If `A=[{:(3,-3,4),(2,-3,4),(0,-1,1):}]` , then the trace of the matrix `Adj(AdjA)` is

If A = [(3,-3,4),(2,-3,4),(0,-1,1)] , then adj (adj A) is

If A =[{:(3,,-3,,4),(2,,-3,,4),(0,,-1,,1):}] , then adj (adj A) is

If A=[{:(1,2,3),(2,3,2),(3,3,4):}] , find adj.A

If A=[[3,-3,42,-3,40,-1,1]], then adj(adjA)=A these , these

If A=|{:(-3,-1,2),(2,2,-3),(1,3,-1):}| , then show that : A.(adj.A)=(adj.A). A.

If A=|{:(-3,-1,2),(2,2,-3),(1,3,-1):}| , then show that : A.(adj.A)=(adj.A). A.

If A=[(3,2,-1),(4,-1,2),(0,1,2)] then adj (adjA) is

Statement -1 : if {:A=[(3,-3,4),(2,-3,4),(0,-1,1)]:} , then adj(adj A)=A Statement -2 If A is a square matrix of order n, then adj(adj A)=absA^(n-2)A