Let `A = [a_(ij)], B=[b_(ij)]` are two 3 × 3 matrices such that `b_(ij) = lambda ^(i+j-2) a_(ij)` & |B| = 81. Find |A| if `lambda` = 3.

Let A=[a_(ij)] and B=[b_(ij)] be two 4xx4 real matrices such that b_(ij)=(-2)^((i+j-2))a_(ji) where i,j=1,2,3,4. If A is scalar matrix of determinant value of 1/128 then determinant of B is

Let A=[a_(ij)] and B=[b_(ij)] be two 3xx3 real matrices such that b_(ij)=(3)(i+j-2)a_(ji) , where i, j = 1,2,3. If the determinant of B is 81, then the determinant of A is :

Let A=[a_(ij)] and B=[b_(ij)] be two 3times3 real matrices such that b_(ij)=(3^(i+j-2))a_(ji) , where i,j=1,2,3 . If the determinant of B is 81 , then the determinant of A is

Let A= [a_(ij)] and B=[b_(ij)] be two 3times3 real matrices such that b_(ij)=(3)^((i+j-2))a_(ji) ,where i,j=1,2,3 .If the determinant of B is 81 ,then the determinant of A is

Let A=[a_(ij)] and B=[b_(ij)] be two 3times3 real matrices such that b_(ij)=(3)^(i+j-2)a_(ji), where i , j=1,2,3 .if the determinant of B is 81 ,then the determinant of A is

Let A=[a_(ij)] and B=[b_(ij)] be two 3times3 real matrices such that b_(ij)=(3)^((i+j-2))a_(ji) ,where i,j=],[1,2,3 .If the determinant of B is 81 ,then the determinant of A is

Let A=[a_(ij)] be a square matrix of order 3 and B=[b_(ij)] be a matrix such that b_(ij)=2^(i-j)a_(ij) for 1lei,jle3, AA i,j in N . If the determinant of A is same as its order, then the value of |(B^(T))^(-1)| is

Let A=[a_(ij)] be a square matrix of order 3 and B=[b_(ij)] be a matrix such that b_(ij)=2^(i-j)a_(ij) for 1lei,jle3, AA i,j in N . If the determinant of A is same as its order, then the value of |(B^(T))^(-1)| is