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Rs 250 is divided equally among a certain number of children. If there were 25 more children, each would have received 50 paise less. Find the number of children?
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Rs 250 is divided equally among a certain number of children. If there...
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Rs 250 is divided equally among a certain number of children. If there...
Given:
- Rs 250 is divided equally among a certain number of children.
- If there were 25 more children, each would have received 50 paise less.

To find:
- The number of children.

Let's assume:
- The number of children initially is 'x'.
- Each child initially receives 'y' amount of money.

Calculating the initial amount received by each child:
- Since Rs 250 is divided equally among 'x' children, the amount received by each child initially can be calculated as:
y = 250 / x

Calculating the new amount received by each child if there were 25 more children:
- If there were 25 more children, the total number of children would be 'x + 25'.
- The amount received by each child in this scenario would be 'y - 50 paise'.
- The new amount received by each child can be calculated as:
y - 50 paise = 250 / (x + 25)

Equating the two expressions for the amount received by each child:
- Equating the initial amount received by each child (y) with the new amount received by each child (y - 50 paise), we get:
y = y - 50 paise
250 / x = 250 / (x + 25)

Solving the equation:
- Cross-multiplying the equation, we get:
250 * (x + 25) = 250 * x
250x + 6250 = 250x

- Simplifying the equation, we find:
6250 = 0

Conclusion:
- The equation 6250 = 0 has no solution.
- This means that the given problem has no valid solution.
- There is no value of 'x' that satisfies the given conditions.
- Therefore, it is not possible to determine the number of children in this scenario.
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Rs 250 is divided equally among a certain number of children. If there were 25 more children, each would have received 50 paise less. Find the number of children?
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