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Bunuel
At a recent company meeting, there were 14 project managers and 10 engineers in attendance, with an overall average age of 31. If the average age of the project managers was 36, what was the average age of the engineers?

A. 24
B. 25
C. 26
D. 28
E. 30

\(24*31 = 14*36 + 10*e\)

\(Or, 12*31 = 7*36 +5e\)

\(Or, 372 = 252 + 5e\)

\(Or, 120 = 5e\)

\(Or, e = 24\)

Thus, the average age of the engineers is (A) 24 years...
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Bunuel
At a recent company meeting, there were 14 project managers and 10 engineers in attendance, with an overall average age of 31. If the average age of the project managers was 36, what was the average age of the engineers?

A. 24
B. 25
C. 26
D. 28
E. 30

\(24*31 = 14*36 + 10*e\)

\(Or, 12*31 = 7*36 +5e\)

\(Or, 372 = 252 + 5e\)

\(Or, 120 = 5e\)

\(Or, e = 24\)

Thus, the average age of the engineers is (A) 24 years...
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Bunuel
At a recent company meeting, there were 14 project managers and 10 engineers in attendance, with an overall average age of 31. If the average age of the project managers was 36, what was the average age of the engineers?

A. 24
B. 25
C. 26
D. 28
E. 30

We are given that the average age of the 14 project managers was 36. Now, the 10 engineers
in attendance will have to reduce the total by \(14*5 = 70\) (such that the overall average to 31)

Therefore, the average age of the engineers is \(\frac{70}{10}\) or \(7\) less than 31, which is 24(Option A)
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Bunuel
At a recent company meeting, there were 14 project managers and 10 engineers in attendance, with an overall average age of 31. If the average age of the project managers was 36, what was the average age of the engineers?

A. 24
B. 25
C. 26
D. 28
E. 30

Solution:

Letting n = the average age of the engineers, we can create the equation:

(14 x 36 + 10n) / 24 = 31

504 + 10n = 744

10n = 240

n = 24

Answer: A

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