If det `(A_(3xx3)) = 6`, then det `(adj 2A)=`

If it (A_ (3xx3)) = 6, then it (adj2A) =

If it (A_ (3xx3)) = 6, then it (adj2A) =

If it (A_ (3xx3)) = 6, then it (adj2A) =

Suppose A=(a_(ij))_(3xx3) where a_(ij) epsilon R If det (adj(A)A^(-1))=3 , then det (adj(A)) equals:

Consider the following statements : 1. If det A = 0, then det (adj A) = 0 2. If A is non-singular, the det(A^(-1)) = (det A)^(-1)

Consider the following statements : 1. If det A = 0, then det (adJ A) = 0 2. If A is non-singular, then det (A^(-1)) = (det A)^(-1)

If A is 3x3 matrix and det adj(A)=k then det(adj2A)=

If det (A) = 5, then find det (15A) where A is of order 2 xx 2

Let A and B be two invertible matrices of order 3xx3 . If det. (ABA^(T)) = 8 and det. (AB^(-1)) = 8, then det. (BA^(-1)B^(T)) is equal to