FIN41340: Quantitative Methods in Finance Tutorial: Time Value of Money Lecturer: Email: Dr. Thomas Conlon conlon.thomas@ucd.ie Tutorial Questions 1. What is the present value of a 3-year annuity of $100 if the interest rate is 6%? What is the present value of this annuity‚ if you have to wait two years instead of one year for the first payment? 2. Your hedge fund can lease a supercomputer for the purposes of high frequency trading for $8‚ 000 per year (paid at year end) for six years
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Rutgers Department of SCMS Xiaowei Xu Inventory Concepts 1 Rutgers Department of SCMS Xiaowei Xu Definition of Inventory • Inventory is the stock of any item or resource used in an organization and can include: raw materials‚ finished products‚ component parts‚ supplies‚ and work-in-process • An inventory system is the set of policies and controls that monitor levels of inventory and determines what levels should be maintained‚ when stock should be replenished‚
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The rate of interest is 10%. ( Ans 1331/- SNM ) 2. Calculate the FV ( compounded value )‚ if rs 1000/- is compounded @ 10% p.a semi-annually for 3 years. ( Ans 1340/-‚SNM ) 3. Mr investor invests rs 500/- ‚ rs 1000/- and rs 2000/- at the end of each year . Calculate the compound value at the end of 3 years compounded annually when interest is charged at 10% p.a. ( ansrs 3705 /-‚SNM ) 4. Find the compounded value of annuity when three equal yearly payments of rs 2000/- are deposited into an account
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Case Study Inventory The Cost of Inventory The general principle for cost inclusion into inventory for US GAAP and IFRS is similar but not exactly the same. First let us look at US GAAP. The basis of accounting for inventories is “cost‚” which is explained in ASC 330-10-30 paragraph 1 as “the sum of the applicable expenditures and charges directly or indirectly incurred in bringing an article to its existing condition and location.” These costs are divided into two different categories‚ the
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Factors that Affect the Time Value of Money Time value of money is the concept that an amount of money in one ’s possession is worth more than that same amount of money promised in the future (Garrison‚ 2006). The reason for this is that money today can be invested to earn interest and therefore will be worth more in the future (Brealey‚ Myers‚ & Marcus‚ 2004). This paper will explain how annuities affect time value of money (TVM) problems and investment outcomes. In addition‚ this paper will briefly
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UNDERSTANDING THE TIME VALUE MONEY FORMULA TIME VALUE OF MONEY TRIDENT UNIVERSITY INTERNATIONAL AVIE MARIE JOHNSTONE STRATEGIC CORPORATE FINANCE FIN501 MODULE 2 SESSION LONG PROJECT PROFESSOR WALTER
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background and knowledge of the concepts of time value of money (TVM) in order to apply them correctly. Hence‚ the author of the abstract‚ Norman Gardner; suggest that these concepts be clarified and simplified in teaching in order for the students to understand these concepts better. Because these concepts are to be employed by financial managers in a competent manner‚ they should have a clear grasp of the concepts while still in school. There are a lot of suggestions such as using a number of step problems;
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fields. (The Norwegian currency is the krone‚ which is denoted by Nkr.) The company uses a sob-order costing system arid applies manufacturing overhead cost to jobs on the basis of direct labor-hours. At the beginning of the year‚ the following estimates were made for the purpose of computing the predetermined overhead rate: manufacturing overhead cost‚ Nkr360‚000; and direct labor-hours‚ 900. The following transactions took place during the year (all purchases and services were acquired on account):
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Annuities # 2 Time Value of Money (TVM) Understanding how the time value of money works can be most easily explained by taking your initial investment let us say $10 by the end of year five it could be worth $100. This means you have earned $90 in the last five years. Next year‚ you invest $10 and at the end of year five it is worth $80 because interest has not accumulated on the time that was lost between year 1 and year 2. My example of this is that my fiancé put $3000 in each of his
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interest rate of 10% it is better to have $100 today than $120 in 2 years. True TRUE False Question 3 (5 points) Megan wants to buy a designer handbag and plans to earn the money babysitting. Suppose the interest rate is 6% and she is willing to wait one year to purchase the bag. How much babysitting money (to the nearest whole dollar) will she need to earn today to buy the bag for $400 one year from now? (Enter just the number without the $ sign or a comma) Answer for Question 3 is (377)
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