`" 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 3xx3 non-singular matrix such that A^(-1)+(adj.A)=0," then det "(A)=

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

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

If B is a 3xx3 matrics such that B^(2)=0 then det[(1+B)^(50)-50B]=0

If A is a square matrix such that A^(2)= I , then (A-I)^(3)+(A+I)^(3)-7A is equal to

If A is a square matrix such that A^(2)=1 then (A-I)^(3)+(A+I)^(3)-7A is equal to

If M is a 3times3 matrix such that M^(2)=0 ,then det ((I+M)^(50)-50M) where I is an identity matrix of order 3, is equal to.

If A is a square matrix such that A^(2)=I, then (A-I)^(3)+(A+I)^(3)-7A is equal to A(b)I-A(c)I+A(d)3A

Suppose A is a 3xx3 matrix such that det(A)=2.2 then ("det"(adj(adjA)))/(("det"(A))^(2))= __________.