Given the following linear programming problem: "A toy manufacturing company makes two kinds of toy-trucks - a standard model and a deluxe model. In the manufacturing process each standard model requires 2 hours of grinding and 2 hours of finishing, and each deluxe model needs 2 hours of grinding and 4 hours of finishing. The company had two grinders and three finishers, each of whom works at most 40 hours per week. Each standard model toy truck brings a profit of 3 euros and each deluxe model a profit of 4 euros. Assuming that every truck made will be sold, how many of each should be made to maximize profit?" Let x represent the number of standard models made and let y represent the number of deluxe models made. Write the inequality that best describes the finishing time constraint.

Given the following linear programming problem: "A toy manufacturing company makes two kinds of toy-trucks - a standard model and a deluxe model. In the manufacturing process each standard model requires 2 hours of grinding and 2 hours of finishing, and each deluxe model needs 2 hours of grinding and 4 hours of finishing. The company had two grinders and three finishers, each of whom works at most 40 hours per week. Each standard model toy truck brings a profit of 3 euros and each deluxe model a profit of 4 euros. Assuming that every truck made will be sold, how many of each should be made to maximize profit?" Let x represent the number of standard models made and let y represent the number of deluxe models made. Write the inequality that best describes the finishing time constraint.

Advanced Engineering Mathematics

10th Edition

ISBN:9780470458365

Author:Erwin Kreyszig

Publisher:Erwin Kreyszig

Chapter2: Second-order Linear Odes

Section: Chapter Questions

Problem 1RQ

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