Find the adjoint of the following matrices: `[(-3, 5),( 2, 4)]` Verify that `(a d j\ A)A=|A|I=A(a d j\ A)` for the above matrices.

Find the adjoint of each of the matrices [{:(1,2),(3,4):}]

Find adjoint of the matrice in [(1,-1, 2),( 2, 3, 5),(-2, 0, 1)]

Find the adjoint of the following matrices: [(cosalpha,sinalpha),(sinalpha,cosalpha)] (ii) [(1,tanalpha//2),(-tanalpha//2, 1)] Verify that (a d j\ A)A=|A|I=A(a d j\ A) for the above matrices.

Compute the adjoint of each of the following matrices: [[1, 2, 2],[ 2 ,1 ,2],[ 2, 2, 1]] (ii) [[1, 2, 5],[ 2, 3,1],[-1, 1, 1]] (iii) [[2,-1, 3],[ 4, 2, 5],[ 0, 4,-1]] (iv) [[2, 0,-1],[ 5, 1, 0],[ 1, 1, 3]] Verify that (a d j\ A)A=|A|I=A(a d j\ A) for the above matrices.

Compute the adjoint of the matrix A given by A=[[1, 4, 5], [3, 2, 6], [0 ,1 ,0]] and verify that A(a d j\ A)=|A|I=(a d j\ A)Adot

Find the adjoint of the matrix A=[(-1,-2,-2), (2 ,1,-2), (2,-2, 1)] and hence show that A(a d j\ A)=|A|\ I_3 .

Find adjoint of the matrice in [(1, 2),( 3, 4)]

Compute the adjoint of the matrix A given by A=[[1, 4, 5],[ 3 ,2, 6],[ 0 ,1, 0]] and verify that A(a d jA)=|A|I=(A d jA)Adot

Find the adjoint of matrix A=[a_(i j)]=[(p, q),( r, s)] .

Verify A (a d j A) = (a d j A) A = |A|I for [(2 ,3),(-4,-6)]