1)
Principal invested = $ 25,000
Rate = 8%
Number of years = 13 years
Amount after 13 years = 25,000*(1+8%)^13 = $ 67,990.59
2)
Future value in 25 years = 150,000
PV at 8% = 150,000/(1.08)^25 = $ 21,902.68
PV at 10% = 150,000/(1.10)^25 = $ 13,844.39
3)
Amount every year , PMT = 7500
Number of years, nper = 10 years
Rate = 5%
Present value of future payments = = $ 57,913.01
You invest $25,000 today at 8% per year. How much money will you have accumulated after...
Please show your work. If you are using a calculator or the app just list the steps. If you use Excel just upload your file. 1. You invest $25,000 today at 8% per year. How much money will you have accumulated after 13 years? 2. You are going to receive $150,000 in 25 years. Calculate the present value of the $150,000 using discount rates of 8% and 10%. 3. Your friend has learned that he is going to receive $7,500...
How much would you have to invest today to receive the following? Use Appendix B or Appendix D for an approximate answer, but calculate your final answer using the formula and financial calculator methods. a. $15,250 in 11 years at 7 percent. (Do not round intermediate calculations. Round your final answer to 2 decimal places.) b. $19,600 in 18 years at 11 percent. (Do not round intermediate calculations. Round your final answer to 2 decimal places.) c....
Present value concept Answer each of the following questions. a. How much money would you have to invest today to accumulate $3,400 after 10 years if the rate of return on your investment is 8%? b. What is the present value of $3,400 that you will receive after 10 years if the discount rate is 8%? c.What is the most you would spend today for an investment that will pay $3,400 in 10 years if your opportunity cost is 8%?...
1. You have $200 to invest. If you put the money into an account earning 4% interest compounded annually, how much money will you have in 10 years? How much money will you have in 10 years if the account pays 4% simple interest? 2. You have $1,300 to invest today at 5% interest compounded annually. a. Find how much you will have accumulated in the account at the end of (1) 6 years, (2) 12 years, and (3)...
Suppose you are going to receive $22,000 per year for 8 years. The appropriate interest rate is 7 percent. c. Suppose you plan to invest the payments for 8 years. What is the future value at the end of Year 8 if the payments are an ordinary annuity? d. Suppose you plan to invest the payments for 8 years. What is the future value at the end of Year 8 if the payments are an annuity due?
How much would you invest today in order to receive $50,000 in each of the following scenarios? (Click here to see present value and future value tables) Round your answers to 2 decimal places. A. 11 years at 10% $ B. 7 years at 12% $ C. 14 years at 15% $ D. 20 years at 20% $
How much must you invest today in order to receive $10,000 at the end of each year for the next 8 years assuming you can earn 5 percent interest? Question 3 0.13 pts You invest $ 2,000 at the end of each year for the next 3 years. Calculate the value of the investment at the end of 3 years assuming you earn 6% interest.
How much must you invest today in order to receive $10,000 at the end of each year for the next 8 years assuming you can earn 5 percent interest? Question 3 0.13 pts You invest $ 2,000 at the end of each year for the next 3 years. Calculate the value of the investment at the end of 3 years assuming you earn 6% interest.
Present value concept Answer each of the following questions. a. How much money would you have to invest today to accumulate $5,500 after 8 years if the rate of return on your investment is 6%? b. What is the present value of $5,500 that you will receive after 8 years if the discount rate is 6%? C. What is the most you would spend today for an investment that will pay $5,500 in 8 years if your opportunity cost is...
1] Assume you have $2,500 to invest today at 5% interest compounded annually Determine how much you will have accumulated in the account at the end of: a) 5 years b) 10 years 2] Assume instead an annuity of $2,500 (which means you will invest $2,500 per year) which will also be compounded at 5% interest annually. Determine how much you will have accumulated in the account at the end of (future value): (Note this problem is for an annuity...