Fill in the blanks :
(viii) If m reciprocal of n, then the reciprocal of n is………………..

Answer

To solve the problem, we need to fill in the blank in the statement: "If m is the reciprocal of n, then the reciprocal of n is __________."

### Step-by-Step Solution:

1. **Understanding Reciprocals**:
- By definition, the reciprocal of a number \( x \) is \( \frac{1}{x} \).

2. **Given Information**:
- We are given that \( m \) is the reciprocal of \( n \). This means:
\[ m = \frac{1}{n} \]

3. **Finding the Reciprocal of \( n \)**:
- We need to find the reciprocal of \( n \). The reciprocal of \( n \) is:
\[ \text{Reciprocal of } n = \frac{1}{n} \]

4. **Substituting \( m \)**:
- Since we know from step 2 that \( m = \frac{1}{n} \), we can substitute this into our expression for the reciprocal of \( n \):
\[ \text{Reciprocal of } n = m \]

5. **Final Answer**:
- Therefore, we can fill in the blank:
\[ \text{If } m \text{ is the reciprocal of } n, \text{ then the reciprocal of } n \text{ is } m. \]

### Final Statement:
If \( m \) is the reciprocal of \( n \), then the reciprocal of \( n \) is **m**.