Present value of first 10 year cash flow can be calculated with annuity formula. The present value for remaining cash flows can be calculated with perpetuity, however they also needs to discount back for 10 year as they are started from 11 year.
The price of the asset is calculated below:
Thus, the correct option is A.
please show work, step by step. unsure of what formula to use. 14) An asset pays...
An asset pays $20 today. It then pays $10 at the end of year one with payments decreasing by $1 per year until the end of year 10. It then pays a perpetuity with a payment of $15 at the end of year 11 with each subsequent payment growing by 3% annually. If the annual effective discount rate equals 6.5%, calculate the present value of the asset.
please show work, step by step. unsure of what formula to use. 15) You purchase a new car for $40,000, put $8,000 down, and finance the balance for 5 years at 8% APR, compounded monthly. What is your monthly mortgage payment? A) $648.80 B) $934.64 C) $1,179.74 D) $8,000
PLEASE SHOW WORK STEP BY STEP THAN YOU 17. An asset promises to pay the following: $60 each year for the next ten years: and $1,000 in ten years Assume all the cash flows are discounted by 6%. Use the annuity formula to get the price of the first part. Use the standard discounting formula to get the price of the second part. Add them together. This is a bond! It is described as paying a coupon rate of 60/1,000...
What is the present value of a perpetual stream of cash flows that pays $2, 000 at the end of year one and the annual cash flows grow at a rate of 2% per year indefinitely, if the appropriate discount rate is 8%? What if the appropriate discount rate is 6%? a. If the appropriate discount rate is 8%, the present value of the growing perpetuity is $ nothing. (Round to the nearest cent.)
Problem #4: A perpetuity pays $3900 at the end of every month for 11 months of each year. At the end of the 12th month of each year, it pays double that amount. If the effective ANNUAL rate is 10.5%, what is the present value of this perpetual annuity? Problem #4: Answer correct to 2 decimals.
• An annuity immediate pays 15 at the end of years 1 and 2, 14 at the end of years 3 and 4 and so on. • The payments decrease by 1 every second year until nothing is paid. • The effective annual interest rate is 6%. Calculate the present value of this annuity.
please do the work by hand, use the formula from the formula sheet 17. Hand Clapper, Inc. is considering a 4-year project to manufacture clap-command garage door openers. The project requires an initial investment of $18 million in machinery that will be depreciated using 3-year MACRS. The 3-year MACRS depreciation rates by year are Year 1 - 33.33%; Year 2 - 44.45%; Year 3 - 14.81%; and Year 4: 7.41%. The machinery will have no salvage value at the end...
(Present value of a growing perpetuity) What is the present value of a perpetual stream of cash flows that pays $3,500 at the end of year one and the annual cash flows grow at a rate of 4% per year indefinitely, if the appropriate discount rate is 10%? What if the appropriate discount rate is 8%?
Q 42,43,44,45,47 CHAPTER 6 The Time Value of Money 219 Perpetulties 6-42. Calculating the present value of a perpetuity) (Related to Checkpoint page 206) What is the present value of the following? a. A $300 perpetuity discounted back to the present at 8 percent b. A $1,000 perpetuity discounted back to the present at 12 percent C. A $100 perpetuity discounted back to the present at 9 percent d. A $95 perpetuity discounted back to the present at 5 percent...
please explain the ubderlined step and include the formula used to get there 3. A perpetuity-immediate pays 100 per year. Immediately after the fifth payment, the perpetuity is exchanged for a 25-year annuity-immediate that will pay X at the end of the first year. Each subsequent annual payment will be 8% greater than the preceding payment. The annual effective rate of interest is 8%. Calculate X. (A) 54 (B) 64 (C) 74 (D) 84 (E) 94 PV = 100 w...