We define a binary relationon `~` on the set of all `3 xx 3` real matrices as `A ~ B,` if and only if there exist invertible matrices `P and Q` suchthat `B - PAO^-1.` The binary relation `~` is

We define a binary relationon sim on the set of all 3xx3 real matrices as A-B, if and only if there exist invertible matrices P and Q suchthat B-PAO^(-1). The binary relation is

We define a binary relation ~ on the set of all 3xx3 real matrices as A~B if and only if there exist invertible matrices P and Q such that B = PAQ^-1 . The binary realtion is

We define a binary relation ~ on the set of all 3xx3 real matrices as A ~B if and only if these exist invertible matrices P and Q such that B= PAQ ^(-1) .The binary relation ~ is -

We define a binary relation ~ on the set of all 3 xx 3 real matrices as A ~ B if any there exist invertible matrices P and Q that B = PAQ^(-1) . The binary relation ~ is

In the set all 3xx 3 real matric a relation a relation is defined as follows .A matrix A is related to a matric B if and only if there is a non - singular 3xx 3 matrix P such that B=P^(-1) AP. This relation is -

Define a relation R over a class of n xx n real matrices A and B as ARB iff there exists a non-singular matrix P such that A=P^(-1)BP Then which of the following is true?

The binary operation defined on the set z of all integers as a ** b = |a-b| - 1 is

The binary operation defined on the set z of all integers as a ** b = |a-b| - 1 is

Let A and B be two 3xx3 invertible matrices . If A + B = AB then