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    Time Value of Money

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    Why is the time value of money concept important? In what quantitative decisions might the time value of money be used? How do you apply the time value of money concept to make decisions in your personal life? The idea of the time value of money is important because of the fundamental assertion that one would rather have X number of dollars now‚ than later. If the money is taken later a value of X+i is preferred. This concept is applied to all situations where someone uses the monies of another

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    Time Value of Money

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    Time value of money‚ is exactly how it sounds.  Time can determine the value of your money in aspects of Present Value (PV) and Future Value (FV).  Present value is what your money is worth at the present point in time that you acquire it.  Future value is what your money will be worth if you accrue interest over time.  Equations for both are as follows.  FV= PV (1 + i) ^n‚ PV= FV (1+i) ^ -n.  Examples of both; you get $15‚000 now or $15‚000 in three years.  If you take the $15k now and put it away

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    Hca 270 Ratio Analysis

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    |Syllabus | |College of Natural Sciences | |HCA/270 Version 3 | |Financial Matters for Health Care Professionals | Copyright © 2011‚ 2009‚ 2007 by University of Phoenix. All rights reserved. Course Description This course is designed as an introduction to the terminology‚ processes‚ functions

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    Time Value Money

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    beneficial to pay off the debt vs. putting money in a savings account? Explain the pros and cons of either option. I think with a 14% interest rate is would be beneficial to pay off the debt instead of putting money in a savings account. I would pay it off as fast as possible because the cost would be after 1 year with 14% $11‚449.00‚ and after four years $17‚181l86. This would be a big lump sum of money I could save if I pay it off fast. Pros and cons of saving money: I would have some savings I could

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    college 15 years from today and the other will begin 17 years from today. You estimate your children’s college expenses to be $23‚000 per year per child‚ payable at the beginning of each school year. The annual interest rate is 5.5 percent. How much money must you deposit in account each year to fund your children’s education? Your deposits begin one year from today. You will make your last deposit when your oldest child enters college. Assume four years of college Solution: Cost of 1 year at

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    Fin 3322 Time Value of Money Homework 1. Your local travel agent is advertising an extravagant global vacation. The package deal requires that you pay $5‚000 today‚ $15‚000 one year from today‚ and a final payment of $25‚000 on the day you leave two years from today. What is the cost of this vacation in today’s dollars if the discount rate is 6%? 2. The tax rates are as shown. Your firm currently has taxable income of $79‚000. How much additional tax will you owe if you increase your taxable

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    5-42 Integrated Case 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. (1) 100 0 1 2 100 0 1 2 (2)

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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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    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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    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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