A number 'p' exists such that it is the square of a number 'q'. If 'p'> 400, 'q' can be:
True
False
The square root of 400 is 20. So if 'p'>400, its square root can be any number greater than 20.
A number "p" exists such that it is the square of a number "q". If "p" > 400, "q" can be
A number "p" exists such that it is the square of a number "q". If "p"> 400, "q" can be
A number "p" exists such that it is the square of a number "q". If "p"> 400, "q" can be any number greater than
Find the negation of the statement - 'There exists a rational number x such that its square is 2 '.
A square matrix A is called Nilpotent if there exists a positive integer m such that Am = I.