aaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaa- aaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaa- aaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaf;osdhfldjfnsdljfhsdlfjdsljfdsljfhsdljfhsdljfhlsdjfhdsljksdlfj- kgbdlfknlknclkjbdlsvbsdlkjvbdslvkjvbfljkvbsdlkvbsdflvjdsflvs- djvsdfvsdvsdvsdfvsdfvdfdsvdsvdsfvsdfvsdfvdsfvsdfvsdfvsdfvsdf- vsdfvdsvdvsfvsfvsdfvsdfvsdvsdfvsdv The CuttyHunk Bank Case is a classic example of poor communication. In this case the CEO Mr. Wilson was eager
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Proceedings of the 2005 Winter Simulation Conference M. E. Kuhl‚ N. M. Steiger‚ F. B. Armstrong‚ and J. A. Joines‚ eds. RISK MANAGEMENT IN SUPPLY NETWORKS USING MONTE-CARLO SIMULATION Léa A. Deleris Feryal Erhun Department of Management Science and Engineering Stanford University Stanford‚ CA 94305 U.S.A. ABSTRACT Trends such as (1) globalization‚ (2) heavy reliance on transportation and communication infrastructures‚ and (3) lean manufacturing have led to an increase in the vulnerability of
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A.) 1st Decision Branch (Develop new product thoroughly) E(X) =0.4(500‚000) +0.4(25‚000) +0.2(1‚000) = 210‚200 EV 2nd Decision Branch (Develop new product rapidly) E(X) =0.1(500‚000) +0.2(25‚000) +0.7(1‚000) = 55‚700 EV 3rd Decision Branch (Consolidate existing product‚ and strengthen product) E(X) = 0.3(200‚000) + 0.4(10‚000) +0.3(3‚000) = 64‚900 EV 4th Decision Branch (Consolidate existing product‚ reap without investing) E(X) = 0.6(10‚000) + 0.4(1‚000) = 6‚400 EV B.) The decision alternative
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A silver dollar is flipped twice. Calculate the probability of each of the following occurring: (a) a head on the first flip (b) a tail on the second flip given that the first toss was a head (c) two tails (d) a tail on the first and a head on the second (e) a tail on the first and a head on the second or a head on the first and a tail on the second (f) at least one head on the two flips Susan Williams has been the production manager of Medical Suppliers‚ Inc.‚ for the past 17 years.
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Quantitative Methods for Business Chapter 5 Problem No. 3 Homework Solution Problem No. 3 _____________________________________________________________________________________________ Problem No. 3 In a certain lottery‚ a lottery ticket costs $2. In terms of the decision to purchase or not to purchase a lottery ticket‚ suppose that the following payoff table applies: Decision Alternatives Win s1 Loses s2 Purchase lottery ticket‚ d1 300‚000 -2 Do not purchase lottery ticket
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We will calculate cost of equity at growth of 3%. Cost of equity = = 7%+1.225(6%) = 0.1435 or 14.35% Cost of debt = 0.10(1-0.35) = 0.065 WACC= 1*14.35%+0*0.065= 14.35%‚ (1+WACC= 15.35%) FCFF= EBIT (1-tax rate) +depreciation-capital expenditure- change in working capital Change in NFA = Ending NFA – Beginning NFA and Net earnings as EBIT (1-tax rate). Working capital = Current asset+1000- Current liabilities-cash Change in Working capital = Ending WC– Beginning WC Tax rate = 35%
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Kindness. What is it? Kindness is characterized by the quality or state of being kind. When people go to extremes in the name of selfless kindness‚ more often then not something good happens in the end. What is fascinating is how individuals react to unexpected kindness. I spend a great amount of time in the downtown area‚ where I do not witness much kindness happening. Everyone seems to be in such a hurry that they barely make eye contact with others. I decided I would not only be kind to my family
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Chapter - Section | Problem(s) | 5 – 2 | 10‚ 14 | 5 – 3 | 12‚ 32 | 5 – 4 | 18 | 5-2 #10‚14 10. Eye Color Groups of five babies are randomly selected. In each group‚ the random variable x is the number of babies with green eyes (based on data from a study by Dr. Sorita Soni at Indiana University). (The symbol 0+ denotes a positive probability value that is very small). X | P(x) | 0 | .528 | 1 | .360 | 2 | .098 | 3 | .013 | 4 | .001 | 5 | 0+ | P(x) = .528 + .360 + .098 + .013
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CHINA DEVELOPMENT INDUSTRIAL BANK A case study Submitted to: Dr. Felix D. Cena‚ Phd Submitted by: Jose Farley Y. Tagle Lalaine D. Cosadio Cherryl L. Villaruel Raymund S. Belleza July 17‚ 2011 Given: Assume that you recently graduated with a major in finance. You just landed a job as a financial planner with China Development Industrial bank (CDIB)‚ a large financial services corporation. Your first assignment is to invest $100‚000 for a client. Because the funds to be invested
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Emar M. Agustin OpeRsea BSIT 501 July 6‚ 2012 I. Maximax A strategy or algorithm that seeks to maximize the maximum possible result (that is‚ that prefers the alternative with the chance of the best possible outcome‚ even if it’s expected outcome and its worst possible outcome are worse than other alternatives); often used attributively‚ as "maximax strategy"‚ "maximax approach"‚ and so on. II. Maximin It suggests that the decision-maker should choose the alternative
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