You are asked to distribute $1100 in prize money. The dollar amounts for the prizes are $625, $125, $25, $5, and $1. How should this money be distributed in order to give the fewest number of prizes?
Answer:
Let us consider that the aggregate sum that will be disseminated is 1100
The prizes are to be dispersed of sums $625, $125, $25, $5, $1
So as to have least number of prizes the enormous prize sums are to be dispersed.
So we can disperse one prize of the sum $ 625& residual sum is (1100 - 625) = 475
Presently the sum $475 is appropriated as three prizes of the sum $125 and four prizes of the sum $25.
So the complete prizes are one prize of the sum $625, three prizes of the sum $125 and four prizes of the sum $25.
In this way the sum $1100 is circulated as 1 prize of $625, 3 prizes of $125 and 4 prizes of $25.
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