Example:
(i) is a rational number as 3 and 7 both are integers and 7
0.
(ii) is a rational number as -15 is an integer, 19 is an integer and 19
0.
Rational Numbers in standard form:
A rational number is in standard form, if n is positive and m and n have only 1 as their common factor.
(i) Rational number is in standard form as 4 is positive and both 3 and 4 have only 1 as their common factor.
(ii)Rational number is not in standard form as 24 is positive but 15 and 24 have 1 and 3 as their common factors.
Remember:
1. Every integer is a rational number but the converse is not true
(i) 5= is a rational number as 5 and 1 as integers and 1
0.
(ii) -8 = -81 is a rational number as -8 and 1 as integers and 1 ≠
0.
(iii) Every natural number is an integer and so a rational number.
(iv) Every whole number is also an integer and so a rational number.
2. Each of 0 = ,
, …. etc. is a rational number.
3. In a rational number in the form of a fraction , p is called the numerator and q is called the denominator.
In numerator = 7 and denominator = 11.
4. Positive rational number: A rational number is said to be positive, if its numerator and denominator both are either positive or negative.
Each of the following rational numbers is a positive rational number:
etc.
5. Negative rational number: A rational number is said to be negative, if its numerator and denominator are with opposite signs, i.e., if the numerator is positive and the denominator is negative or if the numerator is negative and the denominator is positive.
etc.
6. (i) Every positive integer (i.e., every natural number) is a positive rational number.
e.g., natural numbers 5 = is a positive rational number.
(ii) Every negative integer is a negative rational number.
e.g., -5 = is a negative rational number.
Zero (0) is a rational number but it is neither positive nor negative.
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