Use the simplex method to solve the linearprogramming problem.Maximize z=2x, + 3x2subject to: 5x, +X2 5 303x, + 2x, 5 50X, + X, 540X4, X2 20.withSelect the correct choice below and, if necessary, fill in the answer boxes to complete your choice.O A. The maximum iswhen x, =(Simplify your answers.)and x2 =O B. There is no maximum.

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Answered: Maximize z=2x, +3x2 subject to: 5x, +X,…

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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A person has a 220-meter fencing wire. He ask his helper to find an empty lot that can be use to hold a program that could be able to maximize the use of fencing wire. What are the largest possible dimensions of the lot that could be enclosed by the 220-meter fencing wire? a. solution and answer b. illustrations/graph
A company produces two types of drills, a corded and cordless. The cord-type drill requires 2 hours to make, and the cordless model requires 3 hours. The company has 360 work hours per day for manufacturing and daily storage of 130 drills per day.Let x = the number of cordless drills produced per day and y = the number of corded drills produced per day.Write the system of inequalities3x+2yCorrect ≤360x+yCorrect ≤130Graph the system of inequalities. Hint: There are 4 inequalities.
Casey works at the Sports Gym as a counselor for x hours a week after school a job that pays $3 an hour . She has accepted a job that pays $9 an hour at Carvel working y hours per week. She will work both jobs. She is able to work no more than 17 hours per week . Casey wants to earn at least $72a. Write a system of linear inequalities that can be used to find the possible combinations of hours working at the Sports Gym and at Carvel so Casey earns at least $72.
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1) Build as few polynomial functions as possible to satisfy each constraint at least once. Record your functions in factored form. A. C. E. G. Has 2 negative x-intercepts Has a positive y-intercept Opens down Has an x-intercept with an order of 2 * Add more rows if needed Polynomial Function Constraints satisfied B. D. F. H. Never enters Quadrant I Ends in Quadrant I Three x-intercepts Has 3 turning points How and why you built
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Julie works no more than 40 hours per week during the school year. She is paid $16 an hour for mentoring students and $14 an hour for tutoring elementary students. She is paid $12 an hour as a personal grocery shopper. She wants to spend at least 10 hours but no more than 15 hours mentoring students. She also wants to spend 8 hours but no more than 12 hours as a personal grocery shopper. Find Julie’s maximum weekly earnings. (Linear Programming) m= # of hrs. spent mentoring t= # of hrs. spent tutoring p=# of hrs. spent personal grocery shopping Earnings=16m+14t+12p Total hours worked: m≥10 m≤15 t≥0 p≥8 p≤12 M+t+p≤40

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