Determine the rate of return for the cash flows show with two trials with 5% and 10% interest rates) and then use interpolation (or more t approximate the result. Roh?? S7000 1-? Year 590 s90 s90 S200 S200 $200
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- Consider an investment where the cash flows are: – $946.21 at time t = 0 (negative since this is your initial investment) $377 at time t = 1 in years $204 at time t = 2 in years $499 at time t = 3 in years (a) Use Excel's "Solver" to find the internal rate of return (IRR) of this investment. Take a screen shot showing Solver open with your entries for the function clearly visible. Paste the screen shot into an application (like Paint), and save it as a (.png) file. Upload your screenshot below. (b) What is the value of IRR found by Solver?The following set of cash flows has two internal rates of return. Calculate the 2nd IRR for the cash flows. (Enter percentages as decimals and round to 4 decimals). Hint: you will need to use a guess in the Excel function. Time 0 1 2 3 4 CF 8125 -17000 8000 -7500 9000Consider two assets with the following cash flow streams: Asset A generates $4 at t=1, $3 at t=2, and $10 at t=3. Asset B generates $2 at t=1, $X at t=2, and $10 at t=3. Suppose X=6 and the interest rate r is constant. For r=0.1, calculate the present value of the two assets. Determine the set of all interest rates {r} such that asset A is more valuable than asset Draw the present value of the assets as a function of the interest rate. Suppose r=0.2. Find the value X such that the present value of asset B is 12. Suppose the (one-period) interest rates are variable and given as follows: r01=0.1,r12=0.2, r23=0.3. Calculate the yield to maturity of asset A. (You can use Excel or ascientific calculator to find the solution numerically.)
- Determine the ERR (External rate of return) of the cash flows if external rate (e) is given as %10. Cash Flow Year 0 1 2 3 4 5 6 7 Select one: a.0.245007 b.0.19667 c.0.168017 d.0.204146 e.0.274516 f.0.181262 g.0.228861 h.0.264278 -3000 3000 6000 -1000 2000 4000 -5000 8000For the cash flows shown and in preparation for a PW-based rate of return analysis, determine the incremental cash flow between machines B and Afor (a) year 0, (b) year 3, and (c) year 6.What is the NPV of the following cash flows if the required rate of return is 0.13? Year 0 1 2 3 4 CF -3,241 2,952 1,242 3,310 1,616 Enter the answer with 2 decimals (e.g. 1000.23).
- Please solve using time value of money table. Thank You! t 2 4 5 $ 100 -1000 400 300 -100 i 2% 2% 5% 5% 4% 4% a. Draw the corresponding Cash Flow Diagram. Note that the interest rate applies between the period i is assigned to and the next one. b. What is the present worth of this cash flow (i.e., at t = 0)Consider the following project cash flow. YEAR CASH FLOW 0 -1000 1 500 2 500 3 500 4 500 5 500 Use this information to calculate the Internal Rate of Return by linear interpolation(the trial and error method). WITH WORKING PLEASEA project is being analyzed with the following set of cash flows. Calculate the internal rate of return (IRR). (Do not round intermediate calculations and enter your answer as a percent rounded to 2 decimal places, e.g., 32.16.) Cash Year Flow 0 16,000 123 6,700 8,000 6,500 IRR %
- What is the yield on the following set of cashflows? Time Cashflow (£) t = 0 t=1 H 400 t=2 t = 3 -100 -120 t = 4 -140 t = 5 -160Reset the Data Section of the CAPBUD2 worksheet to the original values. In requirement 4, you assessed the sensitivity of the investment’s internal rate of return to changes in some of the input data. This was done in a trial-and-error fashion. Click the Chart sheet tab. Presented on the screen is a graphical analysis of the sensitivity of the internal rate of return to changes in annual cash flows. To demonstrate the usefulness of such a chart, note the ease with which you are able to answer the following questions that might be of interest to the owner: What annual cash flow (approximately) is required to: earn 0% rate of return? _______________ earn 10% rate of return? _______________ earn over 20% rate of return? _______________ Approximately, how much is the rate of return reduced for each drop of $10,000 annual cash flow? When the assignment is complete, close the file without saving it again. Worksheet. The CAPBUD2 worksheet handles only cash inflows that are even in amount each year. Many capital projects generate uneven cash inflows. Suppose that the new store had expected cash earnings of $80,000 per year for the first two years, $140,000 for the next four years, and $220,000 for the last four years. The new store will generate the same total cash return ($1,600,000) as in the original problem, but the timing of the cash flows is different. Alter the CAPBUD2 worksheet so that the NPV and IRR calculations can be made whether there are even or uneven cash flows. When done, preview the printout to make sure that the worksheet will print neatly on one page, and then print the worksheet. Save the completed file as CAPBUDT. Hint: One suggestion is to label column F in the scratch pad as Uneven cash flows. Enter the uneven cash flows for each year. Modify FORMULA3 to include these cash flows. Modify the formulas in the range E30 to E39 to include the new data. Then set cell E10 (estimated Annual Net Cash Inflow) to zero. When you have even cash flows, use cell E10 and set column F in the scratch pad to zeros. If you have uneven cash flows, set cell E10 to zero and fill in column F in the scratch pad. Note that this solution causes garbage to come out in cells E15 and E16 because those formulas were not altered. Check figure for uneven cash flows: NPV (cell E17), $68,674. Chart. Using the CAPBUD2 file, develop a chart just like the one used in requirement 6 to show the sensitivity of net present value to changes in cost of the investment amount from $440,000 to $500,000 (use $10,000 increments). Complete the Chart Tickler Data Table and use it as a basis for preparing the chart. Enter your name somewhere on the chart. Save the file again as CAPBUD2. Print the chart.= 6) Find the internal rates of return on a cash flow with deposit amounts of A = A₁ = 240, B₁ 120, A₂ = 20, B₂ = 290, and withdrawal amounts of Bo at times t = 0, t = 1, t = 2, respectively. = 40, 10,