Let P be the set of all non-singular matrices of order 3 over ú and Q be the set of all orthogonal matrices of order 3 over ú. Then,

Let P be the set of all non-singular matrices of order 3 over R and Q be the set of all orthogonal matrices of order 3 over R. Then

Let P be the set of all non - singular matrices of order 3 over R and Q be the set of all orthogonal matrices of order 3 over R. Then

Let T & U be the set of all orthogonal matrices of order 3 over R & the set of all non-singular matrices of order 3 over R respectively. Let A = {-1, 0, 1}, then

If A, B are two non-singular matrices of same order, then

Let A be an orthogonal non-singular matrix of order n, then |A-I_n| is equal to :

Let A be an orthogonal non-singular matrix of order n, then |A-I_n| is equal to :

Let A be the set of all 2 xx 2 matrices whose determinant values is 1 and B be the set of all 2 xx 2 matrices whose determinant value is -1 and each entry of matrix is either 0 or 1, then

Let A be the set of all 2 xx 2 matrices whose determinant values is 1 and B be the set of all 2 xx 2 matrices whose determinant value is -1 and each entry of matrix is either 0 or 1, then

If A and B are non zero square matrices of order 3, then

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 ?