Painting, drying and polishing are all basic processes in the manufacturing of cars. Theta Motor company produces three types of cars: Model A, Model B and Model C. Each Model A requires (2k + 2) hours for painting, 5 hours for drying and 4 hours for polishing. Model B requires 14 hours for painting, 7 hours for drying and k hours for polishing and Model C requires 10 hours for painting, (k – 1) hours for drying and 1 hour for polishing. The company has allocated 246 hours for painting, 104 hours for drying and 55 hours for polishing per month. а. By assuming that x,y and z represent the number of cars produced per month for Model A, Model B and Model C respectively and k is a constant, transform the given information into a system of linear equations.
Painting, drying and polishing are all basic processes in the manufacturing of cars. Theta Motor company produces three types of cars: Model A, Model B and Model C. Each Model A requires (2k + 2) hours for painting, 5 hours for drying and 4 hours for polishing. Model B requires 14 hours for painting, 7 hours for drying and k hours for polishing and Model C requires 10 hours for painting, (k – 1) hours for drying and 1 hour for polishing. The company has allocated 246 hours for painting, 104 hours for drying and 55 hours for polishing per month. а. By assuming that x,y and z represent the number of cars produced per month for Model A, Model B and Model C respectively and k is a constant, transform the given information into a system of linear equations.
Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter9: Systems Of Equations And Inequalities
Section9.2: Systems Of Linear Equations In Two Variables
Problem 41E
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