conEcon345 Money and Banking Assignment 1 Zhongli Sui (Bill) 31438104 a). What is YTM(i) for bond A and B? which one is highest? Bond A: 1000 = 1001+i + 901+i2 + 80(1+i)3 + 70(1+i)4 + 60(1+i)5 + 600(1+i)5 i(A) = 0 Bond B: 1000 = 1001+i + 1001+i2 + 100(1+i)3 + 100(1+i)4 + 40(1+i)5 + 400(1+i)5 i(B) = - 0.04419415 Bond A has higher yield than Bond B. ( 0 > -0.044195) b). Suppose i=0.05 for both bond A and B‚ which bond has higher price? Bond
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PT1420 - Unit 5 Homework and Lab Assignment Unit 5 Assignment 1: Homework 1.) Design an if-then statement that assigns 20 to the variable y and assigns 40 to the variable z if the variable x is greater than 100. (Simple if statement) If x > 100 then Y=20 Z=40 End if 2.) Design an if-then statement that assigns 0 to the variable b and assigns 1 to the variable c if variable a is less than 10. (Simple if statement) 3.) Design an if-then-else statement that assigns 0 to variable
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Research Center of Operations Research Maximal Covering Location Problem with Different Levels of interdiction Asefe Forghani1‚ M.Sc. student of Industrial Engineering‚ Ferdowsi University of Mashhad‚ asefe_forghani@yahoo.com Farzad Dehghanian‚ Assistant Professor‚ Department of Industrial Engineering‚ Ferdowsi University of Mashhad Abstract: In this paper we introduce an interdiction problem for a maximal covering location problem in which an interdictor can attack each facility in different
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Solving Proportions Tara Lint MAT 222 Week 1 Assignment Instructor: James Segala August 18‚ 2013 Solving Proportions Proportions exist in the real world. For example‚ in finding out the price of a unit‚ or the population of a specific species. The first problem that we are working with states that “. Bear population. To estimate the size of the bear population on the Keweenaw Peninsula‚ conservationists captured‚ tagged‚ and released 50 bears. One year later‚ a random sample of 100 bears
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The Assignment Problem and the Hungarian Method 1 Example 1: You work as a sales manager for a toy manufacturer‚ and you currently have three salespeople on the road meeting buyers. Your salespeople are in Austin‚ TX; Boston‚ MA; and Chicago‚ IL. You want them to fly to three other cities: Denver‚ CO; Edmonton‚ Alberta; and Fargo‚ ND. The table below shows the cost of airplane tickets in dollars between these cities. From \ To Denver Edmonton Fargo Austin 250 400
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Transportation and assignment problems are really linear programming techniques called network flow problems. ANSWER: TRUE 10.3 A typical transportation problem may ask the question‚ “How many of X should be shipped to point E from source A?” ANSWER: TRUE 10.4 The objective of a transportation problem solution is to schedule shipments from sources to destinations while minimizing total transportation and production costs. ANSWER: TRUE 10.5 Assignment problems involve
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ACC-349-E5-5.1.xls ACC-349-E5-5Answer.1.xls ACC-349-E6-5-Answer.1.xls ACC-349-Final-Exam.pdf ACC-349-week 1 assignment Ch-3-Q2-3.1.doc ACC-349-week 1 assignment-E2-6.1.doc ACC-349-week 1 assignment-E2-9.1.doc ACC-349-week 1 assignment-E2-9.1.xls ACC-349-week 1 assignment-E3-5.1.xls ACC-349-week 1 assignment-E3-9-Memo.1.doc ACC-349-week 1 assignment-E3-9.1.doc ACC-349-week 2 deliverables-chapter-4.xls ACC-349-week 2 deliverables-E4-10.1.doc ACC-349-week 2 deliverables-E4-11-answer
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CASE 8.2 PROJECT PICKINGS Tazer‚ a pharmaceutical manufacturing company‚ entered the pharmaceutical market 12 years ago with the introduction of six new drugs. Five of the six drugs were simply permutations of existing drugs and therefore did not sell very heavily. The sixth drug‚ however‚ addressed hypertension and was a huge success. Since Tazer had a patent on the hypertension drug‚ it experienced no competition‚ and profits from the hypertension drug alone kept Tazer in business. During
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NCTU Operation Research I Fall‚ 2008 Chap8 The Transportation and Assignment Problems Example: Three canneries and four warehouse Shipping Cost per Truckload Output Warehouse 1 2 3 4 464 513 654 867 75 1 Cannery 352 416 690 791 125 2 995 682 388 685 100 3 80 65 70 85 Allocation xij = the number of truckloads to be shipped from cannery i to warehouse j. The Transportation Problem Distribute goods from sources to destinations with minimum cost. si : number
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ACC 349 Week 1 Individual Assignment Ch. 1 Ethics Case BYP 1-7 and Exercise E1-7 ACC 349 Week 2 Individual Assignments Ch. 2 & 3 ACC 349 Week 2 Learning Team Assignment Problems Ch. 2 & 3 ACC 349 Week 2 Learning Team Case Study Ch. 2 ACC 349 Week 3 Article Analysis Summary ACC 349 Week 3 Individual Assignment Ch. 4 ACC 349 Week 3 Learning Team Assignment Case Study Ch. 4 ACC 349 Week 3 Learning Team Assignment Problems Ch. 4\ ACC 349 Week 4 Individual Assignment Ch. 5 & 6 ACC 349 Week 4
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