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2. A store has requested a manufacturer to produce pants and sports jackets. For materials, the manufacturer has 660 m2 of cotton textile and 1026 m? of polyester. Every pair of pants (1 unit) needs 1 m? of cotton and 2 m? of polyester. Every jacket needs 1.2 m? of cotton and 1 m? of polyester. Letting x and y represent the number of pants and jackets produced respectively, the problem can be expressed as: x + 1.2y s 660 (cotton) 2x + ys 1026 (polyester) x 2 0,y 20

2. A store has requested a manufacturer to produce pants and sports jackets. For materials, the manufacturer has 660 m2 of cotton textile and 1026 m? of polyester. Every pair of pants (1 unit) needs 1 m? of cotton and 2 m? of polyester. Every jacket needs 1.2 m? of cotton and 1 m? of polyester. Letting x and y represent the number of pants and jackets produced respectively, the problem can be expressed as: x + 1.2y s 660 (cotton) 2x + ys 1026 (polyester) x 2 0,y 20

Algebra and Trigonometry (MindTap Course List)
Algebra and Trigonometry (MindTap Course List)
4th Edition
ISBN:9781305071742
Author:James Stewart, Lothar Redlin, Saleem Watson
Publisher:James Stewart, Lothar Redlin, Saleem Watson
Chapter14: Counting And Probability
Section14.CT: Chapter Test
Problem 5CT: A commuter must travel from Ajax to Barrie and back every day. Four roads join the two cities. The...
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2. A store has requested a manufacturer to produce pants and sports jackets. For materials, the manufacturer has 660 m2 of cotton textile and 1026 m? of polyester. Every pair of pants (1 unit) needs 1 m? of cotton and 2 m? of polyester. Every jacket needs 1.2 m? of cotton and 1 m? of polyester. Letting x and y represent the number of pants and jackets produced respectively, the problem can be expressed as: x+ 1.2y < 660 (cotton) 2x + y s 1026 (polyester) x2 0, y 20 04:11 a) Graph the inequations above and shade out the feasible region. 1000 -500 500 1000 X
Transcribed Image Text:2. A store has requested a manufacturer to produce pants and sports jackets. For materials, the manufacturer has 660 m2 of cotton textile and 1026 m? of polyester. Every pair of pants (1 unit) needs 1 m? of cotton and 2 m? of polyester. Every jacket needs 1.2 m? of cotton and 1 m? of polyester. Letting x and y represent the number of pants and jackets produced respectively, the problem can be expressed as: x+ 1.2y < 660 (cotton) 2x + y s 1026 (polyester) x2 0, y 20 04:11 a) Graph the inequations above and shade out the feasible region. 1000 -500 500 1000 X
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