Dear Forum.
I would like to mention in advance of the problem, that this is closely related to my previous post titled 'Help combining formulas or suggest a better way?'.
I have started this as a separate post as (a) I had marked the previous thread as solved and (b) this is proably going to require a different solution and the description of combining formulas is not accurate in that respect. If I have misinterpreted the Forum Rules in this respect, please forgive me and indicate how best I should proceed.
Here is the link to that previous thread http://www.excelforum.com/excel-new-...etter-way.html
I will provide a link on the previous thread to this one so that future users will be able to follow through also.
I would not usually be looking for help in such a short period and considered waiting for a period prior to posting (as I'm lost as to how to proceed), but figured it would be better to repost while the workbook was still fresh and familar to those who had previously responded (namely Ron Coderre and TMShucks - thank you both again), in case they are in a position to provide further guidance.
I have attached a workboook with the solution kindly provided by Ron Coderre. TMShucks method in the previous thread also works in the same manner when broken down into cells E12:E14 just using slightly different fomula.
At this point I must apologize to both Ron and TM as I fear I lead you down the wrong path with the formulas I provided to be combined.
While the workbook seemed to be working great and I was able to see signifigant savings in cell F15 over the options in cells F7:F9 (e.g. 2100 litres), there are a couple of situations where it does not provide the correct result.
(a) When I enter 950 (Litres) in cell A1 the result is not truely the least expensive way of ordering. The cheapest way of ordering would be a single 1,000 Litre container at 8,500 euro. However the formula is set up such that if there is less than a single 1,000 Litre conatainer required, it rounds off to 0 and continues to configure the order with the other sizes.
(b) Another problem with the way I had started trying to determine the least expensive way to order is that is based on the assumption that the larger containers will always be cheaper per litre. There could be situation where a supplier has the 208.1 Litre containers on special (for example), where starting with the largest container might not be the most cost effective means.
Any idea how to overcome these issues? Thank you for any help you can provide.
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