
Here, the product is 1. Hence, 0.3 is the multiplicative inverse of
(i) The rational number that does not have a reciprocal.
(ii) The rational numbers that are equal to their reciprocals.
(iii) The rational number that is equal to its negative.
(i) 0 is a rational number but its reciprocal is not defined.
(ii) 1 and –1are the rational numbers that are equal to their reciprocals.
(iii) 0 is the rational number that is equal to its negative.
(i) Zero has _________ reciprocal.
(ii) The numbers _________ and _________ are their own reciprocals.
(iii) The reciprocal of –5 is _________.
(iv) Reciprocal of

where x ≠ 0 is _________.
(v) The product of two rational numbers is always a _________.
(vi) The reciprocal of a positive rational number is _________.
(i) Zero has no reciprocal.
(ii) The numbers 1, and –1 are their own reciprocals.
(iii) The reciprocal of –5 is

(iv) The reciprocal of

where x ≠ 0 is x.
(v) Rational number
(vi) Positive Rational number
Exercise 1.2
Represent these numbers on the number line:
(i)

(ii)

(i)

can be represented on the number line as follows.
(ii)

can be represented on the number line as follows.
Represent

on the number line.

can be represented on the number line as follows.
Write five rational numbers which are smaller than 2.
2 can be represented as

Therefore, five rational numbers smaller than 2 are:
Find ten rational numbers between


can be represented as

respectively.
Therefore, ten rational numbers between

are
Find five rational numbers between
(i)

can be represented as

respectively.
Therefore, five rational numbers between

are

(ii)

can be represented as

respectively Therefore, five rational numbers
between

are:
(iii)

can be represented as

respectively.
Therefore, five rational numbers between

and
Write five rational numbers greater than –2.
–2 can be represented as

Therefore, five rational numbers greater than –2 are
Find ten rational numbers between

can be represented as

Therefore, ten rational numbers between

are

NCERT SOLUTIONS FOR RATIONAL NUMBERS