Apply elementary transformation `R_2->R_2-3R_1` in the matrix equation `[11-6 6-4]=[1 3 0 2][2 0 3-2]`

Let A=[[2,4],[-1,1]] Apply elementary transformation R_1rarrR_1/2 in the matrix A.

On using clementary row operation R_1 to R_1-3 R_2 in the following matrix equation [[4,2],[3,3]]=[[1,2],[0,3]][[2,0],[1,1]] we have,

Using elementary row transformation find the inverse of the matrix A=[3 -1 -2 2 0 -1 3 -5 0]

Using elementary row transformation find the inverse of the matrix A=[3 -1 -2 2 0 -1 3 -5 0]

On using the elementary row operation R_(1) to R_(1)-3R_(2) in the matrix equation [{:(4,2),(3,3):}]=[{:(1,2),(0,3):}] [{:(2,0),(1,1):}] we get

Use the elementary row operation R_(1) to R_(1)-3R_(2) in the matrix equation [{:(4,2),(3,3):}]=[{:(1,2),(0,3):}][{:(2,0),(1,1):}]

Using elementary transformations, find the inverse of the matrix [[1, 3,-2],[-3, 0,-1],[ 2, 1, 0]]

Using elementary transformations, find the inverse of the matrix [[1, 3,-2],[-3, 0,-5],[ 2, 5, 0]]

Using elementary transformations, find the inverse of the matrix [[6,-3],[-2, 1]]

Using elementary transformations find the inverse of matrix A=[[6,-3],[2,1]]