With a 6% interest rate, calculate the present value of the following streams of cashflow $160 per year forever, with the first payment three (3) years from now
Calculate value of perpetuity as follows:
Value = cash flow/rate
Value = 160/6%
Value = 2666.6666667
____________________________
Present value = value /(1+Rate)^3
Present value = 2666.6666667/(1+6%)^3
Present value = $2,238.98
With a 6% interest rate, calculate the present value of the following streams of cashflow $160...
Calculate the present value of each cashflow using a discount rate of 7%. Which do you most prefer most? Show and explain all supporting calculations! Cashflow A: receive $60 today and then receive $60 in four years. Cashflow B: receive $12 every year, forever, starting today. Cashflow C: pay $50 every year for five years, with the first payment being next year, and then subsequently receive $30 every year for 20 years. Cashflow D: receive $9 every other year, forever,...
(1 point) Problem 3 -Unknown and Varying Interest At an annual effective rate of interest i, the following 2 payment streams have equal present values. (i) $550 paid at the end of each year for 13 years. (i) A 13-year deferred perpetuity-immediate of $275 per year (i.e. first payment at time 14) Determine the effective annual rate of interest
(1 point) Problem 3 -Unknown and Varying Interest At an annual effective rate of interest i, the following 2 payment streams...
Q5: Find the present values of the following cash flow streams. The appropriate interest rate is 6%. Year Cash Stream A 1 $100 2 400 3 400 4 400 5 300 Q6: You need to accumulate $10,000. To do so, you plan to make deposits of $1,950 per year - with the first payment being made a year from today - into a bank account that pays 8.05% annual interest. Your last deposit will be less than $1,950 if less...
If the interest rate is 6%, the present value of S800 to be received 5 years from today is S Round your response to the nearest two decimal place) You are in a car accident, and you receive an insurance settlement of $5500 per year for the next three years. The first payment is to be received today. The second payment is to be received one year from today, and the third payment two years from today.If the interest rate...
Fundamentals of Financial Mathematics question:
QUESTION 5 At a certain interest rate the present value of the following two payment streams are equal: (i) 200 at the end of 5 years plus 500 at the end of 10 years 400.94 at the end of 5 years At the same interest rate, 100 invested now plus 120 invested at the end of 5 years will accumulate to X at the end of 10 years Calculate X. Round your answer to the...
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...
What is the present value of $1,000 per year, at an annual interest rate of 10%, if the first payment is received 10 years from now and the last payment is received 30 years from now? Round to two decimals no commas ####.## Thank you!!!
Interest rates are currently 10%. Calculate the present value of an investment that pays $1,200 a year forever with the first payment starting exactly 5 years from today. 7,451.06 8,196.16 8,210.10 9,025.45 12,000.00
2. You are comparing two pieces of equipment with different life
expectancies. Their cashflow streams are as below. In order to
compare them on an equal basis, we assume that we will run both
pieces of equipment forever by replacing them every 4 and 5 years,
respectively.
A. (10) What is the net PV of equipment A’s cashflow, if run
just once?
B. (10) What is the net PV of equipment B’s cashflow, if run
just once?
C. (20) What...
Calculate the present value of the following annuity streams: a. $4,000 received each year for 5 years on the last day of each year if your investments pay 6 percent compounded annually. b. $4,000 received each quarter for 5 years on the last day of each quarter if your investments pay 6 percent compounded quarterly. c. $4,000 received each year for 5 years on the first day of each year if your investments pay 6 percent compounded annually. d. $4,000...