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The average age of 25 men is decreased by 1 1/2 years when one of them wh is 60 years is replaced by a new man. What is the age of the new man?
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The average age of 25 men is decreased by 1 1/2 years when one of them...
Given Data:
- The average age of 25 men is decreased by 1 1/2 years when one of them who is 60 years is replaced by a new man.

To Find:
- The age of the new man.

Solution:
- Let the sum of the ages of the 25 men be S.
- The average age of the 25 men = S/25.
- When one of the men who is 60 years is replaced by a new man, the sum of ages remains the same but the average decreases by 1 1/2 years.

Step 1: Calculate the Initial Average Age:
- Initial average age = S/25
- Sum of ages initially = 25 * (S/25) = S

Step 2: Calculate the Final Average Age:
- Final average age = (S - 60 + x)/25, where x is the age of the new man.

Step 3: Formulate the Equation:
- According to the given data, the final average age is 1 1/2 years less than the initial average age.
- So, (S/25) - 3/2 = (S - 60 + x)/25

Step 4: Solve for x:
- (S/25) - 3/2 = (S - 60 + x)/25
- (S - 3S/2) = S - 60 + x
- S/2 = 60 + x
- x = S/2 - 60

Step 5: Substitute the Initial Average Age into the Equation:
- x = S/2 - 60
- x = S/2 - 60
- x = (2 * S - 120)/2
- x = S - 60

Therefore, the age of the new man is 60 years.
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The average age of 25 men is decreased by 1 1/2 years when one of them wh is 60 years is replaced by a new man. What is the age of the new man?
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