Answer is 11.61%
Formula for Excel is: =RATE(B3,,-B1,B2)
I need help on question 9. 20 Time Value of Money Exercise: Question 1: Assume you...
I need help on question 10. Time Value of Money Exercise: Question 1: Assume you deposit $700 every three months at ercent annual rate, compounded $700 every three months at a 6 percent am much will you have at the end of 20 years? Question 2: You borrow a five-year $13.000 loan with monthly percentage rate (APR) on the loan? 3,000 loan with monthly payments of $250. What is the annual Question 3: How much would you have to invest...
I need help on question 3. Time Value of Money Exercise: Question 1: Assume you deposit $700 every three months at ercent annual rate, compounded $700 every three months at a 6 percent am much will you have at the end of 20 years? Question 2: You borrow a five-year $13.000 loan with monthly percentage rate (APR) on the loan? 3,000 loan with monthly payments of $250. What is the annual Question 3: How much would you have to invest...
I need help on question 7. Time Value of Money Exercise: Question 1: Assume you deposit $700 every three months at ercent annual rate, compounded $700 every three months at a 6 percent am much will you have at the end of 20 years? Question 2: You borrow a five-year $13.000 loan with monthly percentage rate (APR) on the loan? 3,000 loan with monthly payments of $250. What is the annual Question 3: How much would you have to invest...
I need help on question 8. Time Value of Money Exercise: Question 1: Assume you deposit $700 every three months at ercent annual rate, compounded $700 every three months at a 6 percent am much will you have at the end of 20 years? Question 2: You borrow a five-year $13.000 loan with monthly percentage rate (APR) on the loan? 3,000 loan with monthly payments of $250. What is the annual Question 3: How much would you have to invest...
I need help on question 4. Time Value of Money Exercise: Question 1: Assume you deposit $700 every three months at ercent annual rate, compounded $700 every three months at a 6 percent am much will you have at the end of 20 years? Question 2: You borrow a five-year $13.000 loan with monthly percentage rate (APR) on the loan? 3,000 loan with monthly payments of $250. What is the annual Question 3: How much would you have to invest...
I need help on question 2. MODULE IV: TIME VALUE OF MONEY INTRODUCTION The time value of money analysis has many a lysis has many applications, ranging from setting hedules for paying off loans to decisions about whether to invest in a partie financial instrument. First, let's define the following notations: I = the interest rate per period Na the total number of payment periods in an annuity PMT = the annuity payment made each period PV = present value...
Time Value of Money Spreadsheet Example 4 Module IV Name: Date: 6 7 8 Question 1 9 Question 2 10 Question 3 11 Question 4 12 Question 5 13 Question 6 14 Question 7 15 Question 8 16 Question 9 17 Question 10 18 19 20 Single Amount or Annuity 21 Periodic Interest Rate 22 Number of Periods 23 24 25 Present Value of Single Amount 26 27 Future Value of Single Amount 28 29 Future Value of An Annuity...
Assignment (Time Value of Money) 1. What is the selling price today of a bond with a face value of $100,000,4% coupon paid annually and maturity of 10 years if market interest rates are: b. 6% c. 2% 2. In exchange for a $20,000 payment today, a well-known company will allow you to choose one of the alternatives shown in the following table, your opportunity cost is 11% Alternative Single Amount $28,000 at the end of 3 years $54,000 at...
need help with B, C, D Question 1 (20 points) a) Calculate the future value of $20,000 invested now (time zero) for 5 years. It grows at a rate of 3% per year compounded annually. b) How much money will you have 25 years from now, if you deposit $1,000 into a bank account at the end of each year. Assume that the bank gives an interest rate of 2% compounded annually? c) Calculate the present value of a uniform...
(20 points) You borrow $3000 for four years at an annual effective interest rate of i. The investor pays interest only on the loan at the end of each year and accumulates the amount necessary to repay the principal at the end of four years by making level payments at the end of each year into a sinking fund (an account used to accumulate money needed to pay back a debt). The sinking fund earns an annual effective interest rate...