A gold processor has two sources of gold ore, source A and sourceB. In order to

Question

A gold processor has two sources of gold ore, source A and sourceB. In order to keep his plant running, at least three tons of oremust be processed each day. Ore from source A costs $20 per ton toprocess, and ore from source B costs $10 per ton to process. Costsmust be kept to less than $80 per day. Moreover, FederalRegulations require that the amount of ore from source B cannotexceed twice the amount of ore from source A. If ore from source Ayields 2 oz. of gold per ton, and ore from source B yields 3 oz. ofgold per ton, how many tons of ore from both sources must beprocessed each day to maximize the amount of gold extracted subjectto the above constraints?
I do need a linear programming solution or an algorithim ofthe simplex method solution and not a graphical solution.Thanks.
I do need a linear programming solution or an algorithim ofthe simplex method solution and not a graphical solution.Thanks.

Explanation / Answer

So are you saying that the cost of source A and B is < $80 and can it equal to also?

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