An arithmetic cash flow gradient series equals $850 in year 1. $950 in year 2. and amounts increasing by $100 per year through year 15. At 7% per year determine the present worth of the cash flow series in year 0. The present worth of the cash flow series in year O is $3474993909
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- An arithmetic cash flow gradient series equals $450 in year 1, $550 in year 2, and amounts increasing by $100 per year through year 12. At i= 9% per year, determine the present worth of the cash flow series in year 0. The present worth of the cash flow series in year O is $ 944.15An arithmetic cash flow gradient series equals $500 in year 1, $600 in year 2, and amounts increasing by $100 per year through year 9. At i = 10% per year, determine the present worth of the cash flow series in year 0.An arithmetic cash flow gradient series equals $600 in year 1, $800 in year 2, and amounts increasing by $200 per year through year 5. At i = 6% per year, determine the factor from the compound interest factor table that is used to calculate the equivalent annual worth of the revenue through year 5. Multiple choice question. A. 4.212 B. 5.637 C. 1.884 D. 7.934
- Assume that you are looking at 3 perpetuities. P1 has annual cash flows of $850 in Yeata 1 through infinity (1-infinity) and present value at Year 0 of $10,119.047619. P2 has annual cash flows of $620 in Yeara 11 through infinity (11-infinity) and same effective rate as P1. P3 has annual cash flows of $480 in Years 25 through infinity (25-infinity) and same effective rate as P1 and P2. Determine the value of all three perpetuities when evaluated at Year 35.At a rate of 5.25%, what is the future value of the following cash flow stream? Year 0: $0 Year 1: $75 Year 2: $225 Year 3: $0 Year 4: $300In a geometric sequence of annual cash flows starting at the EOY zero, the value of A0 is $1,304.35 (which is a cash flow). The value of the last term in the series, A10, is $5,276.82. What is the equivalent value of A for years 1 through 10? Let i = 20% per year.
- For the cash flows shown, find the value of x that makes the equivalent annual worth in years 1 through 7 equal to $300 per year. Use an interest rate of 10% per year. Year Cash Flow, $ Year Cash Flow, $ 0 x 4 300 1 300 5 300 2 300 6 300 3 300 7 xIn a geometric sequence of annual cash flows starting at the EOY zero, the valueof A0 is $65,217.50 (which is a cash flow). The value of the last term in the series,A10, is $263,841. What is the equivalent value of A for years 1 through 10? Let i= 20% per year.In the following cash flows diagram, Determine the value of F that makes the two cash flows diagrams equivalent if the interest rate i = 12% per year? 100 100 100 100 100 100 234 End of Year End of Year O a. $428 Ob. $686 Oc $704 O d. $596
- Consider the following investment cash flows with the interest rate of 9% compounded annually. End of Year Net Cash Flow End of Year Net Cash Flow 0 $0 4 $200 1 $500 5 − $100 2 − $100 6 − $100 3 $800 7 $700 Find the present worth of the cash flows using the actual cash flows. Find the future worth of this cash flow series using the actual cash flows. Find the future worth using the present worth.Given: Base amount = $5000, gradient = $1000,/= 12 %, n=5. For the given values, determine the factors that are used to calculate the present worth of the cash flow series in year 0. 6.397 0.5674 3.605 1.762Consider the following investment cash flows with the interest rate of 9% compounded annually. End of Year Net Cash Flow End of Year Net Cash Flow 0 $0 4 $200 1 $500 5 − $100 2 − $100 6 − $100 3 $800 7 $700 Find the present worth of the cash flows using the actual cash flows. Find the future worth of this cash flow series using the actual cash flows. Find the future worth using the present worth. Find the worth of the series at EOY 3 using the individual cash flows. Find the present worth using the worth at EOY 3.