If `A=[[2,-1,-3],[3,-4,-2],[5,2,4]]` then cofactor of element `a_(32)` is

If A=[[1,-1,3],[2,1,-3],[1,1,1]] then the cofactor of a_(32) in A+A^(T)

If A=[[1,-1,3],[2,1,-3],[1,1,1]] then the cofactor of a_(32) in A+A^(T)

If A=[(1,-1,3),(3,2,1),(4,5,6)] then cofactor of A_(22) is

If A=[{:(2,-1," 3"),(4," 2"," 5"),(0," 4",-1):}] , then cofactor A_(32) is

If a=[5 6-3-4 3 2-4-7 3], then write the cofactor of the element a_(21) of its 2nd row.

If A=[5 3 8 2 0 1 1 2 3] . Write the cofactor of the element a_(32) .

If A=[[1, 1, 0], [2, 1, 5],[1, 2, 1]] and a_(ij) denote the cofactor of element A_(ij) , then a_(11)A_(21)+a_(21)A_(22)+a_(13)A_(23)=

If Delta = |(5,3,8),(6,0,4),(1,2,3)| then the minor of the element a_(21) is

If A is a 2times2 matrix such that [[2,1],[3,2]] A [[-3,2],[5,-3]]=[[1,0],[0,1]] then the sum of the elements in A is

If A=[(3,2,4),(1,2,1),(3,2,6)] and A_(ij) are the cofactors of a_(ij) , then a_(11)A_(11)+a_(12)A_(12)+a_(13)A_(13) is equal to