You are presented with the project that has risk less cash flow and you conclude that you can use the treasury yield as a discount rate, the project pays $100 one year from now and $100 3 years from now find the present value
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- You are considering an investment project with the cash flows of -300 (the initial cash flow), 700 (cash flow at year 1), -200 (cash flow at year 2). Given the discount rate of 10%, compute the Modified Internal Rate of Return (MIRR) using the discounting approach. 50.44% 10.72% O 28.64% O 37.84%6.Calculate the project's Modified Internal Rate of Return (MIRR). What critical assumption does the MIRR make that differentiates it from the IRR? TIP : look for the definition of Modified Internal Rate of Return, and then do it in excel, easy !!! Year Net Cash flow Future Value of Net Cash flow 0 -$20.8 example 1 $4.5 $7.97 (n=6, i=10%)=fv(.1,6,,4.5) 2 $6.3 (n=5, i=10%) 3 $5.2 (n=4, i=10%) 4 $3.9 (n=3, i=10%) 5 $2.1 (n=2, i=10%) 6 $1.3 (n=1, i=10%) 7 $0.5 (n=0, i=10%) Sum = $XX.XX MIRR = ( in excel ) Rate ( 7,-20.8, xx.xx) 7.Where does the value of MIRR fall relative to the discount rate and IRR?A project's internal rate of return (IRR) is the discount rate YTM on a bond. The equation for calculating the IRR is: timing Project A Project B 0 1 2 CFt is the expected cash flow in Period t and cash outflows are treated as negative cash flows. There must be a change in cash flow signs to calculate the IRR. The IRR equation is simply the NPV equation solved for the particular discount rate that causes NPV to equal zero 320 255 The IRR calculation assumes that cash flows are reinvested at the IRR If the IRR is greater ✔than the project's risk-adjusted cost of capital, then the project should be accepted; however, if the IRR is less than the project's risk-adjusted cost of capital, then the project should be rejected ✓✓✓. Because of the IRR reinvestment rate assumption, when mutually exclusive projects are evaluated the IRR approach can lead to conflicting results from the NPV method. Two basic conditions can lead to conflicts between NPV and IRR: ✔ differences (earlier cash flows in…
- You are considering an investment project with the cash flows of -300 (the initial cash flow), 800 (cash flow at year 1), -200 (cash flow at year 2). Given the discount rate of 10%, compute the Modified Internal Rate of Return (MIRR) using the discountingapproach. 19.72% 71.94% 37.52% 50.55%A project has the following cash flows : Year Cash Flows 0 −$ 12,100 1 5,350 2 7,720 3 5,120 4 −1,560 Assuming the appropriate interest rate is 7 percent, what is the MIRR for this project using the discounting approach?A project has the following cash flows : Year Cash Flows 0 −$11,900 1 5,230 2 7,540 3 4,960 4 −1,600 Assuming the appropriate interest rate is 9 percent, what is the MIRR for this project using the discounting approach?
- Consider the following cash flow profile, and assume MARR is 11 percent/year. ΕΟΥ NCF $-115 1 $19 $19 3 $19 4 $19 5 $19 $19 a. What does Descartes' rule of signs tell you about the IRR(s) of the project? b. What does Norstrom's criterion tell us about the IRR(s) of this project? c. What is the IRR(s) for this project?You are evaluating a project with the following cash flows. Year 1 5% ? = $30 and year 2 = $90. The initial investment is $100. What will happen to your NPV if the discount rate is increased aboveSuppose your firm is considering investing in a project with the cash flows shown below, that the required rate of return on projects of this risk class is 9 percent, and that the maximum allowable payback and discounted payback statistics for the project are 3.5 and 4.5 years, respectively. Time: Cash flow: 0 -$15, 200 MIRR 1 $3,000 3 2 $4,200 $3,400 Use the MIRR decision rule to evaluate this project. (Do not round intermediate calculations and round your final answer to 2 decimal places.) % 5 $3,400 $3,200 6 $3,000
- You are considering a project that costs OMR600 and has expected cash flows of OMR224, OMR250.88 and OMR280.99 over the next three years. If the appropriate discount rate for the project's cash flows is 12%, what is the net present value of this project? Select one: O a. The NPV is negative O b. OMR 0.00 O c. OMR 9.34 O d. OMR84.75 O e. OMR49.34Observe the graph below and identify the internal rate of return. Assume that the discount rate is 8%. What is the net present value of the project? Briefly explain if the project is viable or not? NPV 50000 40000 30000 20000 10000 4 10 12 14 16 18 20 22 24 • 26 28 -10000 discount rate Edit View Insert Format Tools TableYou are considering a project that costs $30 and has expected cash flows of $11.00, $12.10, and $13.31 over the next three years. If the appropriate discount rate for the project's cash flows is 10%, what is the net present value of this project? Select one: a. $19.79 b. $64.10 c. The NPV is negative d. $0.00 e. $0.71