Every nonzero Rational Number has its multiplicative inverse i.e,

In order to find Reciprocal or Multiplicative Inverse of any Rational Number, we simply reverse the Fraction i.e, the Numerator becomes Denominator, and the Denominator becomes Numerator

## Reciprocal or Multiplicative Inverse of Rational Number Examples

**Question 1**

Find the reciprocal of ?

**Explanation**

In , 23 is the Numerator and 37 is the Denominator

Hence, the Reciprocal of is

**Question 2**

Find the reciprocal of ?

**Explanation**

In , -11 is the Numerator and 7 is the Denominator

Hence, the Reciprocal of is

**Question 3**

Find the reciprocal of ?

**Explanation**

In , -12 is the Numerator and 17 is the Denominator

Hence, the Reciprocal of is

**Question 4**

Find the reciprocal of ?

**Explanation**

In , -17 is the Numerator and 8 is the Denominator

Hence, the Reciprocal of is

**Question 5**

Find the reciprocal of ?

**Explanation**

In , -13 is the Numerator and 4 is the Denominator

Hence, the Reciprocal of is

**Question 6**

Find the multiplicative inverse of ?

**Explanation**

In , -11 is the Numerator and 9 is the Denominator

Hence, the multiplicative inverse of is

**Question 7**

Find the reciprocal of ?

**Explanation**

In , -17 is the Numerator and 18 is the Denominator

Hence, the Reciprocal of is

**Question 8**

Find the reciprocal of ?

**Explanation**

In , 22 is the Numerator and 17 is the Denominator

Hence, the Reciprocal of is

**Question 9**

Find the Reciprocal of ?

**Explanation**

In , -12 is the Numerator and 23 is the Denominator

Hence, the Reciprocal of is

**Question 10**

Find the multiplicative inverse of ?

**Explanation**

In , -15 is the Numerator and 37 is the Denominator

Hence, the multiplicative inverse of is

### Learn More..

**Comparing Rational Numbers****Equivalent Rational Numbers****Addition of Rational Numbers****Additive Inverse of Rational Number****Subtracting Rational Numbers****Multiplication of Rational Numbers****Dividing Rational Numbers**

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