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1. A capital budgeting project is expected to have the following cash flows: Yea

ID: 2719254 • Letter: 1

Question

1. A capital budgeting project is expected to have the following cash flows:

Year    Cash Flows

0          -$1,000,000

1          $400,000

2          $400,000

3          $200,000

4          $400,000

What is the project’s internal rate of return?

   16.00%

   8.99%

   21.86%

   15.54%

2. A capital budgeting project is expected to have the following cash flows:

Year    Cash Flows

0          -$850,000

1          $300,000

2          $400,000

3          $500,000

What is the project’s net present value at an 18% required rate of return?

   -$4,173.50

   $10,800.96

   -$18,725.33

   $350,000.00

3.Luther’s Famous Barbeque has estimated the following cost of debt (before-tax) and cost of equity.

Proportion of Debt       Before-tax Cost of Debt      Cost of Equity

30%                                 7.0%                                11.1%

40%                                 7.3%                                11.9%

50%                                 8.4%                                13.7%

What is the cost of capital at Luther’s optimal capital structure given the above information and a 40% effective tax rate?

   8.71%

   8.89%

   9.03%

   9.37%

Explanation / Answer

1)At IRR,

Present Value of Cash Ouflows = Present Value of Cash Inflows

1000,000 = 400,000/(1+IRR) + 400,000/(1+IRR)^2 + + 200,000/(1+IRR)^3+ 400,000/(1+IRR)^4

Computing for IRR, we get

IRR = 15.54% (Option-D)

2)NPV = Present Value of Cash Inflows - Present Value of Cash Ouflows

= [300,000/(1.18) + 400,000/(1.18)^2 + 500,000/(1.18)^3 ] – 850,000

= 845,826.50 – 850,000

= -$4173.50 (Option-A)

..

Part-3:-

1)At IRR,

Present Value of Cash Ouflows = Present Value of Cash Inflows

1000,000 = 400,000/(1+IRR) + 400,000/(1+IRR)^2 + + 200,000/(1+IRR)^3+ 400,000/(1+IRR)^4

Computing for IRR, we get

IRR = 15.54% (Option-D)

2)NPV = Present Value of Cash Inflows - Present Value of Cash Ouflows

= [300,000/(1.18) + 400,000/(1.18)^2 + 500,000/(1.18)^3 ] – 850,000

= 845,826.50 – 850,000

= -$4173.50 (Option-A)