Suppose a factory can have no more than 200 workers on a shift, but must have at least 100 and must manufacture at least 3000 units at minimum cost. The managers need to know how many workers should be on a shift in order to produce the required units at minimal cost. Let “x” represent the number of workers and y represent the number of units manufactured. pls help

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Suppose a factory can have no more than 200 workers on a shift, but must have at least 100 and must manufacture at least 3000 units at minimum cost. The managers need to know how many workers should be on a shift in order to produce the required units at minimal cost. Let “x” represent the number of workers and y represent the number of units manufactured. pls help

Mathematics
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Well, 100≤x≤200 and 0
The problem here is to reduce the number of workers (i.e. reduce the cost) and yet manufacture at least 3000 units. So the whole thing can be summarized in two inequations i)100≤x≤200 ii)3000≤y
The above mentioned inequality can be solved only if we have information about the number of units produced by each worker

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thank u guys so much :)
@hero, the inequality " 0
I was on the right track though.
But yes, it is incorrect
If it makes you feel any better

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