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Averages Question

Expert replies
by sukhman » Fri Oct 18, 2013 8:10 am
Two vessels contain milk solutions , with milk and water in the ratio 2:11 in the 1st vessel and in the ratio of 5:9 in the second . In what ratio should the contents of these two vessels be mixed such that resultant mixture has milk and water in the ratio 3:8 ?
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Source: — Problem Solving |

by theCodeToGMAT » Fri Oct 18, 2013 9:44 am
First vessel
Milk = 2x
Water = 11x

Second Vessel
Milk = 5y
Water = 9y

(2x + 5y) / (11x + 9y) = 3:8

16x + 40y = 33x + 27y
13y = 17x

x : y = 13 : 17

So, Vessel 1 : Vessel 2 = 169 : 238

Is this the Answer?
Last edited by theCodeToGMAT on Fri Oct 18, 2013 9:53 am, edited 1 time in total.
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by sukhman » Fri Oct 18, 2013 9:46 am
169:238
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by theCodeToGMAT » Fri Oct 18, 2013 9:54 am
sukhman wrote:169:238
Yep correct
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by GMATGuruNY » Fri Oct 18, 2013 10:06 am
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by mevicks » Sat Oct 19, 2013 7:58 am
Alligation approach: (a.k.a Mitch's shortcut approach to such problems :) - refer his posts in the above links. They are all just too brilliant! )

Vessel 1 (V1) :
M/W --> 2/11
M__________________W
2/13-------------------11/13


Vessel 2 (V2) :
M/W --> 5/9
M__________________W
5/14--------------------9/14


Final Mix M3:
M/W --> 3/8
M__________________W
3/11--------------------8/11


Consider the proportion of Milk in the final mixture:
MV1___________M3M_________MV2
2/13---------------3/11--------------5/14

Make the denominators same by taking the LCM throughout:

MV1__________________________M3M_______________________MV2
2*11*14/11*13*14-----------3*13*14/11*13*14-----------5*11*13/11*13*14


Thus,
V1/V2 = [ (5*11*13 - 3*13*14)/11*13*14 ] / [ (3*13*14 - 2*11*14)/11*13*14 ] = [spoiler]169/238[/spoiler]
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