Linear Programming 4 In the preceding chapter on sensitivity analysis‚ we saw that the shadow-price interpretation of the optimal simplex multipliers is a very useful concept. First‚ these shadow prices give us directly the marginal worth of an additional unit of any of the resources. Second‚ when an activity is ‘‘priced out’’ using these shadow prices‚ the opportunity cost of allocating resources to that activity relative to other activities is determined. Duality in linear programming is essentially
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account for its merchandise. On May 1‚ it returned $50 of merchandise due to a defect. Assuming that the purchase was originally bought on credit‚ demonstrate the required journal entry. -Account Payable DR: 50 -Merchandise inventory CR: 50 On June 5‚ X-mart purchased $400 of merchandise with terms of 2/10‚ n/30. If payment is made on June 11‚ calculate the purchase discount that may be taken by X-mart. 400*.02=$8 FOB destination: The seller is responsible for the shipping costs of merchandise sold
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A) it typically focuses on a single subject area or line of business. B) all of the information belongs to a single company. C) it uses a Web interface. D) all the information is historical. 5) Which of the following is not a characteristic of packet switching? 5) __D____ A) Packets travel independently of each other. B) Packets are routed through many different paths. C) Packets include data for checking transmission errors. D) Packet switching requires
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Chapter 5 Outline The Triumph of the British Empire A fragile peace King George’s War failed to establish either Britain or France as the dominant power in North America‚ and each side soon began preparations for another war. The Ohio valley became the tinderbox for conflict. It was the subject of competing claims by Virginia‚ Pennsylvania‚ France‚ and the Six Nations Iroquois‚ as well as by the Native Americans who actually lived there. Seeking to drive traders from the River valley‚ the
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Strings Hanly‚ Chapter 8‚ Self-Check Exercises (p. 386)‚ numbers 2-3 2. 7 cells of memory‚ integers‚ 0‚7 3.int sqrt[11] int pow(x‚3)[11] Hanly‚ Chapter 8‚ Self-Check Exercises (p. 394)‚ number 1 1.int sqrt[11] Int pow (x‚3)[11] Int index =0‚I; For (i=0‚i<index‚i++ Hanly‚ Chapter 8‚ Self-Check Exercises (p. 396)‚ numbers 1-2 1.sqrt (xi+1-xi)pow(x‚2) + (yi+1-yi)pow(y‚2) 2.int LIST_SIZE[6]; Int odd; Int sum‚ I; For(i=0‚i<=LIST_SIZE‚++i) Sum=i+ odd; Hanly‚ Chapter 8‚ Programming (pp. 396-397)‚ number
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Business system anaylsis Problems and Exercises Week 5 Homework Tom Sanders DeVry University Professor Girten September 30‚ 2014 Problems and Exercises Chapter 8 Question 3 - Imagine the worst possible reports from a system. What is wrong with them? List as many problems as you can. What are the consequences of such reports? What could go wrong as a result? How does the prototyping process help guard against each problem? The incorrect data entered‚ or the software error of the system can cause
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5-1A. During the year‚ Plum Company has a SUTA tax rate of 4.8%. The taxable payroll for the year for FUTA and SUTA is $123‚400. Compute: a. Net FUTA tax ............................................... $ 987.20 b. Net SUTA tax ............................................... $ 5‚923.20 c. Total unemployment taxes ............................ $ 6‚910.40 5-2A. Peyton Company’s payroll for the year is $737‚910. Of this amount‚ $472‚120 is for wages paid in excess of $7‚000 to each individual
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refers to the pronunciation differences of a standard language‚ a dialect‚ in addition to pronunciation variation‚ has distinctive grammar and vocabulary. Example: The word “y’all” is used in the south‚ almost specifically to that group of people. 5. Nostratic - hypothesized ancestral language of Proto-Indo-European‚ as well as other ancestral language families. Example: The language from which the Proto-Indo-European languages derived. 6. standard language - variant of a language that a country’s
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TOPIC – LINEAR PROGRAMMING Linear Programming is a mathematical procedure for determining optimal allocation of scarce resources. Requirements of Linear Programming • all problems seek to maximize or minimize some quantity • The presence of restrictions or constraints • There must be alternative courses of action • The objective and constraints in linear programming must be expressed in terms of linear equations or inequalities Objective
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| |Introduction………………………………………………2 | |Problem 1 ………………………………………………..3 | |Problem 2………………………...……………………….5 | |Conclusion ……………………………………….………9
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