Write the expression for the cash flow.
The expression is as below ,since there are non uniform payments ,P/G is used.
- 30000 + 10000 ( P/G 5% ,1) + 11500 ( P/G 5% ,2 ) + 13225 ( P/G 5% ,3) + 5000 ( P/G 5% ,4) -25000 ( P/G 5% ,5) +15000 ( P/G 5% ,6) + 13500 ( P/G 5% ,7) + 12000 ( P/G 5% ,8) + 10500 ( P/G 5% ,9)+ 9000 ( P/G 5% ,10)
Write the expression for the cash flow. 7) (25 points) First draw a cash flow diagram...
7) (30 points) First draw a cash flow diagram for the cash flow series given below. Then, write an expression (e.g., F-500(PA 5%, 3) + 100(FIG 5%, 3)) to compute the future value of the cash flow series at the end of year 10. You must use at least one uniform series factor, one arithmetic gradient series factor, and one geometric gradient series factor and 10% per year compounded annually. No calculations are needed. 10 Cash 1,000 3,000 3,300 -3,600...
3) (20 points) EOY 0 Net Cash Flow $10,000 incroa+$1,000 ng mac+$1,350 eful li+$1,700 +$2,050 500 a+$1,000 p+$2,000 +$2,200 +$2,420 1 2 3 4 5 Ole Ope 6 7 For the cash flow profile given above, an expression showing the present worth for an interest rate of 5 % per year compounded annually is PW = (PIA 5%,)+ + (P/G 5%,)+ ( P/F 5%,, (P/A1 D}_5%, 5) 5%,
Consider the accompanying cash flow diagram. Compute the equivalent annual worth at i= 10 % 6. $5,000 $6,000 $4,000 $3,000 2 4 56 Years $3,000 Click the icon to view the interest factors for discrete compounding when i 10% per year The equivalent annual worth is $ (Round to the nearest dollar.) 8: More Info Equal Payment Series Single Payment Gradient Series Gradient Present Compound Present Compound Amount Sinking Present Capital Recovery Gradient Worth Fund Worth Uniform Amount Factor Factor...
Referencing the Relations for Discrete Cash Flows with End of Period Compounding posted as a guide, and given: a geometric gradient value, g = 10%, an initial uniform series value A1 = $5,000, an interest rate, i=10% per year, and a time period, n=5 years, and a Present Worth, P=?, that is unknown, (a) construct a cash flow diagram (CFD), and (b) calculate the unknown Present Worth, P=?, using the Geometric Gradient Present Worth formula, showing all algebraic steps in...
Consider the following cash flow series at 5% interest per year. Determine the PV using the best or fastest approach. EOY Cash Flow 0 0 1 0 2 0 3 9,000 4 9,500 5 10,000 6 10,500 7 11,000 8 11,500
Consider the cash flow diagram and i = 10%. What is the equivalent annual value? Equal Payment Series Gradient Series Single Payment Compound Present Amount Worth Factor Factor (F/P.IN) (P/EN) Compound Amount Factor (F/A,IN) Sinking Fund Factor (A/EN) Present Worth Factor (P/A.IN) Capital Recovery Factor (A/P.AN) Gradient Uniform Series (A/GIN) Gradient Present Worth (P/G/N) N N 1.1000 1.2100 1.3310 1.4641 1.6105 0.9091 0.8264 0.7513 0.6830 0.6209 1.0000 2.1000 3.3100 4.6410 6.1051 1.0000 0.4762 0.3021 0.2155 0.1638 0.9091...
2. What is the present worth of the following cash flow diagram |s 6% (decreasing gradient with inital delay of 5 years) 6나 7 (b) Future Worth of the diagram in part ( a)
For the following cash flows, with 5% per year a. Draw a fully labeled cash flow diagram b. Calculate the equivalent single cash flow at EOY O c. Calculate the equivalent single cash flow at EOY 6 d. Calculate the equivalent annuity cash flows for EOY 1 to 6 Cash Flow, $ 0 300 150 0 150 300 0 0 EOY 0 3 4 5 6 7
Referencing the Relations for Discrete Cash Flows with End of Period Compounding posted as a guide, and given: an arithmetic gradient value, G = $5,000, an interest rate, i=10% per year, and a time period, n=5 years, and a Present Worth, P=?, that is unknown, (a) construct a cash flow diagram (CFD), and (b) calculate the unknown Present Worth, P=?, using the Arithmetic Gradient Present Worth formula, showing all algebraic steps in your Solution.
please draw the cash flow diagram Q2: A person invests 1000$ in the first year, 1500$ in the second year, 1800$ in the third year, 1200$ in the fourth year and 2000% in the fifth year. At an annual compound interest rate of 8%: 1. Calculate present worth (P). 2. Calculate future worth (F). Note: solve by either the equations or tables.