Use Evolutionary Solver to solve this non-linear program.Max 3x2+0.4y3 - 1.4z4s.t.5 ≤x≤ 184 sys204s zs 18What are the optimal values of x, y and z? (Round your answers to nearest whole number.)Optimal valuesXyZWhat is the optimal value of the objective function? Use your rounded answers for x, y and z. (Round your answer to 2 decimal places.)Optimal value

Use Evolutionary Solver to solve this non-linear program. Max 3x2 + 0.4y3 - 1.424 s.t. 5 ≤x≤18 4 sys20 4s zs 18 What are the optimal values of x, y and z? (Round your answers to nearest Optimal values x y

Use Evolutionary Solver to solve this non-linear program. Max 3x2 + 0.4y3 - 1.424 s.t. 5 ≤x≤18 4 sys20 4s zs 18 What are the optimal values of x, y and z? (Round your answers to nearest Optimal values x y

College Algebra (MindTap Course List)

12th Edition

ISBN:9781305652231

Author:R. David Gustafson, Jeff Hughes

Publisher:R. David Gustafson, Jeff Hughes

Chapter6: Linear Systems

Section6.CR: Chapter Review

Problem 70E: A company manufactures two fertilizers, x and y. Each 50-pound bag of fertilizer requires three...

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A company manufactures two fertilizers, x and y. Each 50-pound bag of fertilizer requires three ingredients, which are available in the limited quantities shown in the table. The profit on each bag of fertilizer x is 6 and on each bag of y is 5. How many bags of each product should be produced to maximize the profit? Ingredient Number of Pounds in Fertilizer x Number of Pounds in Fertilizer y Total number of Pounds Available Nitrogen 6 10 20,000 Phosphorus 8 6 16,400 Potash 6 4 12,000
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.
Use Evolutionary Solver to solve this non-linear program. Max 2x2 + 0.4y3 − 2z4s.t.5 ≤ x ≤ 195 ≤ y ≤ 207≤ z ≤ 18 What are the optimal values of x, y and z? (Round your answers to nearest whole number.) x=? y=? z=? What is the optimal value of the objective function? Use your rounded answers for x, y and z. (Round your answer to 2 decimal places.) optimal value=?
A ﬁrm’s revenue after selling q items is given by R(q) = 2q3 +36q while the ﬁrm’s costs after making q items is C(q) = 3q^2 −10. (a) If the ﬁrm can make a maximum of 4 units, how many units should the ﬁrm make to maximize proﬁt. What is the proﬁt at this point? (b) If the ﬁrm can make a maximum of 10 units, how many units should the ﬁrm make to maximize proﬁt?
our Student Government Association decided to do a fundraiser to raisemoney for a field trip. They decide to sell t-shirts and sweatshirts. Theprofit for each t-shirt is $10 and the profit for each sweatshirt is $15.They want to sell 50 items at most. Compared to t-shirts, they want to sellat least half as many sweatshirts, with a profit of at least $500. d. Are there any non-viable solutions within the feasible region? e. How many t-shirts and sweatshirts should they sell to maximize their profit? f. What is the maximum profit they can make?
For the linear program Max 1A + 2B s.t. 1A ≤ 8 1B ≤ 7 2A + 2B = 18 A, B ≥ 0 The question is what are the extreme points of the feasible region to find the optimal solution using graphical solution procedure? smaller x value (A,B)=________ larger x value (A,B)=________ *I lose translation when looking for the extreme smaller and larger values since the answers do not match up to create the optimal solution I am looking for. Comprehension of how each extreme point is created continues to allude to me.
Suppose that the consumer has available income equal to Y, and the price of the goods is respectively p1 and p2. i. Derive the expressions of the quantities that maximise the utility of the consumer under the budget constraint. ii. Provide a diagram of the optimal solution.
Solve the linear program graphically. Maximize p = 3x + 2y Subject to: 3x + y ≤ 30 x + y ≤ 12 x + 3y ≤ 30 x ≥ 0, y ≥ 0 a) What are all of the corner points? b) What is the Optimal Solution? c) What is the Objective Function value at the Optimal Solution? (
Use Excel Solver to complete. Consider the following linear program: Max 3A+2B s.t. 1A+1B ≤ 10 3A+1B ≤ 24 1A+2B ≤ 16 A,B ≥ 0 Use the graphical solution procedure to find the optimal solution. Assume that the objective function coefficient for A changes from 3 to 5. Does the optimal solution change? Use the graphical solution procedure to find the new optimal solution. Assume that the objective function coefficient for A remains 3, but the objective function coefficient for B changes from 2 to 4. Does the optimal solution change? Use the graphical solution procedure to find the new optimal solution. The computer solution for the linear program in part (a) provides the following objective coefficient range information:
For the linear program Max 2A+3B s.t 1A+2B≤6 5A+3B≤15 A,B≥0 Find the optimal solution using the graphical solution procedure. What is the value of the object function at the optimal solution? I need the excel solution ?
For the linear program Max 7A + 9B s.t. 1A + 2B ≤ 4 5A + 3B ≤ 15 A, B ≥ 0 find the optimal solution using the graphical solution procedure. What is the value of the objective function at the optimal solution? _____ at (A, B) = (_____)
Multiple choice: You were given the following mathematical statements: Maximize: 200x +150y; Subject to: x >= 2; 2y <= 6; 3x + 4y <= 10; and non-negativity condition, x >= 0 and y >= 0. Should the solution value for the first, second and third constraint amount to one (1), seven (7), and eleven (11), respectively, does it mean a valid optimal solution can be found? • No• Answer is not given• Cannot be determined• Yes