`" If "A" is a "3times3" matrix and "det A=-2" then "|" Adj "A|`

If A is a 3times3 matrix and |adj A|=16 then |A|=

If A is a 3times3 matrix and |A|=2, then |Adj(Adj(Adj(Adj(A)|=

A is a 3times3 matrix and |A|=2 then |adj(adj(adjA))| =

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

If A is a 3xx3 matrix such that det.A=0, then

A is a 3times3 matrix and |A|=2 then |adj(adj(adjA))| =________ (A) 8 (B) 64 (C) 256 (D) 512

" If "A" is a "3times3" non-singular matrix,then adj(adjA) is equal to "

If A is a matrix of order 3 and |A|=2, then A |adj A| is

" If "A" is a "3times3" nilpotent matrix such that "A^(2)=0,|A-3I|=27" then "|(det((A+3I)^(50)))/(3^(150))|=

If A is a square matrix of order 2 then det(-3A) is