1. Let A = [1 3 0 60 3 (a) Describe all solutions of Ax =...

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1. Let A = [1 3 0 60 3 (a) Describe all solutions of Ax = 0 in parametric vector form. (b) Find nullity (A). (c) Give a geometric description of Nul(A). [3] in parametric vector form. How does this (d) Describe all solutions of Ax solution set relate to Nul(A)? (e) Do the columns of A form a linearly independent set? (f) Find rank(A). 1. Let A = [1 3 0 60 3 (a) Describe all solutions of Ax = 0 in parametric vector form. (b) Find nullity (A). (c) Give a geometric description of Nul(A). [3] in parametric vector form. How does this (d) Describe all solutions of Ax solution set relate to Nul(A)? (e) Do the columns of A form a linearly independent set? (f) Find rank(A).

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a To find all solutions of Ax 0 in parametric vector form we need to solve the equation Ax 0 This ca... View the full answer