财务管理第八章课件.pptx
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1、Chapter 8Stock ValuationMcGraw-Hill/IrwinCopyright 2013 by The McGraw-Hill Companies, Inc. All rights reserved.Key Concepts and Skills Understand how stock prices depend on future dividends and dividend growth Be able to compute stock prices using the dividend growth model Understand how corporate d
2、irectors are elected Understand how stock markets work Understand how stock prices are quoted8-2Chapter Outline Common Stock Valuation Some Features of Common and Preferred Stocks The Stock Markets8-3Cash Flows for Stockholders If you buy a share of stock, you can receive cash in two waysThe company
3、 pays dividendsYou sell your shares, either to another investor in the market or back to the company As with bonds, the price of the stock is the present value of these expected cash flows 8-4One-Period Example Suppose you are thinking of purchasing the stock of Moore Oil, Inc. You expect it to pay
4、a $2 dividend in one year, and you believe that you can sell the stock for $14 at that time. If you require a return of 20% on investments of this risk, what is the maximum you would be willing to pay? Compute the PV of the expected cash flows Price = (14 + 2) / (1.2) = $13.33 Or FV = 16; I/Y = 20;
5、N = 1; CPT PV = -13.338-5Two-Period Example Now, what if you decide to hold the stock for two years? In addition to the dividend in one year, you expect a dividend of $2.10 in two years and a stock price of $14.70 at the end of year 2. Now how much would you be willing to pay? PV = 2 / (1.2) + (2.10
6、 + 14.70) / (1.2)2 = 13.338-6Three-Period Example Finally, what if you decide to hold the stock for three years? In addition to the dividends at the end of years 1 and 2, you expect to receive a dividend of $2.205 at the end of year 3 and the stock price is expected to be $15.435. Now how much would
7、 you be willing to pay? PV = 2 / 1.2 + 2.10 / (1.2)2 + (2.205 + 15.435) / (1.2)3 = 13.338-7Developing The Model You could continue to push back the year in which you will sell the stock You would find that the price of the stock is really just the present value of all expected future dividends So, h
8、ow can we estimate all future dividend payments?8-8Estimating Dividends: Special Cases Constant dividendThe firm will pay a constant dividend foreverThis is like preferred stockThe price is computed using the perpetuity formula Constant dividend growthThe firm will increase the dividend by a constan
9、t percent every periodThe price is computed using the growing perpetuity model Supernormal growth Dividend growth is not consistent initially, but settles down to constant growth eventually The price is computed using a multistage model8-9Zero Growth If dividends are expected at regular intervals fo
10、rever, then this is a perpetuity and the present value of expected future dividends can be found using the perpetuity formulaP0 = D / R Suppose stock is expected to pay a $0.50 dividend every quarter and the required return is 10% with quarterly compounding. What is the price? P0 = .50 / (.1 / 4) =
11、$208-10Dividend Growth Model Dividends are expected to grow at a constant percent per period.P0 = D1 /(1+R) + D2 /(1+R)2 + D3 /(1+R)3 + P0 = D0(1+g)/(1+R) + D0(1+g)2/(1+R)2 + D0(1+g)3/(1+R)3 + With a little algebra and some series work, this reduces to:g-RDg-Rg)1 (DP1008-11DGM Example 1 Suppose Big
12、D, Inc., just paid a dividend of $0.50 per share. It is expected to increase its dividend by 2% per year. If the market requires a return of 15% on assets of this risk, how much should the stock be selling for? P0 = .50(1+.02) / (.15 - .02) = $3.928-12DGM Example 2 Suppose TB Pirates, Inc., is expec
13、ted to pay a $2 dividend in one year. If the dividend is expected to grow at 5% per year and the required return is 20%, what is the price? P0 = 2 / (.2 - .05) = $13.33 Why isnt the $2 in the numerator multiplied by (1.05) in this example?8-13Stock Price Sensitivity to Dividend Growth, gD1 = $2; R =
14、 20%8-14Stock Price Sensitivity to Required Return, RD1 = $2; g = 5%8-15Example 8.3 Gordon Growth Company - I Gordon Growth Company is expected to pay a dividend of $4 next period, and dividends are expected to grow at 6% per year. The required return is 16%. What is the current price? P0 = 4 / (.16
15、 - .06) = $40 Remember that we already have the dividend expected next year, so we dont multiply the dividend by 1+g8-16Example 8.3 Gordon Growth Company - IIWhat is the price expected to be in year 4? P4 = D4(1 + g) / (R g) = D5 / (R g) P4 = 4(1+.06)4 / (.16 - .06) = 50.50What is the implied return
16、 given the change in price during the four year period? 50.50 = 40(1+return)4; return = 6% PV = -40; FV = 50.50; N = 4; CPT I/Y = 6%The price is assumed to grow at the same rate as the dividends8-17Nonconstant Growth Example - I Suppose a firm is expected to increase dividends by 20% in one year and
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