Question 11/1111(0,8)Part B!V <(2,0)сSUBMIT(8,8)(5,2){}+xBOOKMARK 88XGiven the above feasible region, maximize the following objective function: z = 3x + 4yPart AAt which corner point is the objective function maximized?What is the value of the objective function when it is maximized?7V4p& paywalztalno

Given the above feasible region, to maximize the following objective function:

Answered: I (0,8) (2,0) Part B (8,8) (5,2) |x…

Algebra and Trigonometry (6th Edition)

6th Edition

ISBN:9780134463216

Author:Robert F. Blitzer

Publisher:Robert F. Blitzer

ChapterP: Prerequisites: Fundamental Concepts Of Algebra

Section: Chapter Questions

Problem 1MCCP: In Exercises 1-25, simplify the given expression or perform the indicated operation (and simplify,...

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CamScanner A manufacturing company makes two types of water skis, a trick ski and a slalom ski. The relevant manufacturing data are given in the table. Labor-Hours per Ski Maximize the objective function 4x + 5y subject to the constraints. Department Fabricating Maximum Labor-Hours Available per Day Trick Ski Slalom Ski 4 X + 2y s 28 Finishing 180 40 1. 1 3x+2y 2 36 XS6 If the profit on a trick ski is $40 and the profit on a slalom ski is $50, how many of each type of ski should be manufactured each day to realize a maximum profit? What is the maximum profit? X20, y20 The maximum profit is S $/1) The maximum value of the function is The maximum occurs when slalom skis are produced. trick skis and int i
K b. Consider the following constrained maximization problem: The objective function is: f(x,y) = x Maximize the objective function subject to the constraint: 2x + 9y = 396 What is the slope of the level set of the objective function? (This is a fraction with an integer times y over an integer times x. The value in the numerator is negative.) 6 11 What is the slope of the constraint line? (This is negative and a fraction with no variables.) What is the relationship between x and y? (The answer is a fraction.) y=x What are the optimal values of x and y? irrect: 0
Learning Managemen x C Quiz: Exam 3-Canvas canvas.tamu.edu/courses/297503/quizzes/507330/take When a theater owner charges $5 dollars per ticket, she sells 250 tickets. Through market analysis, she learns that for every one dollar she raises the price, she will sell ten less tickets. Assuming a is the number of tickets sold, find the objective function, R(x), that must be maximized to determine the price the owner should charge for each ticket to maximize her revenue. A. R(x)=-10x2 +300x 1 B. R(x)= =-x+30 10 C. R(x)=-10x + 300 OA B 1 D. R(x)= ===x²+30x 10 E. None of the above MacBook Air
Find the maximum value of the objective function z = 20x + 7y, subject to the following constraints. (See Example 2.) 3x + 2y ≤ 18 6x + 2y ≤ 30 x ≥ 0, y 20 The maximum value is z = Additional Materials eBook x) =([ at, y) =
A farmer has 500 acres of available land and $100,000 to spend. He wants to plant the combination of crops which maximizes his profit. Complete parts (a) through (c). Profits and Constraints for Crops Potatoes Corn Number of Acres Cost (per acre) Profit (per acre) X₁ $320 $120 with Minimize subject to: y₁ +320y₂ 2 120. Y₁+1282 2 40 w = 500 y₁ + 100000 ₂ Y₁+224y > 60 Y₁ 20, y₂ 20 $128 $40 The farmer's estimated profit is $ (Simplity your answer.) Cabbage X3 $224 $60 S ≤ = Total 500 $100,000 Z (b) The solution to the dual problem can be interpreted as shadow profits. Use shadow profits to estimate the farmer's profit if land is cut to 400 acres but capital increases to $110,000.
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Jim's Camera shop sells two high-end cameras, the Sky Eagle and Horizon. The demands and selling prices for these two cameras are as follows. Ds = demand for the Sky Eagle Ps= selling price of the Sky Eagle DH = demand for the Horizon PH = selling price of the Horizon Revenue Ds = 223 - 0.60PS + 0.35PH DH= = 265 + 0.10Ps - 0.64PH The store wishes to determine the selling price that maximizes revenue for these two products. Develop the revenue function R (in terms of P and PH only) for these two models, and find the revenue maximizing prices (in dollars). (Round your answers to two decimal places.) Price for Sky Eagle Price for Horizon Optimal revenue R = Ps (223 -0.60P+ 0.35P₁ +PH (265 +0.10P - 0.64P н' Ps = $309.24 = $ 315.75 H R = $77244.46 xxx
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Find the values of x and y that maximize the objective function P=3x+2yP=3x+2y for the graph. What is the maximum value?

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I (0,8) (2,0) Part B (8,8) (5,2) |x Given the above feasible region, maximize the following objective function: z = 3x + 4y Part A At which corner point is the objective function maximized? What is the value of the objective function when it is maximized?