The Mystic Outdoor Shop mixes two types of grass seed into a blend. Each type of grass has been rated (per pound) according to its shade tolerance, ability to stand up to traffic, and drought resistance, as shown in the table. Type A seed costs $1 and Type B seed costs $2. If the blend needs to score at least 300 points for shade tolerance, 500 points for traffic resistance, and 680 points for drought resistance, how many pounds of each seed should be in the blend? How much will the blend cost? Formulate the Linear Programming Problem that can be used to answer these questions. Туре А Туре В Shade Tolerance 2 Traffic Resistance 1 13 Drought Resistance 4. Let A = the pounds of Type A seed in the blend Let B = the pounds of Type B seed in the blend Note: for the constraints, in the last field you need to include the sign of the constraint and the RHS value (for example: <=600) Objective Function A+ B A+ s.t. B A+ B A+

The Mystic Outdoor Shop mixes two types of grass seed into a blend. Each type of grass has been rated (per pound) according to its shade tolerance, ability to stand up to traffic, and drought resistance, as shown in the table. Type A seed costs $1 and Type B seed costs $2. If the blend needs to score at least 300 points for shade tolerance, 500 points for traffic resistance, and 680 points for drought resistance, how many pounds of each seed should be in the blend? How much will the blend cost? Formulate the Linear Programming Problem that can be used to answer these questions. Туре А Туре В Shade Tolerance 2 Traffic Resistance 1 13 Drought Resistance 4. Let A = the pounds of Type A seed in the blend Let B = the pounds of Type B seed in the blend Note: for the constraints, in the last field you need to include the sign of the constraint and the RHS value (for example: <=600) Objective Function A+ B A+ s.t. B A+ B A+

Name: Solve please Let A= the pounds of Type A seed in the blendLet B = the
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Description: Solve please Let A= the pounds of Type A seed in the blendLet B = the pounds of Type B seed in the blend%3DttNote: for the constraints, in the last field you need to include the sign of the constraint and the RHS value (for example: <-600)Objective F

College Algebra

1st Edition

ISBN:9781938168383

Author:Jay Abramson

Publisher:Jay Abramson

Chapter7: Systems Of Equations And Inequalities

Section7.2: Systems Of Linear Equations: Three Variables

Problem 68SE: The top three oil producers in the United States in a certain year are the Gulf of Mexico, Texas,...

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