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9 - 1 CHAPTER 9 Stocks and Their Valuation Features of common stock Determining common stock values Efficient markets Preferred stock.

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Presentation on theme: "9 - 1 CHAPTER 9 Stocks and Their Valuation Features of common stock Determining common stock values Efficient markets Preferred stock."— Presentation transcript:

1 9 - 1 CHAPTER 9 Stocks and Their Valuation Features of common stock Determining common stock values Efficient markets Preferred stock

2 9 - 2 Represents ownership. Ownership implies control. Stockholders elect directors. Directors elect management. Management’s goal: Maximize stock price. Facts about Common Stock

3 9 - 3 Social/Ethical Question Should management be equally concerned about employees, customers, suppliers, “the public,” or just the stockholders? In enterprise economy, work for stockholders subject to constraints (environmental, fair hiring, etc.) and competition.

4 9 - 4 Classified stock has special provisions. Could classify existing stock as founders’ shares, with voting rights but dividend restrictions. New shares might be called “Class A” shares, with voting restrictions but full dividend rights. What’s classified stock? How might classified stock be used?

5 9 - 5 When is a stock sale an initial public offering (IPO)? A firm “goes public” through an IPO when the stock is first offered to the public.

6 9 - 6 Average Initial Returns on IPOs in Various Countries Malaysia 100% 75% 50% 25% Brazil Portugal Japan Sweden United States Canada

7 9 - 7 Dividend growth model Free cash flow method Using the multiples of comparable firms Different Approaches for Valuing Common Stock

8 9 - 8 One whose dividends are expected to grow forever at a constant rate, g. Stock Value = PV of Dividends What is a constant growth stock?

9 9 - 9 For a Constant Growth Stock D 1 = D 0 (1 + g) 1 D 2 = D 0 (1 + g) 2 D t = D t (1 + g) t P 0 = =. If g is constant, then: D 0 (1 + g) k s - g D 1 k s - g ^

10 9 - 10 $ 0.25 Years (t) 0

11 9 - 11 What happens if g > k s ? If k s < g, get negative stock price, which is nonsense. We can’t use model unless (1) k s > g and (2) g is expected to be constant forever.

12 9 - 12 Assume beta = 1.2, k RF = 7%, and k M = 12%. What is the required rate of return on the firm’s stock? k s = k RF + (k M – k RF )b Firm = 7% + (12% – 7%) (1.2) = 13%. Use the SML to calculate k s :

13 9 - 13 D 0 was $2.00 and g is a constant 6%. Find the expected dividends for the next 3 years, and their PVs. k s = 13%. 01 2.247 2 2.382 3 g = 6% 1.8761 1.7599 D 0 = 2.00 1.6509 13% 2.12

14 9 - 14 = What’s the stock’s market value? D 0 = 2.00, k s = 13%, g = 6%. Constant growth model: P 0 = = D1D1 k s – g 0.13 – 0.06 $2.12 0.07 $30.29.

15 9 - 15 D 1 will have been paid, so expected dividends are D 2, D 3, D 4 and so on. Thus, Could also find P 1 as follows: k s – g 0.13 – 0.06 P 1 = = What is the stock’s market value one year from now, P 1 ? ^ ^ ^ D2D2 $2.247 ^ = $32.10. P 1 = P 0 (1.06) = $32.10.

16 9 - 16 Find the expected dividend yield, capital gains yield, and total return during the first year. Dividend yld = = = Cap gains yld = = Total return = 7.0% + 6.0% = 13.0%. D1D1 P0P0 P 1 – P 0 P0P0 ^ $30.29 $2.12 7.0%. $32.10 – $30.29 $30.29 = 6.0%.

17 9 - 17 Rearrange model to rate of return form: .P D kg D P g s 0 11 0    tok s Then, k s = $2.12/$30.29 + 0.06 = 0.07 + 0.06 = 13%. ^

18 9 - 18 P 0 = = = $15.38. What would P 0 be if g = 0? The dividend stream would be a perpetuity. 2.00 0123 13%... ^ PMT k $2.00 0.13 ^

19 9 - 19 Can no longer use constant growth model. However, growth becomes constant after 3 years. If we have supernormal growth of 30% for 3 years, then a long-run constant g = 6%, what is P 0 ? k is still 13%. ^

20 9 - 20 Nonconstant growth followed by constant growth: 0 2.301 2.647 3.045 46.116 1234 k s = 13% 54.109 = P 0 g = 30% g = 6% D 0 = 2.00 2.600 3.380 4.394 4.658 ... $66.54P 3 4.658 13006    0... ^

21 9 - 21 What is the expected dividend yield and capital gains yield at t = 0? At t = 4? Div. yield 0 = = 4.81%. Cap. gain 0 = 13.00% – 4.81% = 8.19%. $2.60 $54.11

22 9 - 22 During nonconstant growth, D/P and capital gains yield are not constant, and capital gains yield is less than g. After t = 3, g = constant = 6% = capital gains yield; k = 13%; so D/P = 13% – 6% = 7%.

23 9 - 23 25.72 Suppose g = 0 for t = 1 to 3, and then g is a constant 6%. What is P 0 ? 0 1.77 1.57 1.39 20.99 1234 k s =13% g = 0% g = 6% 2.00 2.00 2.00 2.00 2.12.  P 3 2.12 007 30.29.  ^...

