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    Time Value of Money Paper

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    Time value of money ("TVM") is defined as the idea that money available at the present time is worth more than the same amount in the future‚ due to its potential earning capacity. This core principle of finance holds that‚ provided money can earn interest‚ any amount of money is worth more the sooner it is received. TVM is also often referred to as "present discounted value" (Answers Corporation‚ 2006). TVM concepts help people like managers or investors understand the benefits and the future cash

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    A) B) Answer C) D) 1. What is the simple interest for a principal of $620 invested at a rate of 7% for 3 years? $173.60 $130.20 $172.60 $129.20 A) B) C) Answer D) E) 2. If you borrow $1100 for 5 years at 14% annual simple interesthow much must you repay at the end of the 5 years? $770.00 $2215.13 $2117.96 $77‚000 $1870.00 A)Answer B) C) D) 3. How much interest is earned in 5 years on $2‚900 deposited in an account paying 7.1% interest‚ compounded quarterly? $1‚223.07 $1‚186.44 $266

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    Time Value of Money (TVM) Assignments: 1. Calculating Interest Rates In 2011‚ the automobile industry announced the average vehicle selling price in the United States was $28‚835. Five years earlier‚ the average price was $21‚608. What was the annual increase in vehicle selling price? *** Enter 5 N Solve for 2. I/Y 5.94% N Solve for 5.5% I/Y 80 10% I/Y Solve for $150‚000 $40‚000 PV PMT FV $1‚000‚000 PV PMT FV $488.19 Calculating Interest Rates and Future Values In 1895‚ the first

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    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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    The University of Phoenix simulation “Utilizing the Time Value of Money” focused on the financial principles used to evaluate and determine whether to outsource manufacturing or to invest in in-house operations. The simulation depicted real-life examples of how investment choices impacts the Net present value (NPV)‚ internal rate of return (IRR)‚ and cost of capital. The objective of the simulation was to apply time value of money principles to evaluate the investment alternatives of Cracker Pop

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    Compound Interest and Rate

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    CHAPTER 5 TIME VALUE OF MONEY (Difficulty Levels: Easy‚ Easy/Medium‚ Medium‚ Medium/Hard‚ and Hard) Please see the preface for information on the AACSB letter indicators (F‚ M‚ etc.) on the subject lines. Multiple Choice: True/False (5-2) Compounding 1. F J Answer: aEASY Starting to invest early for retirement increases the benefits of compound interest. a. True b. False (5-2) Compounding 2. F J Answer: bEASY Starting to invest early for retirement reduces the benefits

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    Compound Interest and Rate

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    commencing at age 60 and ending at age 67 Plan 1: V0 * (1.06)42 = 3‚000‚000 V0 = 3‚000‚000/(1.06)42 V0 = $259‚582.20 Plan 2: V0 * (1.06)17 = 3‚000‚000 V0 = 3‚000‚000/(1.06)17 V0 = $1‚114‚093.26 Plan 3: C * Annuity Compound Factor (6%‚ 37) = 3‚000‚000 C * [((1.06)37 – 1)/0.06] = 3‚000‚000 C *127.27 = 3‚000‚000 C = $23‚572.28 Plan 4: C * Annuity Compounding Factor (6%‚17) = 3‚000‚000 C * 28.21 = 3‚000‚000 C = $106‚334.41 Plan 5: C * Annuity

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    TIME VALUE OF MONEY FORMULA SHEET # TVM Formula For: 1 Future Value of a Lump Sum. (FVIFi‚n) Compounded/Payments (m) Times per Year Annual Compounding FVn = PV( 1 + i )n 2 FV 1 i PV = Present Value of a Lump Sum. (PVIFi‚n) -n Future Value of an Annuity. (FVIFAi‚n) FVAn = CF 4 Present Value of an Annuity. (PVIFAi‚n) 1 - ( 1 + i )-n PVAn = CF i 5 Present Value of Perpetuity. (PVA ) 6 Effective Annual Rate given the APR. 7

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    Chapter 5‚ 6 Review 1. You invested $1‚650 in an account that pays 5 percent simple interest. How much more could you have earned over a 20-year period if the interest had compounded annually?  A. $849.22 B. $930.11 C. $982.19 D. $1‚021.15 E. $1‚077.94 2. Today‚ you earn a salary of $36‚000. What will be your annual salary twelve years from now if you earn annual raises of 3.6 percent?  A. $55‚032.54 B. $57‚414.06 C. $58‚235.24 D. $59‚122.08 E. $59‚360.45 3. You hope to buy your dream

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    Bank Time Value of Money Analysis You have applied for a job with a local bank. As part of its evaluation process‚ you must take an examination on time value of money analysis covering the following questions. A. Draw time lines for (1) a $100 lump sum cash flow at the end of Year 2‚ (2) an ordinary annuity of $100 per year for 3 years‚ and (3) an uneven cash flow stream of -$50‚ $100‚ $75‚ and $50 at the end of Years 0 through 3. ANSWER: [Show S5-1 through S5-4 here.] A time line is

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