Solve various time value of money scenarios.
Scenario 1. Jeff just hit the jackpot in Las Vegas and won $65,000 ! If he invests it now at a 14% interest rate, how much will it be worth in 15 years? (Round your answer to the nearest whole dollar.)
Future Value = _______
Scenario 2. Donald would like to have $2,500,000 saved by the time he retires in 30 years. How much does he need to invest now at a 10% interest rate to fund his retirement goal? (Round your answer to the nearest whole dollar.)
Present Value = _______
Scenario 3. Assume that Tina accumulates savings of $1.5 million by the time she retires. If she invests this savings at 12 %, how much money will she be able to withdraw at the end of each year for 15 years? (Round your answer to the nearest whole dollar and enter as a positive amount.)
Future Value = ______
Scenario 4. Jessica plans to invest $6,000 at the end of each year for the next seven years. Assuming a 12 % interest rate, what will her investment be worth seven years from now? (Round your answer to the nearest whole dollar.)
Future Value = ______
Scenario 5. Assuming a 12 % interest rate, how much would Penelope have to invest now to be able to withdraw $11,000 at the end of every year for the next nine years? (Round your answer to the nearest whole dollar.)
Present Value = ______
Scenario 6. Aaron is considering a capital investment that costs $520,000 and will provide net cash inflows for three years. Using a hurdle rate of 10 %, find the NPV of the investment. (Round your answer to the nearest whole dollar. Use parentheses or a minus sign to represent a negative NPV.)
Net Present Value = ______
Scenario 7. What is the IRR of the capital investment described in Question 6?
Net Present Value (NPV) = ______
The IRR for the project is ______:
A. Between 8% and 10%
B. Between 10% and 12%
C. Between 12% and 14%
D. Between 14% and 16%
Solution:
Scenario 1:
Future value after 15 years = $65,000 * Future value of $1 at 14% for 15 periods
= $65,000 * 7.138 = $463,970
Scenario 2:
Let amount to be invested today = X
Interest rate = 10%
Period = 30 years
Future value = $2,500,000
X * Future value of $1 at 10% for 30 periods = $2,500,000
X * 17.449 = $2,500,000
X = $143,275
Scenario 3:
Let amount to be withdrawn each year = X
Present value of withdrawl = $1,500,000
X * Cumulative PV factor at 12% for 15 periods = $1,500,000
X * 6.811 = $1,500,000
X = $220,232
Hence annual withdrawl amount = $220,232
Scenario 4:
Future value after 7 years = $6,000 * cumulative FV factor at 12% for 7 periods
= $6,000 * 10.089 = $60,534
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