Choose the correct word and fill in the blank:
and represent the ………. rational number(s).
Given rational numbers are and .
Step Finding standard form of
HCF of and is .
On dividing the numerator and denominator of by their HCF . We get:
Step Finding standard form of
HCF of and is .
is in standard form because both the numerator and denominator have no common factor other than .
Step Compare standard forms:
Since the standard form of given rational numbers is different. Hence and are different.