if a determinant of order `3xx 3` is formed by using the numbers 1 or -1 then the minimum values of the determinant is

If a determinant of order 3xx3 is formed by using the numbers 1 or -1 then minimum value of determinant is :

Find the value of the determinant . [[5,3],[7,9]]

Write the value of the determinant |[p ,p+1],[p-1,p]| .

Write the value of the determinant |[p,p+1],[p-1,p]| .

If the entries in a 3xx3 determinant are either 0 or 1, then the greatest value of their determinants is

Let P be a matrix of order 3xx3 such that all the entries in P are from the set {-1,\ 0,\ 1} . Then, the maximum possible value of the determinant of P is ______.

A determinant of second order is made with the elements 0 and 1. Find the number of determinants with non-negative values.

Consider the set A of all determinants of order 3 with entries 0 or 1 only. Let B be the subset of A consisting of all determinants with value 1. Let C be the subset of the set of all determinants with value -1 . Then

A is a square matrix of order 3xx3 . The matrices A, 4A^(-1), A^(T) all have the same value of the determinant. If (adjA)=2A^(T). then |3A^(-1)| is equal to

Consider the set A of all matrices of order 3 xx 3 with entries 0 or 1 only. Let B be the subset of A consisting of all matrices whose determinant is 1. Let C be the subset of A consisting of all matrices whose determinant is -1. Then which one of the following is correct ?