Problem #9:Problem #9:0100213116-4 2212303-10 072 00 1 1000100 01What is the current value of the objective function?

Problem 9 : Given simplex table is 02320101211130003016-110070-422001100Let decision variables are…

Answered: Problem #9: Problem #9: 0 2 1 1 0 1 0…

Problem #9: Problem #9: 0 2 1 1 0 1 0 -4 3 1 6 2 2 3 -1 2 0 1 0 12 0 0 0 3 1 0 0 7 0 0 1 100 What is the current value of the objective function?

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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need comprehensive and correct answers.This question is about optimization.
Problem 1 (a) Teddy J is a manufacturer of dish washing liquid. If his monthly demand function for 750ml size is q = 4000 – 250p and his total cost function is C(q) =500+ 0.2q. (i) Derive an expression, R(q) for Teddy J's total revenue curve. (ii) Derive an expression, II(q) for Teddy J's profit function. (iii) Determine whether Teddy J's profit is increasing or decreasing when he produces 5 hundred, 750ml bottles of dish washing liquid. (iv) How many 750ml bottles of dish washing liquid should Teddy J produce per month if he wishes to maximize his profits. (b) A firm has an average cost function 125 q? * A(q) = 4. 16 where q is the firm's output. (i) Determine the level of output for average costs are minimum. (ii) Hence determine the range of values for which average costs are decreasing. (iii) What part of the decreasing range is practically feasible? (iv) Write an equation for the total cost function. (v) Hence calculate the level of output for which total costs are minimum.
Problem #9: Problem #9: 0 1 0 0 2 1 3 1 1 6 -4 2 2 12 3 0 3 -1 0 0 7 2 00 1 100 010 0 0 1 What is the current value of the objective function?
Problem 2: SleazeCo manufacturers wind turbines (that produce electricity) for sale in Texas. They currently have one manufacturing facility in Dallas, Texas, that has the following total cost curve: TC, = 10,000,000 + 150,000*q, + 25(qp)² , where q, is the number of turbines produced per year in Dallas and TC, is the total cost in dollars. While these turbines are fairly standard in design, the SleazeCo brand is well-regarded and has some market power. In fact, the demand and marginal revenue curves for SleazeCo is given by Demand: P = $350,000-5q, Marginal Revenue: MR = $350,000 – 10q, where q is the total amount SleazeCo sells, P is the price (in dollars) and MR is the marginal revenue (in dollars). Questions: 1. What is the profit maximizing price SleazeCo's should set for its turbines? 2. What is its profit at this price? 3. Gus Ty, the manager of SleazeCo's turbine business, has done some analysis and has found a facility in Houston, Texas, that, after some alterations, could…
Solve for the general solution of the equation: 2x’’+ 200x = 0. Show all math steps.
IgNslkasNW8D8A9PVVReLu4eZQB0nyJELZS4SrUtPsiPeTRYr3eMMe O GRAPHS AND FUNCTIONS Variable expressions as inputs of functions: Problem type 1 1+x The function f is defined by f(x)%3D 4+3x Find f(y+3). f6 + 3) = |
Problem 1 (a) Teddy J is a manufacturer of dish washing liquid. If his monthly demand function for 750ml size is q = 4000 – 250p and his total cost function is C(q) = 500 + 0.2q. (i) Derive an expression, R(q) for Teddy J's total revenue curve. (ii) Derive an expression, I(q) for Teddy J's profit function. (iii) Determine whether Teddy J's profit is increasing or decreasing when he produces 5 hundred, 750ml bottles of dish washing liquid. (iv) How many 750ml bottles of dish washing liquid should Teddy J produce per month if he wishes to maximize his profits. (b) A firm has an average cost function 125 A(q) - 4. 16 where q is the firm's output. (i) Determine the level of output for average costs are minimum. (ii) Hence determine the range of values for which average costs are decreasing. (iii) What part of the decreasing range is practically feasible? (iv) Write an equation for the total cost function. (v) Hence calculate the level of output for which total costs are minimum.
QUESTION 2 In a linear programming problem, the objective function always needs to be minimized. True False