Choose the odd numeral pair in each of the following questions :

Options

A. (52, 142)
B. (54, 126)
C. (56, 168)
D. (58, 184)

Answer

To solve the problem of choosing the odd numeral pair from the given options, we will analyze the sum of the digits in each pair.

### Step-by-Step Solution:

1. **Identify the Options**:
- Option A: (52, 142)
- Option B: (54, 126)
- Option C: (56, 168)
- Option D: (58, 184)

2. **Calculate the Sum of Digits for Each Pair**:
- **Option A (52, 142)**:
- Sum of digits of 52: \(5 + 2 = 7\)
- Sum of digits of 142: \(1 + 4 + 2 = 7\)
- Both sums are equal: **7 = 7**

- **Option B (54, 126)**:
- Sum of digits of 54: \(5 + 4 = 9\)
- Sum of digits of 126: \(1 + 2 + 6 = 9\)
- Both sums are equal: **9 = 9**

- **Option C (56, 168)**:
- Sum of digits of 56: \(5 + 6 = 11\)
- Sum of digits of 168: \(1 + 6 + 8 = 15\)
- Sums are not equal: **11 ≠ 15**

- **Option D (58, 184)**:
- Sum of digits of 58: \(5 + 8 = 13\)
- Sum of digits of 184: \(1 + 8 + 4 = 13\)
- Both sums are equal: **13 = 13**

3. **Identify the Odd Pair**:
- From our calculations, we see that Options A, B, and D have equal sums of digits, while Option C does not. Therefore, the odd numeral pair is **Option C (56, 168)**.

### Conclusion:
The odd numeral pair is **(56, 168)**.