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Bunuel
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20%(60) + 40%(50) + 10%(40) = 12 + 20 + 4 = 36.

36/150 * 100 = 24%. Ans B.
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The members are in the ratio 6:5:4
Since 20% of members,40% of members and 10% of members pick the pension program,

The total percent of workers who participate in the pension program :
\(\frac{(.2 * 6 + .4 * 5 + .1 * 4)}{15} = \frac{(1.2 + 2 + .4)}{15} = \frac{3.6}{15} = .24\)(Option B)
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Bunuel
Each employee of Company X is a member of precisely 1 of 3 shifts of employees. Among the 60 members of the first shift, 20 percent participate in the pension program; among the 50 members of the second shift, 40 percent participate in the pension program; and among the 40 members of the third shift, 10 percent participate in the pension program. What percent of the workers at Company X participate in the pension program?

A. 20%
B. 24%
C. 36%
D. 37.5%
E. 70%

Among the 60 members of the first shift, 20 percent participate in the pension program.

20% of 60 \(= \frac{20}{100} * 60 = 12\)

Among the 50 members of the second shift, 40 percent participate in the pension program.

40% of 50 \(= \frac{40}{100} * 50 = 20\)

Among the 40 members of the third shift, 10 percent participate in the pension program.

10% of 40 \(= \frac{10}{100} * 40 = 4\)

Total employee in company X \(= 60 + 50 + 40 =150\)

Total number of employee participating in pension program \(= 12 + 20 + 4 = 36\)

Required percent = Total number of employee participating in the pension program / Total employee of Company X

Required percent \(= \frac{36}{150} * 100 = 24\)%. Answer (B)...
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