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1) An even number of marbles, call it "N", are distributed evenly among 4 jars. These "N" marbles are then re-allocated among the jars so that they are in a ratio now of 1:6:4:8. What is the ratio of marbles moved to the original "N"? (e.g. 3/4N, 1/6N, 1/2N, etc.)
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There are N marbles and by dividing among 4 jars we have N/4 in each of them
Now the marbles are moved so that the jars contain marbles as follows
N/19, 6N/19, 4N/19, 8N/19
You can see that N/19 < N/4 and 4N/19 < N/4
All others have more marbles so they cannot be considered.
So no. of marbles moved = N/4-N/19 + N/4- 4N/19 = 9N/38
1) An even number of marbles, call it "N", are distributed evenly among 4 jars. These "N" marbles are then re-allocated among the jars so that they are in a ratio now of 1:6:4:8. What is the ratio of marbles moved to the original "N"? (e.g. 3/4N, 1/6N, 1/2N, etc.)
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I got 9/38 too
I plugged a number that divided evenly...Assume there are 76 Marbles (I chose this because its 19*4)
Originally there were 19 in each jar.
Now there are 4, 24, 16, and 32 in jars 1,2,3 and 4 respectively.
A total of 18 marbles had to be moved to achieve the new distribution:
15 out of jar 1, of that 5 go into jar 2 and 10 into jar3
3 out of jar 2, all of which go into jar 3.
The ratio of marbles moved to total marbles is 18/76 or 9/38.
Archived Topic
Hi there,
This topic has been closed and archived due to inactivity or violation of community quality standards. No more replies are possible here.
Still interested in this question? Check out the "Best Topics" block above for a better discussion on this exact question, as well as several more related questions.