Maurice Tutor

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    Argosy University/ Phoniex University/
    Nov-2005 - Oct-2011

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    Phoniex University
    Oct-2001 - Nov-2016

Category > Management Posted 21 Mar 2018 My Price 4.00

objective function

Formulate the problem as a linear program (define the decisions variables clearly, write the objective function and constraints in terms of those variables.) Two gasoline types A and B have octane ratings of 80 and 92, respectively. Type A costs $0.83 per liter and type B costs $0.98 per liter. Determine the blend of minimum cost with an octane rating of at least 89. Hint: The octane rating of the blend equals the sum of the octane rating of each type of gasoline multiplied by its percentage in the blend. For example, a blend of 30% A and 70% B will have an octane level of 0.3(80)+0.7(92) = 88.4 and will cost 0.3(0.83)+0.7(0.98) = 0.935 per liter.

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Maurice Tutor
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Status NEW Posted 21 Mar 2018 03:03 AM My Price 4.00

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