Which option (a, b, c, or d) shows the correct objective function and constraints for this application? O Objective Function: Maximize Profit, P = 50+ 6g + 4a Constraints: o+g+d=-100,o=20, g=10, a=30, g>=o, o>= 0, g>= 0, a>= 0 O Objective Function: Maximize Profit, P = 50+6g +4a Constraints: o+g+d>= 100, o<= 20, g < 10, a <= 30, og o>= 0, g>= 0, a>= 0 O Objective Function: Maximize Profit, P = 50+ 6g +4a Constraints: o+g+d=100, o>20, g>= 10, a>= 30, og o>=0.g>= 0, a >= 0 O Objective Function: Maximize Profit, P = 50+6g +4a Constraints: o+g+d>= 100, o> 20. g> 10, a>30, og o>0. g>-0, a>= 0
Which option (a, b, c, or d) shows the correct objective function and constraints for this application? O Objective Function: Maximize Profit, P = 50+ 6g + 4a Constraints: o+g+d=-100,o=20, g=10, a=30, g>=o, o>= 0, g>= 0, a>= 0 O Objective Function: Maximize Profit, P = 50+6g +4a Constraints: o+g+d>= 100, o<= 20, g < 10, a <= 30, og o>= 0, g>= 0, a>= 0 O Objective Function: Maximize Profit, P = 50+ 6g +4a Constraints: o+g+d=100, o>20, g>= 10, a>= 30, og o>=0.g>= 0, a >= 0 O Objective Function: Maximize Profit, P = 50+6g +4a Constraints: o+g+d>= 100, o> 20. g> 10, a>30, og o>0. g>-0, a>= 0
Practical Management Science
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ISBN:9781337406659
Author:WINSTON, Wayne L.
Publisher:WINSTON, Wayne L.
Chapter2: Introduction To Spreadsheet Modeling
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Problem 20P: Julie James is opening a lemonade stand. She believes the fixed cost per week of running the stand...
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![Shipping - Product Mix A produce dealer in Florida ships oranges, grapefruits, and avocados to New York by truck. Each truckload consists of 100 crates, of which at least 20 crates must contain oranges, at least 10 crates must contain grapefruits, at least 30 crates must contain
avocados, and there must be at least as many crates of oranges as grapefruits. The profit per crate is $5 for oranges, $6 for grapefruits, and $4 for avocados. How many crates of each type should be shipped per truckload in order to maximize profit?
Let o = the number of crates of oranges,
Let g = the number of crates of grapefruits, and
Let a = the number of crates of avocados
Which option (a, b, c, or d) shows the correct objective function and constraints for this application?
O Objective Function: Maximize Profit, P = 50 + 6g + 4a
Constraints: o+g+d=100, o = 20, g = 10, a = 30, g >= o, o >= 0, g >= 0, a >= 0
O Objective Function: Maximize Profit, P = 50 + 6g + 4a
Constraints: o+g+d>= 100, o<= 20, g <= 10, a <= 30, o >=g, o >= 0, g >= 0, a >= 0
O Objective Function: Maximize Profit, P = 50 + 6g + 4a
Constraints: o+g+d=100, o >= 20, g >= 10, a >= 30, o >= g, o>= 0, g >= 0, a > 0
O Objective Function: Maximize Profit, P = 50 + 6g + 4a
Constraints: o+g+ d >= 100, o >= 20, g>= 10, a >= 30, o >=g, o >= 0, g >= 0, a >= 0](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2Fbff43673-f06b-43ca-b409-46eb420ace6b%2Ff5ce580d-eb68-40f1-ab33-d31a658fab0e%2Fcinucf9_processed.png&w=3840&q=75)
Transcribed Image Text:Shipping - Product Mix A produce dealer in Florida ships oranges, grapefruits, and avocados to New York by truck. Each truckload consists of 100 crates, of which at least 20 crates must contain oranges, at least 10 crates must contain grapefruits, at least 30 crates must contain
avocados, and there must be at least as many crates of oranges as grapefruits. The profit per crate is $5 for oranges, $6 for grapefruits, and $4 for avocados. How many crates of each type should be shipped per truckload in order to maximize profit?
Let o = the number of crates of oranges,
Let g = the number of crates of grapefruits, and
Let a = the number of crates of avocados
Which option (a, b, c, or d) shows the correct objective function and constraints for this application?
O Objective Function: Maximize Profit, P = 50 + 6g + 4a
Constraints: o+g+d=100, o = 20, g = 10, a = 30, g >= o, o >= 0, g >= 0, a >= 0
O Objective Function: Maximize Profit, P = 50 + 6g + 4a
Constraints: o+g+d>= 100, o<= 20, g <= 10, a <= 30, o >=g, o >= 0, g >= 0, a >= 0
O Objective Function: Maximize Profit, P = 50 + 6g + 4a
Constraints: o+g+d=100, o >= 20, g >= 10, a >= 30, o >= g, o>= 0, g >= 0, a > 0
O Objective Function: Maximize Profit, P = 50 + 6g + 4a
Constraints: o+g+ d >= 100, o >= 20, g>= 10, a >= 30, o >=g, o >= 0, g >= 0, a >= 0
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