Problem Statement:
Given length of wall w and shelves of two lengths m and n, find the number of each type of shelf
to be used and the remaining empty space in the optimal solution so that the empty space is
minimum. The larger of the two shelves is cheaper so it is preferred. However cost is secondary
and first priority is to minimize empty space on wall.
Example
Input:
w = 24 m = 3 n = 5
Output:
3 3 0
We use three units of both shelves
and 0 space is left.
3 * 3 + 3 * 5 = 24
So empty space = 24 - 24 = 0
Another solution could have been 8 0 0
but since the larger shelf of length 5
is cheaper the former will be the answer.