A potential project requires an initial investment of $75,000 at the beginning of the 1st year, and will give a net cash inflow of $25,000 per year (realized at the end of the 1st, 2nd and 3rd year respectively) for three years. The required rate of return is 15%. What is the Net Present Value?
NPV = Ao + Sum from t=0 to t=n of Ft /(1+R)t
NPV = net present value= present value of cash inflow- the present value of cash outflow.
Discounted at the cost of capital/required rate of return. (15%)
NPV of potential Project= -$17,919.37
A potential project requires an initial investment of $75,000 at the beginning of the 1st year,...
A potential project demands $300,000 upfront investment, and it is expected to generate $75,000 cash inflow in year 1, a loss of $25,000 in year 2, again inflow of $100,000 in year 3, and finally $350,000 in year 4. The required rate of return is 5%. What is the NPV of the project? $117,221 O$95,691 $151,238 $123,082
Calculate the Net Present Value of a project which requires an initial investment of $255000 and it is expected to generate a cash inflow of $30000 each month for 12 months. Assume that the salvage value of the project is zero. The target rate of return is 14% per annum. Write the formula and calculate NPV. Justify the result.
1. Calculate the net present value (NPV) for a 10-year project with an initial investment of $25,000 and a cash inflow of $7,000 per year. Assume that the firm has an opportunity cost of 17%. The project's net present value is $_____.
7. A potential project requires an initial investment of $100,000 and is expected to produce revenues less costs (R - C) of $26,000 per year for 5 years. Company A has substantial accumulated tax losses and is unlikely to pay taxes in the foreseeable future (Company A will also not benefit fronm depreciation deductions). Company B pays corporate taxes at a rate of 35% and can depreciate the investment for tax purposes using the 3-year MACRS tax depreciation schedule. Assume...
A project requires an initial investment of $4,000. The project is expected to generate positive cash flows of $2,500 a year for next three years and additional $300 in the last year (i.e., third year) of the project’s life. The required rate of return is 12%. What is the project’s net present value (NPV)? Based on the calculated NPV, should the project be accepted or rejected?
NPV Calculate the net present value (NPV) for a 30-year project with an initial investment of $25,000 and a cash inflow of $4,000 per year. Assume that the firm has an opportunity cost of 18% Comment on the acceptability of the project. The project's net present value is S□ (Round to the nearest cent ) Enter your answer in the answer box and then click Check Answer part remainin Clear All javascriptdoExercise(3);
QUESTION THREE A. A company is considering two alternative investment projects both of which have a positive net present value. The projects have been ranked on the basis of both net present value (NPV) and internal rate of return (IRR). The result of the ranking is shown below: Project A Project B NPV Ist 2nd IRR 2nd 1st Discuss any four (4) potential reasons why the conflict between the NPV and IRR ranking may have arisen. (12 marks) B. Kumi...
A project will require an initial investment of $6.87. it will provide a net cash inflow of $-1,287,094 for the firm during the first year, and the cash flows are projected to grow at a rate of 62,688% per year forever. The investor requires a 9.18% return on the project. What is the NPV for the project?
A project requires an initial investment of $2,000,000, and produces an annual inflow of $400,000 at the end of years 1.7. and an inflow of $600,000 at the end of year 8. What is the NPV of this project using a discount rate of 13%? $437,001.13 -$5,259.91 $337,001.13 $374,617.12 $464,596.53
NPV Calculate the net present value (NPV) for a 20-year project with an initial investment of $10,000 and a cash inflow of $2,000 per year. Assume that the firm has an opportunity cost of 16%. Comment on the acceptability of the project. The project's net present value is $ (Round to the nearest cent.)