(1 point) Let (b) Basis of the row space: {[ A = [ 0 1 -3 2 37 Find orthonormal bases of the kernel, row space, and image (column space) of A. (a) Basis of the kernel: (c) Basis of the image (column space): -1 3]. 9

Let X = 0 2 -2 1 and A = 3 0 0 3 0 3 0 -2 -2 0 0 -4 -4 0 1 -4 -1 0 1 0 1 0 0 (a) Find a basis for Nul(A). (b) Find the projection of × on to Nul(A). Call this vector ĂNul. (c) Find a basis for Row (A). (d) Find the projection of x on to Row(A). Call this vector XRow. (e) Show that XNul and Row are orthogonal. Will this be the case for all matrices A and all vectors x? Explain.

Plz answer all parts. Or leave it hanging

Let Find orthonormal bases of the kernel, row space, and image (column space) of A. (a) Basis of the kernel: (b) Basis of the row space: {[ | | (c) Basis of the image (column space): IT ].[ A = 3 -1 -3 11 do 0 3 1 - 2 |}