24 9 - 24 t = 3: Now have constant growth with g = capital gains yield = 6% and D/P = 7%. $2.00 $25.72 What is D/P and capital gains yield at t = 0 and at t = 3? t = 0: D1D1 P0P0 = = 7.78%. CGY = 13% – 7.78% = 5.22%.

25 9 - 25 If g = -6%, would anyone buy the stock? If so, at what price? Firm still has earnings and still pays dividends, so P 0 > 0:   P D kg D g kg ss 0 1 0 1 =  =   $2.00(0.94) $1.88 0.13 – (-0.06) 0.19 = = = $9.89.

26 9 - 26 What is the annual D/P and capital gains yield? Capital gains yield = g = -6.0%, Dividend yield= 13.0% – (-6.0%) = 19%. D/P and cap. gains yield are constant, with high dividend yield (19%) offsetting negative capital gains yield.

27 9 - 27 Free Cash Flow Method The free cash flow method suggests that the value of the entire firm equals the present value of the firm’s free cash flows (calculated on an after-tax basis). Recall that the free cash flow in any given year can be calculated as: NOPAT – Net capital investment.

28 9 - 28 Once the value of the firm is estimated, an estimate of the stock price can be found as follows: MV of common stock (market capitalization) = MV of firm – MV of debt and preferred stock. P = MV of common stock/# of shares. Using the Free Cash Flow Method ^

29 9 - 29 Free cash flow method is often preferred to the dividend growth model--particularly for the large number of companies that don’t pay a dividend, or for whom it is hard to forecast dividends. Issues Regarding the Free Cash Flow Method (More...)

30 9 - 30 Similar to the dividend growth model, the free cash flow method generally assumes that at some point in time, the growth rate in free cash flow will become constant. Terminal value represents the value of the firm at the point in which growth becomes constant. FCF Method Issues Continued

31 9 - 31 416.942 FCF estimates for the next 3 years are -$5, $10, and $20 million, after which the FCF is expected to grow at 6%. The overall firm cost of capital is 10%. 0 -4.545 8.264 15.026 398.197 1234 k = 10% g = 6% -5 10 2021.20 21.20 0.04... *TV 3 represents the terminal value of the firm, at t = 3. 530 = = *TV 3

32 9 - 32 If the firm has $40 million in debt and has 10 million shares of stock, what is the price per share? Value of equity = Total value – Value of debt = $416.94 – $40 = $376.94 million. Price per share = Value of equity/# of shares = $376.94/10 = $37.69.

33 9 - 33 Analysts often use the following multiples to value stocks: P/E P/CF P/Sales P/Customer Example: Based on comparable firms, estimate the appropriate P/E. Multiply this by expected earnings to back out an estimate of the stock price. Using the Multiples of Comparable Firms to Estimate Stock Price

34 9 - 34 In equilibrium, stock prices are stable. There is no general tendency for people to buy versus to sell. In equilibrium, expected returns must equal required returns: What is market equilibrium? k s = D 1 /P 0 + g = k s = k RF + (k M – k RF )b. ^

35 9 - 35 k s = D 1 /P 0 + g = k s = k RF + (k M – k RF )b. ^ Expected returns are obtained by estimating dividends and expected capital gains (which can be found using any of the three common stock valuation approaches). Required returns are obtained from the CAPM.

36 9 - 36 How is equilibrium established? If k s = + g > k s, then P 0 is “too low” (a bargain). Buy orders > sell orders; P 0 bid up; D 1 /P 0 falls until D 1 /P 0 + g = k s = k s. ^ ^ D1P0D1P0

37 9 - 37 Why do stock prices change? 1. k i could change: k i = k RF + (k M – k RF )b i. k RF = k* + IP. 2. g could change due to economic or firm situation. P 0 = ^ D 1 k i – g

38 9 - 38 What’s the Efficient Market Hypothesis? EMH: Securities are normally in equilibrium and are “fairly priced.” One cannot “beat the market” except through good luck or better information.

39 9 - 39 1.Weak-form EMH: Can’t profit by looking at past trends. A recent decline is no reason to think stocks will go up (or down) in the future. Evidence supports weak-form EMH, but “technical analysis” is still used.

40 9 - 40 2.Semistrong-form EMH: All publicly available information is reflected in stock prices, so doesn’t pay to pore over annual reports looking for undervalued stocks. Largely true, but superior analysts can still profit by finding and using new information.

41 9 - 41 3.Strong-form EMH: All information, even inside information, is embedded in stock prices. Not true--insiders can gain by trading on the basis of insider information, but that’s illegal.

42 9 - 42 Markets are generally efficient because: 1.15,000 or so trained analysts; MBAs, CFAs, Technical PhDs. 2.Work for firms like Merrill, Morgan, Prudential, which have a lot of money. 3.Have similar access to data. 4.Thus, news is reflected in P 0 almost instantaneously.

43 9 - 43 Preferred Stock Hybrid security. Similar to bonds in that preferred stockholders receive a fixed dividend that must be paid before dividends can be paid on common stock. However, unlike interest payments on bonds, companies can omit dividend payments on preferred stock without fear of pushing the firm into bankruptcy.

44 9 - 44 What’s the expected return of preferred stock with V p = $50 and annual dividend = $5?


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