The maximum real number, which most exceeds its cube, is

The real numbers which must exceeds its cube is

The positive real number which most exceeds its cube is

Let x be a number which exceeds its square by the greatest possible quantity . Then x is equal to

Let x be a number which exceeds its square by the greatest possible quantity, then x =

Give negation of the followings: There exists a number which is equal to its cube.

Write the negation of the following : There exists a real number which is equal to its square.

Find all number which exceed their square root by 12

Symbolise the following statements. There is at least one number in the set of natural numbers which is equal to 'its' cube.