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Re: A group of 10 coworkers has agreed to equally share the cost of a gift [#permalink]
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Bunuel wrote:
A group of 10 coworkers has agreed to equally share the cost of a gift costing d dollars. If w of the coworkers later decide not to contribute, how much more must each of the remaining coworkers pay toward the gift?


A. \(\frac{d}{10 - w}\)

B. \(\frac{d(w - 10)}{10w}\)

C. \(\frac{dw}{10(10 - w)}\)

D. \(\frac{10-w}{d}\)

E. \(\frac{10dw}{10 -w}\)


The original amount paid by each coworker was d/10. After w of the coworkers did not pay for the gift, the new amount that each coworker had to pay became d/(10 - w). Thus, the additional amount that each coworker now had to pay was:

d/(10 - w) - d/10

10d/[10(10-w)] - d(10 - w)/[10(10-w)]

(10d - 10d + wd)/[10(10-w)]

wd/[10(10 - w)]

Answer: C
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Re: A group of 10 coworkers has agreed to equally share the cost of a gift [#permalink]
chetan2u, If possible, answer this question please. I answered A, I don't understand why we need to subtract d/10 from A. :(
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Re: A group of 10 coworkers has agreed to equally share the cost of a gift [#permalink]
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