`" Let "A=([201,2011],[1,10])" ,then the value of "(det(A^(5)-201A^(4)))/(-2011)" is "`

If A=[[2,0,1],[2,1,3],[1,-1,0]] , then find value of A^(2)-5A+6I

" 2.Let "A=[[1,0,2],[2,0,1],[1,1,2]]," then "(det((A-I)^(3)-4A))/(5)" is "

Let A=[(2,3),(0,-1)] , the value of det(A^4)-det(A^10-adj(2A)^10))

If A=[[2,0,1],[2,1,3],[1,-1,0]] , then find (A^(2)-5A)

Let A= [[1,0,2],[2,0,1],[1,1,2]] then det((A-I)^(3)-4A) is

If A=[(2,0,1),(2,1,3),(1,-1,0)] , then find (A^(2)-5A)

Let A and B are two square matrices of order 3 such that det. (A)=3 and det. (B)=2 , then the value of det. (("adj. "(B^(-1) A^(-1)))^(-1)) is equal to _______ .

If A = [{:(2,3),(0,-1):}] , then the value of det (A^(4)) | det ( A^(10) - Adj( 2A))^(10)) is equal to "_______________" .

If A=[[2,0,1] , [2,1,3] , [1,-1,0]] then (A^2-5A)=

Let a_(1),a_(2),a_(3),...,a_(101) are in G.P.with a_(101)=25 and sum_(i=1)^(201)a_(1)=625. Then the value of sum_(i=1)^(201)(1)/(a_(1)) equals