Corperate Finance Midterm Practice Questions

.pdf

School

Laurentian University *

*We aren’t endorsed by this school

Course

4006

Subject

Finance

Date

Jan 9, 2024

Type

pdf

Pages

5

Uploaded by HighnessStar8975

Report
If you did this analysis on every stock listed on an exchange, what would the average Jensen’s alpha be across all stocks? a. Depend upon whether the market went up or down during the period b. Should be zero c. Should be greater than zero, because stocks tend to go up more often than down. Disney has a positive Jensen’s alpha of 9.02% a year between 2008 and 2013. This can be viewed as a sign that management in the firm did a good job, managing the firm during the period. a. True b. False Disney has had a positive Jensen’s alpha between 2008 and 2013. If you were an investor in early 2014, looking at the stock, you would view this as a sign that the stock will be a: a. Good investment for the future b. Bad investment for the future c. No information about the future R Squared = 73% This implies that 73% of the risk at Disney comes from market sources 27%, therefore, comes from firm-specific sources. The firm-specific risk is diversifiable and will not be rewarded. Question – The Relevance of R-squared: You are a diversified investor trying to decide whether you should invest in Disney or Amgen. They both have betas of 1.25, but Disney has an R Squared of 73% while Amgen’s R squared is only 25%. Which one would you invest in? a. Amgen, because it has the lower R squared b. Disney, because it has the higher R squared c. You would be indifferent Would your answer be different if you were an undiversified investor?
Inputs to the expected return calculation Disney’s Beta = 1.25 Riskfree Rate = 2.75% (U.S. ten-year T.Bond rate in November 2013) Risk Premium = 5.76% (Based on Disney’s operating exposure) Expected Return = Risk-free Rate + Beta (Risk Premium) = 2.75% + 1.25 (5.76%) = 9.95% As a potential investor in Disney, what does this expected return of 9.95% tell you? a. This is the return that I can expect to make in the long term on Disney, if the stock is correctly priced and the CAPM is the right model for risk, b. This is the return that I need to make on Disney in the long term to break even on my investment in the stock c. Both Assume now that you are an active investor and that your research suggests that an investment in Disney will yield 12.5% a year for the next 5 years. Based upon the expected return of 9.95%, you would a. Buy the stock b. Sell the stock Beta measures the risk added on to a diversified portfolio. The owners of most private firms are not diversified. Therefore, using beta to arrive at a cost of equity for a private firm will: a. Underestimate the cost of equity for the private firm b. Overestimate the cost of equity for the private firm c. Could under or over estimate the cost of equity for the private firm The beta of a firm is 0.8558 and the median R-squared of a comparable publicly traded firms is 26.00% 𝑀𝑎?𝑘?? 𝐵??𝑎 ? ???𝑎??? = 0.8558 0. 26 = 1. 6783 Total Beta: Total Cost of Equity = 2.75 + 1.6783 (5.5%) = 11.98% A firm has 7 percent preferred stock outstanding that sells for $68 a share. What is the cost of the preferred stock? r_ps = (0.07 * $68) / $68 r_ps = $4.76 / $68 r_ps ≈ 0.07 or 7% - So, the cost of the preferred stock is 7 percent.
In March 2004, Disney had convertible bonds outstanding with 19 years left to maturity and a coupon rate of 2.125%, trading at $1,064/bond. Holders of this bond have the right to convert the bond into 33.9444 shares of stock anytime over the bond’s remaining life. Using Disney’s pre-tax cost of debt of 5.25%, break the convertible bond into straight bond and conversion option components. Calculate the value of the straight bond component: Use the formula for the present value of future cash flows from the bond: Value of Straight Bond = (Annual Coupon Payment / Yield to Maturity) + (Face Value / (1 + Yield to Maturity)^Number of Years) Value of Straight Bond = ($21.25 / 0.0525) + ($1,000 / (1 + 0.0525)^19) Value of Straight Bond ≈ $405.71 + $224.20 Value of Straight Bond ≈ $629.91 Calculate the value of the conversion option component: The conversion option component is the difference between the market price of the convertible bond and the value of the straight bond component: Conversion Option Component = Market Price of Convertible Bond - Value of Straight Bond Component Conversion Option Component = $1,064 - $629.91 Conversion Option Component ≈ $434.09 So, the convertible bond can be simplified into: Straight Bond Component: $629.91 Conversion Option Component: $434.09 Assume Disney has debt, with book value of $14,288 million (face value), interest expenses of $349 million, a current cost of borrowing of 3.75% and a weighted average maturity of 7.92 years. Estimate the Market Value of Disney Debt. Example: In addition to a debt of $13,028 million (market value), Disney has the following lease payments over the next 10 years. Estimate the debt outstanding for the purpose of calculating the cost of capital. Pre-tax cost of debt at Disney is 3.75%. Debt outstanding at Disney = $13,028 + $ 2,933= $15,961 million Assume the risk-free rate is 2.75% and tax rate is 36.1%. The cost of debt is estimated based upon the firm’s bond rating. The default spread, given the firm’s rating, is 1%. The cost of equity is based upon the bottom-up Beta of 1.0013 and a market risk premium of 5.76%. The market value of debt, estimated using the present value of total interest payments and face value at the current
Your preview ends here
Eager to read complete document? Join bartleby learn and gain access to the full version
  • Access to all documents
  • Unlimited textbook solutions
  • 24/7 expert homework help