Question

The inverse of the statement “If x is rational then x is real.”is…
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Answer 1

The inverse of the statement “If x is rational then x is real” is not true.

Rational numbers:

The number which can be expressed in the form of p/q where p and q are the integers and q must not be equal to zero.

whereas:

Real Numbers:

Every number in mathematics is called real number means every natural number is the real number so, the rational number is the real number and in this set, there are so many numbers such as an irrational number.

so it very clear from the definition of the particular numbers that every rational number is the real number but every real number cannot be the rational number.

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