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Percentage problem

Expert replies
by yvonne0923 » Sat May 14, 2011 3:05 pm
Two equally sized jugs full of water are each emptied into two separate unequally sized empty jugs, X and Y. jugs X is 1/5 full, while jug Y is 2/3 full. If water is poured from jug X into jug Y until Y is filled, what fraction of jug X contains water?


A. 0
B. 1/15
C. 2/15
D. 1/10
E. 2/10
















____________________________________________________________________________________________________

O.A:D

Anyone has idea how to solve this problem in a easier way?
Thanks.
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Source: — Problem Solving |

by pankajks2010 » Sat May 14, 2011 5:19 pm
Since equal amount of water was poured in both the juxs X & Y,
X/5=2Y/3

Now, Y/3 amount will be emptied from X to completely fill Y.

Y/3 in terms of X is X/10. Thus, after filling Y, the amount of water left is X/5-X/10=X/10.

Thus, D.

Hope this helps!!
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by yvonne0923 » Sat May 14, 2011 5:45 pm
pankajks2010 wrote:Since equal amount of water was poured in both the juxs X & Y,
X/5=2Y/3

Now, Y/3 amount will be emptied from X to completely fill Y.

Y/3 in terms of X is X/10. Thus, after filling Y, the amount of water left is X/5-X/10=X/10.

Thus, D.

Hope this helps!!

Thanks for your post!
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by GMATGuruNY » Sat May 14, 2011 6:09 pm
yvonne0923 wrote:Two equally sized jugs full of water are each emptied into two separate unequally sized empty jugs, X and Y. jugs X is 1/5 full, while jug Y is 2/3 full. If water is poured from jug X into jug Y until Y is filled, what fraction of jug X contains water?


A. 0
B. 1/15
C. 2/15
D. 1/10
E. 2/10
Let amount poured into X and Y = 2 liters.
Since 2 = (1/5)X, X=10.
Since 2 = (2/3)Y, Y=3.
Since 3-liter jug Y contains 2 liters, amount poured from X to fill Y = 1 liter.
Amount remaining in 10-liter jug X = 2-1 = 1 liter.
Thus, fraction remaining in X = 1/10.

The correct answer is D.
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by Scott@TargetTestPrep » Fri Dec 15, 2017 11:47 am
yvonne0923 wrote:Two equally sized jugs full of water are each emptied into two separate unequally sized empty jugs, X and Y. jugs X is 1/5 full, while jug Y is 2/3 full. If water is poured from jug X into jug Y until Y is filled, what fraction of jug X contains water?
A. 0
B. 1/15
C. 2/15
D. 1/10
E. 2/10
We can let each of the two equally sized jugs be 10 liters (or some unit of capacity). Thus jug X's full capacity is 50 liters (since the 10 liters of water only filled to 1/5 of its capacity) and jug Y's full capacity is 15 liters (since the 10 liters of water only filled to 2/3 of its capacity).

If water is poured from jug X into jug Y until jug Y is filled, we need to pour 5 liters of water from jug X to jug Y to make jug Y filled to its capacity. Thus, we have 5 liters of water left in jug X, whose full capacity is 50 liters, and hence 5/50 = 1/10 of jug X contains water.

Alternate Solution:

Note that the amounts of water in jug X and jug Y are equal (since an equal amount of water was poured into each). If we fill jug Y, which was 2/3 full, to the full capacity, we are increasing the amount of water in jug Y by 50%. Therefore, the amount of water in jug X will be decreased by 50%, in which case, we get (50%)(1/5) = (1/2)(1/5) = 1/10 of jug X filled with water.

Answer: D

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by Scott@TargetTestPrep » Mon Sep 23, 2019 4:38 pm
yvonne0923 wrote:Two equally sized jugs full of water are each emptied into two separate unequally sized empty jugs, X and Y. jugs X is 1/5 full, while jug Y is 2/3 full. If water is poured from jug X into jug Y until Y is filled, what fraction of jug X contains water?


A. 0
B. 1/15
C. 2/15
D. 1/10
E. 2/10
We can let each of the two equally sized jugs be 10 liters (or some unit of capacity). Thus jug X's full capacity is 50 liters (since the 10 liters of water only filled the jug to 1/5 of its capacity), and jug Y's full capacity is 15 liters (since the 10 liters of water only filled the jug to 2/3 of its capacity).

If water is poured from jug X into jug Y until jug Y is filled, we need to pour 5 liters of water from jug X to jug Y to make jug Y filled to its capacity. Thus, we have 5 liters of water left in jug X, whose full capacity is 50 liters, and hence 5/50 = 1/10 of jug X contains water.

Alternate Solution:

Note that the amounts of water in jug X and jug Y are equal (since an equal amount of water was poured into each). If we fill jug Y, which was 2/3 full, to the full capacity, we are increasing the amount of water in jug Y by 50%. Therefore, the amount of water in jug X will be decreased by 50%, in which case, we get (50%)(1/5) = (1/2)(1/5) = 1/10 of jug X filled with water.

Answer: D

Scott Woodbury-Stewart
Founder and CEO
[email protected]

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See why Target Test Prep is rated 5 out of 5 stars on BEAT the GMAT. Read our reviews

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