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" If "A=[[3,-3,4],[2,-3,4],[0,-1,1]]," t...

" If "A=[[3,-3,4],[2,-3,4],[0,-1,1]]," then "

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If A=[(3,-3,4),(2,-3,4),(0,-1,1)]2-3 41 then show that A^-1=A^1.

If A= {:[(3,-3,4),(2,-3,4),(0,-1,1)] , show that A^4=I , Hence find A^-1

If A =[{:(3,-3,4),(2,-3,4),(0,-1,1):}] and B is the adjoint of A, find the value of |AB+2I| ,where l is the identity matrix of order 3.

If A =[{:(3,-3,4),(2,-3,4),(0,-1,1):}] and B is the adjoint of A, find the value of |AB+2I| ,where l is the identity matrix of order 3.

If A =[{:(3,-3,4),(2,-3,4),(0,-1,1):}] and B is the adjoint of A, find the value of |AB+2I| ,where l is the identity matrix of order 3.

If A =[{:(3,-3,4),(2,-3,4),(0,-1,1):}] and B is the adjoint of A, find the value of |AB+2I| ,where l is the identity matrix of order 3.

For the matrix A = [(3,-3,4),(2,-3,4),(0,-1,1)] , show that A^3 = A^-1

Find the inverse of each of the matrices given below : A=[(3,-3,4),(2,-3,4),(0,-1,1)]

Using elementary row operations find the inverse of A = ((3,-3,4),(2,-3,4),(0,-1,1)) , and hence the following system of equations 3x - 3y + 4z = 21, 2x - 3y + 4z = 20 , - y + z = 5 .

If A=[[4,-1,-4],[ 3, 0,-4],[ 3,-1,-3]] , show that A^2=I_3dot