minimize fo(x)TĒR"subject to f:(x) < 0 for i = 1, 2, ..., m,h;(x) = 0 for i = 1,2, ..., p.mL(x, A, v) = fo(x) +\if:(x) + >v,h;(x).i=1i=1g(x) = inf L(x, A, v).maximize g(A, v)subject to A E 0.Match each object to its description.L (x, A, v)a va. Lagrangian functionb. dual problemfo(x)c. primal problemmaximization problem at the bottomd. dual objective functionvA and ve. primal variablesf. primal objective functiong(A, ν)g. dual variablesc v minimization problem at the top

Match each object to its description. a v L(x, A, v) a. Lagrangian function b. dual problem fo(x) c. primal problem v maximization problem at the bottom d. dual objective function vA and v e. primal variables f. primal objective function b g(A, v) g. dual variables c v minimization problem at the top

Match each object to its description. a v L(x, A, v) a. Lagrangian function b. dual problem fo(x) c. primal problem v maximization problem at the bottom d. dual objective function vA and v e. primal variables f. primal objective function b g(A, v) g. dual variables c v minimization problem at the top

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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11. A clothing company sells two types of shoes A and B. The price function for shoe A is (p = 80 5x) dollars. The price function for shoe B is (q = 100 6y) dollars, where (x) and (y) are the numbers of shoe A and shoe B sold per day. The company's cost of producing each shoe A is $20/shoe and the cost of producing each shoe B is $16/shoe. The fixed costs are $200/day. a. Find the Revenue function from selling these two types of shoes. b. Find the Cost function. c. Find the Profit function. d. Perform D-Test. e. Find how many shoes and at the prices at which they should be sold to maximize the daily profit. f. Find the maximum daily profit. 17
Write the above transportation problem as a LPP and Solve the LPP using graphical method
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1. Maximization Model. Answer in complete solution.
short answer
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