4 . Net present value method Ewing Corporation is evaluating a proposed capital budgeting project that will require an initial investment of $136,000. The project is expected to generate the following net cash flows: Year Cash Flow 1 $40,000 2 $50,900 3 $46,200 4 $43,900 Assume the desired rate of return on a project of this type is 9%. The net present value of this project is Suppose Ewing Corporation has enough capital to fund the project, and the project is not competing for funding with other projects. Should Ewing Corporation accept or reject this project? Reject the project Accept the project

Respuesta :

Answer:

$10,313.50

Accept the project

Explanation:

The net present value is the present value of after tax cash flows from an investment less the amount invested.

The NPV can be found using a financial calculator:

Cash flow for year 0 =  $136,000

Cash Flow for year 1 = $40,000

Cash Flow for year 2 = $50,900

Cash flow for year 3 = $46,200

Cash flow for year 4 = $43,900

I = 9%

NPV = $10,313.50

The project should be accepted because the NPV is postive. It means that the discounted after tax cash flows is greater than the amount investment. This means the project will be profitable.

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Answer:

10,313.51

Explanation:

The required rate of return for this project is 9 percent and this is the rate on which the present values of the cash flows are to be computed. The present value of the cash flows can be computed using the following formula

PV = FV/(1+i)n  

Where PV = Present value

FV = Future value

i = required rate of return

n = the year in which the cash flow occurred

Putting the values into the formula, we get the present value of the cash flow occurring at the end of the first year as under

PV = 40,000/(1+0.09) = 40,000/1.09 = 36,697.25

The present values of the subsequent cash flows are provided below

PV = 50,900/(1+0.09)2 = 50,900/1.1881= 42,841.51

PV = 46,200/(1+0.09)3 = 46,200/1.29503= 35,674.88

PV = 43,900/(1+0.09)4 = 43,900/1.411582= 31,099.87

Adding up the present values that have been computed above, we get the sum of present value of cash inflows as under

36,697.25 + 42,841.51 + 35,674.88 + 31,099.87 = 146,313.51

The net present value of the project can be computed using the following equation

NPV = Sum of present value of cash inflows – Initial Cash outflow

Putting the values in the above equation, we get

NPV = 146,313.51 – 136,000 = $10,313.51 approximately

Since the project has a positive net present value, it should be accepted!

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