Answer:
Every real number is a rational number (False)
Step-by-step explanation:
A Rational Number is a number that can be written in this form \(\frac{a}{b}\) such b≠0. But in the Real Set, there is other subset like the Irrational set whose elements cannot be written in p/q form such as \(\sqrt{2}\), \(\pi\), etc. Those numbers can't be written as a ratio p/q.
So it is false to say that Every Real number is a rational number, for Irrational numbers are not Rational ones.
