10 men have ration for 21 days in a camp. If 3 men leave the camp, for how many days will the ration be sufficient for the remaining men?
Solution:
Total men = 10
The men leave the camp = 3
The remaining men = 7
We see that as the number of men decreases, the ration will be sufficient for more days (days increase). So it is an inverse proportion.
Let the number of days be x
As it is a Inverse proportion. So the arrows will be drawn in the opposite direction.
Now the the proportion will be
7 : 10 :: 21 : X
As we know that the product of mean is equal to product of extreme of a proportion we have
10 x 21 = 7 x X
or
X = `\frac{10 x 21}{7}`
by simplifying
X = 30 days
Thus, the Food (Ration) will be sufficient for 30 days
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