Exam 13: Weighing Net Present Value and Other Capital Budgeting Criteria
Exam 1: Introduction to Financial Management65 Questions
Exam 2: Reviewing Financial Statements115 Questions
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Exam 4: Time Value of Money 1: Analyzing Single Cash Flows143 Questions
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Exam 10: Estimating Risk and Return106 Questions
Exam 11: Calculating the Cost of Capital124 Questions
Exam 12: Estimating Cash Flows on Capital Budgeting Projects116 Questions
Exam 13: Weighing Net Present Value and Other Capital Budgeting Criteria121 Questions
Exam 14: Working Capital Management and Policies129 Questions
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Exam 16: Assessing Long-Term Debt, Equity, and Capital Structure115 Questions
Exam 18: Issuing Capital and the Investment Banking Process119 Questions
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How many possible IRRs could you find for the following set of cash flows? 

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(Multiple Choice)
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Correct Answer:
B
Suppose 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 10 percent, and that the maximum allowable payback and discounted payback statistics for the project are 3.5 and 4.5 years, respectively. Use the MIRR decision to evaluate this project; should it be accepted or rejected? 

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(Multiple Choice)
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Correct Answer:
B
A company is considering two mutually exclusive projects, A and B. Project A requires an initial investment of $100, followed by cash flows of $95, $20 and $5. Project B requires an initial investment of $100, followed by cash flows of $0, $20 and $130. What is the IRR of the project that is best for the company's shareholders? The firm's cost of capital is 10%.
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Correct Answer:
A
The least-used capital budgeting technique in industry is ____________.
(Multiple Choice)
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All of the following are strengths of NPV except _______________.
(Multiple Choice)
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Use the payback decision rule to evaluate these projects; which one(s) should be accepted or rejected?
(Multiple Choice)
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Suppose 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 10 percent, and that the maximum allowable payback and discounted payback statistics for the project are 3.5 and 4.5 years, respectively. Use the discounted payback decision to evaluate this project; should it be accepted or rejected? 

(Multiple Choice)
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Suppose two projects with normal cash flows, X and Y, have exactly the same required initial investment, but X has a longer payback. Can we say anything about X's IRR versus that of Y?
(Essay)
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Use the payback decision rule to evaluate these projects; which one(s) should be accepted or rejected?
(Multiple Choice)
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Compute the MIRR statistic for Project J and advise whether to accept or reject the project with the cash flows shown below if the appropriate cost of capital is 10 percent. Project J 

(Multiple Choice)
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Suppose 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 8 percent, and that the maximum allowable payback and discounted payback statistics for the project are 3.5 and 4.5 years, respectively. Use the MIRR decision to evaluate this project; should it be accepted or rejected? 

(Multiple Choice)
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We accept projects with a positive NPV because it means that ____________.
(Multiple Choice)
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Use the NPV decision rule to evaluate these projects; which one(s) should be accepted or rejected?
(Multiple Choice)
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Projects A and B are mutually exclusive. Project A costs $20,000 and is expected to generate cash inflows of $7,500 for 4 years. Project B costs $10,000 and is expected to generate a single cash flow in year 4 of $20,000. The cost of capital is 12%. Which project would you accept and why?
(Multiple Choice)
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Compute the PI statistic for Project Z and advise the firm whether to accept or reject the project with the cash flows shown below if the appropriate cost of capital is 10 percent. Project Z 

(Multiple Choice)
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Use the MIRR decision rule to evaluate this project; should it be accepted or rejected?
(Multiple Choice)
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A capital budgeting technique that generates a decision rule and associated metric for choosing projects based on the total discounted value of their cash flows.
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