4. Two production unit in a plant designated number 1 and 2 is constructed to produce products 1 and 2, respectively, from the three feedstocks (A, B, and C). To make 1.0 kg of product 1 requires 0.4 kg of A and 0.6 kg of B; to make 1.0 kg of product requires 0.3 kg of B and 0.7 kg of C. A maximum of 6000 kg/day of B is available, but there are no limits on the available amounts of A and C. Unit 1 has a maximum capacity of 4 batches/day, and unit 2 of 5 batches/day. Assume the net revenue after expenses from the manufacture of product 1 is $ 0.16 /kg, and of product 2 is $0.20/kg. How much of products 1 and 2 should be produced per day, assuming that each must be made in batches of 2000 kg? (number of batches can be represented by integer variables)

Introduction to Chemical Engineering Thermodynamics
8th Edition
ISBN:9781259696527
Author:J.M. Smith Termodinamica en ingenieria quimica, Hendrick C Van Ness, Michael Abbott, Mark Swihart
Publisher:J.M. Smith Termodinamica en ingenieria quimica, Hendrick C Van Ness, Michael Abbott, Mark Swihart
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4. Two production unit in a plant designated number 1 and 2 is constructed to produce
products 1 and 2, respectively, from the three feedstocks (A, B, and C). To make
1.0 kg of product 1 requires 0.4 kg of A and 0.6 kg of B; to make 1.0 kg of product 2
requires 0.3 kg of B and 0.7 kg of C. A maximum of 6000 kg/day of B is available,
but there are no limits on the available amounts of A and C. Unit 1 has a maximum
capacity of 4 batches/day, and unit 2 of 5 batches/day.
Assume the net revenue after expenses from the manufacture of product 1 is
$ 0.16 /kg, and of product 2 is $0.20/kg. How much of products 1 and 2 should be
produced per day, assuming that each must be made in batches of 2000 kg? (number
of batches can be represented by integer variables)
Transcribed Image Text:4. Two production unit in a plant designated number 1 and 2 is constructed to produce products 1 and 2, respectively, from the three feedstocks (A, B, and C). To make 1.0 kg of product 1 requires 0.4 kg of A and 0.6 kg of B; to make 1.0 kg of product 2 requires 0.3 kg of B and 0.7 kg of C. A maximum of 6000 kg/day of B is available, but there are no limits on the available amounts of A and C. Unit 1 has a maximum capacity of 4 batches/day, and unit 2 of 5 batches/day. Assume the net revenue after expenses from the manufacture of product 1 is $ 0.16 /kg, and of product 2 is $0.20/kg. How much of products 1 and 2 should be produced per day, assuming that each must be made in batches of 2000 kg? (number of batches can be represented by integer variables)
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