If A = and A = A^T, then -

For suitable matrices A, B; the false statement is-

If A =, then |A +A^T| equals -

If A= , then AA^T equals-

If A = and B =, then correct statement is -

If A, B, C, are three matrices, then A^T + B^T + C^T is -

If A and B are matrices of order m × n and n × m respectively, then the order of matrix B^T (A^T)^T is -

If A = and B = , then (AB)^T is-

If is square root of I2, then  and  will satisfy the relation -

If A = then A² – 5A + 6I =

If A =, B =, C =, then which of the following statement is true-

If A = and B = , then -

equals-

Statement - I For any real value of  or  the value of the expression 0 or y≥2 (either less than or equal to zero or greater than or equal to two)

Statement - II  for all real values of  .

In this question, we have to find the statements are the correct or not and statement 2 is correct explanation or not, is same as assertion and reason

If A =, then A² equals-

The root of the equation [x 1 2]   = 0 is-