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Bunuel
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Bunuel
A mixture of a certain quantity of milk with 16 L of water is worth 128 per litre. If pure milk be worth 144per litre, how much milk is there in the mixture ?

(A) 110 L
(B) 120 L
(C) 128 L
(D) 163 L
(E) 173 L

Let there be \(x\) L of pure milk so total cost should be \(144*x\)

But after adding 16L of water costs becomes 128/L

So\( \frac{144*x}{x+16}\)= 128

\(x=128\)

Hope it's clear.
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AnirudhaS
globaldesi
using alligation method

0 144
128
16 128
thus ratio of water and milk is 1:8
given \(\frac{1}{9} (t) = 16\)
t = \(16*9\)
milk = \(\frac{8}{9}(T)\)
=\( \frac{8*16*9}{9}\)
or 128
C IMO
you have literally solved it here, step highlighted.
Don't need to do any further steps, as it does say that there are 16 litres of water, so there must be 128 lts of milk.

**Also this is assuming water is FREE!

Missing price of water is what got me. I had [$/Lw] for that variable and could not solve.

Would GMAT make a problem with that kind of ambiguity or would it clarify a price for water?
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