Question

“All fractions are rational numbers, but all rational numbers need not be
fractions". Justify.

Answer 1

Every fraction is a rational number but a rational number need not be a fraction. ... Since every natural number is an integer. Therefore, a and b are integers. Thus, the fraction a/b is the quotient of two integers such that b ≠ 0.

MARK AS BRAINLIST

Answer 2

Answer:

The Statement is true.

Step-by-step explanation:

All fractions can be written in the form  $\frac{p}{q\\}$ where p and q are integers and q $\neq$ 0

For e.g:  $\frac{1}{2}$ is a rational number.

However, Rational Numbers include numbers like $\frac{-12}{9}$ which is NOT a fraction as both the numerator and denominator aren't natural numbers.