A=[[2,2,-3],[-3,2,3],[2,-3,2]]

if A=[[2,-3,3],[2,2,3],[3,-2,2]] then C_2 +2C_1 and then R_1+R_3 gives

Find the inverse of each of the following matrix if it exists. [[2,-3,3],[2,2,3],[3,-2,2]]

Using elementary transformations, find the inverse of each of the matrix, if it exists: [[2,-3,3],[2,2,3],[3,-2,2]]

If A=[[2,-3,3], [2,2,3] , [3,-2,2]] then find A^(-1)

Evaluate triangle = |[3,2,3],[2,2,3],[3,2,3]|

The inverse of the matrix [[2, -3, 3], [2, 2, 3], [3, -2, 2]] is

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

If A=[(2,-3,3),(2,2,3),(3,-2,2)] then C_(2)+2C_(1) and "then" R_(1)+R_(3) gives

If A=[(2,-3,3),(2,2,3),(3,-2,2)] then C_(2)+2C_(1) and "then" R_(1)+R_(3) gives

If A = [(2,3,3),(3,2,3),(3,3,2)] , then show that A^2 - 7A - 8I = O