When dual is converted into primal then how to solve it further?
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The dual of this problem can be found easily by converting it to the standard primal formulation given in (3). This is accomplished by multiplying the second constraint by −1, thus changing the ''greater than or equal to'' constraint to a ''less than or equal to'' constraint.
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The dual prices are some of the most interesting values in the solution to a linear program.
A dual price is reported for each constraint.
In the case of a less-than-or-equal constraint, such as a resource constraint, the dual price gives the value of having one more unit of the resource represented by that constraint.
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