I understand and got part A and B. I am not sure what to do about Part C. A real in-depth answer with the math worked out would be much appreciated! Thanks!
I understand and got part A and B. I am not sure what to do about...
I have question about 5b and c. For b I think i got it, but I'm not so sure about c. 5. Let B be the following matrix in reduced row-echelon form: 1 0 - 1 0 0 1 2 B= 0 0 0 0 0 0 0 (a) (3 pts) Let C be a matrix with rref(C) B. Find a basis of ker(C). (b) (3 pts) Find two matrices A1 and A2 so that rref(A1) rref(A2) im(Au) # im(A2)....
Please answer from part a through u The Fundamental Matrix Spaces: Consider the augmented matrix: 2 -3 -4 -9 -4 -5 6 7 6 -8 4 1 3 -2 -2 9 -5 -11 -17 -16 3 -2 -2 7 14 -7 2 7 8 12 [A[/] = 2 6 | -2 -4 -9 | -3 -3 -1 | -10 8 11 | 11 1 8 / 7 -10 31 -17 with rref R= [100 5 6 0 3 | 4...
I am looking for how to explain #4 part b. I have gotten the matrix A and I believe the answer is W = span{ v1 u2 u3 } however I'm not really sure if that is correct or not. Please give a small explanation. Also im not sure if I need to represent the vectors in A as columns or rows, or if either one works. For the next two problems, W is the subspace of R4 given by...