Corporate Finance (4th Edition) (Pearson Series in Finance) - Standalone book
Corporate Finance (4th Edition) (Pearson Series in Finance) - Standalone book
4th Edition
ISBN: 9780134083278
Author: Jonathan Berk, Peter DeMarzo
Publisher: PEARSON
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Chapter 22, Problem 27P

Assume that the project in Example 22.5 pays an annual cash flow of $80,000 (instead of $90,000).

  1. a. What is the NPV of investing today?
  2. b. What is the NPV of waiting and investing tomorrow?
  3. c. Verify that the hurdle rate rule of thumb gives the correct time to invest in this case.
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In a few sentences, answer the following question as completely as you can. The notion that money has time value is based on the existence of a non–zero opportunity rate (i.e., a rate of return at which it is possible to invest). Why is the opportunity rate so important? Construct an example that shows, with an opportunity rate of 0%, that the value of $1 received today will be $1 in the future.
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?
Consider an investment that pays off $800 or $1,500 per $1,000 invested with equal probability. Suppose you have $1,000 but are willing to borrow to increase your expected return. What would happen to the expected value and standard deviation of the investment if you borrowed an additional $1,000 and invested a total of $2,000? What if you borrowed $2,000 to invest a total of $3,000?

Chapter 22 Solutions

Corporate Finance (4th Edition) (Pearson Series in Finance) - Standalone book

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