the rank of A. (3) Find a basis for Nul(A). Consider a linear transformation T: R → R³ defined by 7(x) = Aï, 2 4-2 3 -5 7 -1 7-8 3 where A= -2 3 (1) Find a basis for Col(A). Consider a linear transformation T: R → R³ defined by 7(x) = Aï, 2 4-2 3 -5 7 -1 7-8 3 where A= -2 3 (1) Find a basis for Col(A). Consider a linear transformation T: R → R³ defined by 7(x) = Aï, 2 4-2 3 -5 7 -1 7-8 3 where A= -2 3 (1) Find a basis for Col(A). (2) Calculate the rank of A. (3) Find a basis for Nul(A). (2) Calculate the rank of A. (3) Find a basis for Nul(A). (2) Calculate the rank of A. (3) Find a basis for Nul(A).

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