SavedEnabled: Chapter 8 Non-Linear Programming E. OUse Evolutionary Solver to solve this non-linear program.Max 42. 0.25ya - 1:4st.7sxs 187sys206S zs 21What are the optimal values of x, y and z? (Round your answers to nearest whole number.)Optimal valuesWhat is the optimal value of the objective function? Use your rounded answers for x. y and z. (Round your answer to 2 decimalplaces.)Optimal value

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College Algebra

7th Edition

ISBN:9781305115545

Author:James Stewart, Lothar Redlin, Saleem Watson

Publisher:James Stewart, Lothar Redlin, Saleem Watson

ChapterP: Prerequisites

SectionP.9: Modeling With Equations

Problem 23E

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The manufacturer of an energy drink spends $1.20 to make each drink and sells them for $2. The manufacturer also has fixed costs each month of $8,000. (a) Find the cost function C when x energy drinks aremanufactured. (b) Find the revenue function R when x drinks are sold. (c) Show the break-even point by graphing both the Revenue and Cost functions on the same grid. (d) Find the break-even point. Interpret what the breakeven point means.
The manufacturer of a weight training bench spends $15 to build each bench and sells them for $32. The manufacturer also has fixed costs each month of $25,500. (a) Find the cost function C when x benches are manufactured. (b) Find the revenue function R when x benches are sold. (c) Show the break-even point by graphing both the Revenue and Cost functions on the same grid. (d) Find the break-even point. Interpret what the break-even point means.
The manufacturer of a water bottle spends $5 to build each bottle and sells them for $10. The manufacturer also has fixed costs each month of $6500. (a) Find the cost function C when x bottles are manufactured. (b) Find the revenue function R when x bottles are sold. (c) Show the break-even point by graphing both the Revenue and Cost functions on the same grid. (d) Find the break-even point. Interpret what the break-even point means.
Use your schools library, the Internet, or some other reference source to find the real-life applications of constrained optimization.

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Use Evolutionary Solver to solve this non-linear program. Max 42. 0.25, - 14 st. 7sxs 18 7sys 20 6s zs 21 What are the optimal values of x, y and z? (Round your answers to nearest whole number.) Optimal values