f. A drapper is required to supply two types of shirts type A and type B. The total number of shirts must not be more than 400. He has to supply more of type A than type B. However, the number of type A must not be more than 300 and the number of type B shirts must not be less than 80. Let x be the number of type A shirts and y be the number of type B shirts. If the profits were as follows: Type A Ksh 600 per shirt Type B Ksh 400 per shirt. Formulate a Linear Optimization Model, hence use the graphical method to determine the number of shirts of each type that should be made to maximize the profit.

Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
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f. A drapper is required to supply two types of shirts type A and type B. The total number of shirts must
not be more than 400. He has to supply more of type A than type B. However, the number of type A
must not be more than 300 and the number of type B shirts must not be less than 80. Let x be the
number of type A shirts and y be the number of type B shirts. If the profits were as follows:
Type A Ksh 600 per shirt
Type B Ksh 400 per shirt.
Formulate a Linear Optimization Model, hence use the graphical method to determine the number of shirts
of each type that should be made to maximize the profit.
Transcribed Image Text:f. A drapper is required to supply two types of shirts type A and type B. The total number of shirts must not be more than 400. He has to supply more of type A than type B. However, the number of type A must not be more than 300 and the number of type B shirts must not be less than 80. Let x be the number of type A shirts and y be the number of type B shirts. If the profits were as follows: Type A Ksh 600 per shirt Type B Ksh 400 per shirt. Formulate a Linear Optimization Model, hence use the graphical method to determine the number of shirts of each type that should be made to maximize the profit.
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