Write each of the following integers as a rational number. Write the numerator and the denominator in each case.
(i) 5
(ii) -3
(iii) 1
(iv) 0
(v) -23

Answer

To convert each of the given integers into rational numbers, we need to express them in the form of \( \frac{p}{q} \), where \( p \) is the numerator and \( q \) is the denominator. The denominator must not be zero.

Let's solve each part step by step:

### Solution Steps:

1. **Convert 5 to a rational number:**
- We can write \( 5 \) as \( \frac{5}{1} \).
- Here, the numerator \( p = 5 \) and the denominator \( q = 1 \).

2. **Convert -3 to a rational number:**
- We can write \( -3 \) as \( \frac{-3}{1} \).
- Here, the numerator \( p = -3 \) and the denominator \( q = 1 \).

3. **Convert 1 to a rational number:**
- We can write \( 1 \) as \( \frac{1}{1} \).
- Here, the numerator \( p = 1 \) and the denominator \( q = 1 \).

4. **Convert 0 to a rational number:**
- We can write \( 0 \) as \( \frac{0}{1} \).
- Here, the numerator \( p = 0 \) and the denominator \( q = 1 \).

5. **Convert -23 to a rational number:**
- We can write \( -23 \) as \( \frac{-23}{1} \).
- Here, the numerator \( p = -23 \) and the denominator \( q = 1 \).

### Final Answers:
- (i) \( 5 \) as \( \frac{5}{1} \) (Numerator: 5, Denominator: 1)
- (ii) \( -3 \) as \( \frac{-3}{1} \) (Numerator: -3, Denominator: 1)
- (iii) \( 1 \) as \( \frac{1}{1} \) (Numerator: 1, Denominator: 1)
- (iv) \( 0 \) as \( \frac{0}{1} \) (Numerator: 0, Denominator: 1)
- (v) \( -23 \) as \( \frac{-23}{1} \) (Numerator: -23, Denominator: 1)