Using the latest example:
The above is based on the earlier methodology regards best pricing.
However, based on:

Originally Posted by
mcdooglie
I am required to buy 45500 items, i could buy 2 x 20000, 1 x 5000 and a 1 x 500 to get my exact amount but based on the prices, am i better off rounding to 50000 items and buying 2 x 20000, and 1 x 10000.
edit:
it really depends on the pricing - your table in the latest sample implies smaller units are more expensive which would be an odd scenario I think, no ?
we would expect smallest to be cheapest but with marginal price reducing due to economies of scale, eg:
so 50 item is cheaper than 100 item but were you looking to cater for say 75 it would always be cheaper to buy 1 unit of 100 than 2 units of 50
I've re-written this above five times now ... going around in circles...
I think the marginal reduction in per unit pricing will also have a bearing on the optimal combination, consider:
If you want to buy 2700 units it would be cheaper to buy 1 x 500 + 1 x 2500 [0.5 + 1.4] than any other combination.
However, if we reduce the margin between prices further such that:
then the optimal bundle changes to 1 x 5000
I think this might warrant Solver (not something I have any skill with myself)
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