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Re: A marketing company doing a survey at a local nightspot asked 44 drink [#permalink]
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Kudos
Honestly I don't understand "If two people each said they drink either all three types of beverage or only liquor "
I don't understand how to represent the "either ... or".

Can you please explain?
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Re: A marketing company doing a survey at a local nightspot asked 44 drink [#permalink]
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Bunuel wrote:
A marketing company doing a survey at a local nightspot asked 44 drinkers about their alcohol preferences. 10 people said they drink only wine, while 4 people said they only drink wine and hard liquor. One-fourth of all the people said they only drink beer, and there was no one that said they only drink beer and wine. If two people each said they drink either all three types of beverage or only liquor and the rest of the people drink only beer and liquor, how many people said they drink don't drink wine?

A. 34
B. 28
C. 23
D. 20
E. 11


We can use the formula:

Total = #(W only) + #(L only) + #(B only) + #(W & L only) + #(W & B only) + #(L & B only) + #(W & L & B) + #(None)

44 = 10 + 2 + 11 + 4 + 0 + #(L & B only) + 2 + 0

44 = 29 + #(L & B only)

15 = #(L & B only)

The people who don’t drink wine are “L only”, “B only” and “L & B only”; so the number of them is:

2 + 11 + 15 = 28

Answer: B
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Re: A marketing company doing a survey at a local nightspot asked 44 drink [#permalink]
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Re: A marketing company doing a survey at a local nightspot asked 44 drink [#permalink]
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