Exchange the `2^(nd) and 4^(th)` digits of the numeral 4,92,576 and find the new n umber formed. Also identify the place value of digit 5 in the new number.

Answer

To solve the problem of exchanging the 2nd and 4th digits of the numeral 492576 and finding the new number formed, as well as identifying the place value of digit 5 in the new number, we can follow these steps:

### Step-by-Step Solution:

1. **Identify the Digits**:
- The numeral is 492576.
- The digits in the numeral are as follows:
- 1st digit: 4
- 2nd digit: 9
- 3rd digit: 2
- 4th digit: 5
- 5th digit: 7
- 6th digit: 6

2. **Exchange the Digits**:
- We need to exchange the 2nd digit (9) with the 4th digit (5).
- After exchanging, the new arrangement will be:
- 1st digit: 4
- 2nd digit: 5 (which was originally the 4th digit)
- 3rd digit: 2
- 4th digit: 9 (which was originally the 2nd digit)
- 5th digit: 7
- 6th digit: 6
- Therefore, the new number formed is 452976.

3. **Identify the Place Value of Digit 5**:
- In the new number 452976, we need to find the place value of the digit 5.
- The place values from right to left are:
- 1st place: 6 (units)
- 2nd place: 7 (tens)
- 3rd place: 9 (hundreds)
- 4th place: 2 (thousands)
- 5th place: 5 (ten thousands)
- 6th place: 4 (hundred thousands)
- The digit 5 is in the ten thousands place.

4. **Calculate the Place Value**:
- The place value of 5 in the new number is 5 × 10,000 = 50,000.

### Final Answer:
- The new number formed is **452976**.
- The place value of the digit 5 in the new number is **50,000**.