Suppose A, B are two distinct `2times2` matrices such that `A^(2)-5A+6I=O`, `B^(2)-5B+6I=O`. Then possible values of `|A+B|` are

"Suppose "A" ,"B" are two distinct "2times2" matrices such that "A^(2)-5A+6I=0,B^(2)-5B+6I=0,Then (A) A^(3)-B^(3)=19(A-B), (B) A^(4)-B^(4)=65(A-B)(C)A^(5)-B^(5)=211(A-B) (D) A^(6)-B^(6)=665(A-B)"

Suppose A and B are two non singular matrices such that B!=I,A^(6)=I and AB^(2)=BA. Find the least value of k for B^(k)=1

Suppose A and B are two non-singular matrices of order n such that AB=BA^(2) and B^(5)=I ,then which of the following is correct

Let A and B are two non - singular matrices of order 3 such that |A|=3 and A^(-1)B^(2)+2AB=O , then the value of |A^(4)-2A^(2)B| is equal to (where O is the null matrix of order 3)

If A and B are square matrices of order 2 such that |A| = 2 and AB = 6I, then the value of |B| is:

Suppose A and B be two ono-singular matrices such that AB= BA^(m), B^(n) = I and A^(p) = I , where I is an identity matrix. If m = 2 and n = 5 then p equals to

Let A and B be two 3xx3 matrices such that A+B = 2 B' and 3A + 2B= I then

Suppose a matrix A satisfies A^(2)-5A+7I=0. If A^(5)=aA+bI, then the value of 2a+b is:

Suppose a Matrix A satisfies A^(2)-5A+7I=0 .If A^(5)=aA+bI ,then the values of 2a+b is

If A and B are two square matrices such that B=-A^(-1)BA, then (A+B)^(2) is equal to A^(2)+B^(2) b.O c.A^(2)+2AB+B^(2) d.A+B