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The Valuation OF STOCKS PPT _ BEC DOMS

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The Valuation and

Characteristics of Stock

Common Stock



 Corporations are owned by common

stockholders

 Stockholders choose directors



 Most large companies are “widely held’

 Ownership spread among many investors.



 Investors don’t think of a role as owner

 Interested mostly in future cash flows.



2

The Return on an

Investment in Common Stock

 Income in a stock investment comes from:

 dividends

 gain or loss on the difference between the purchase and sale price

 If you buy a stock for price P0, hold it for one year, receive a dividend

of D1, then sell it for price P1, you return, k, would be:



D 1 +  P1 - P 0 

k =

P0

or A capital gain (loss) occurs



k =

D1

+

 P1 - P 0  if you sell the stock for a

P0 P0

price greater (lower) than

d iv id e n d y ie ld c a p ita l g a in s y ie ld

you paid for it.



3

The Return on an

Investment in Common Stock

 Solve the previous equation for P0, the stock’s price

today:

k P 0  D 1   P1  P 0 

P 0  k P 0  D 1  P1

1  k  P0  D 1  P1

D 1  P1

P0 

1  k 

The return on a stock investment is the interest rate

that equates the present value of the investment’s

expected future cash flows to the amount invested

today, the price, P0

4

The Nature of Cash Flows

from Stock Ownership

Comparison of Cash Flows from Stocks and Bonds





For stockholders: For bondholders:

Expected dividends and future selling Interest payments are guaranteed,

price are not known with any precision constant

Similarity to bond cash flows is Maturity value is fixed

superficial – both involve a stream of At maturity, the investor receives face

small payments followed by a larger value from the issuing company.

payment

When selling, investor receives money

from another investor









5

The Basis of Value



The basis for stock value is the present value of

expected cash inflows even though dividends

and stock prices are difficult to forecast

 Make assumptions about future dividends and selling

price

 Discount these assumptions at an appropriate interest

rate





0  2 D nk

F , V ,



P , D n 

PP  V

1 

=  V nkP

D 2k

V F  F

PP

F n



1k  , 





6

The Basis of Value

Example 8.1







Q: Joe Simmons is interested in the stock of Teltex Corp. He feels it is

going to have two very good years because of a government contract,

but may not do well after that. Joe thinks the stock will pay a dividend

of $2 next year and $3.50 the year after. By then he believes it will be

selling for $75 a share, at which price he'll sell anything he buys now.

People who have invested in stocks like Teltex are currently earning

returns of 12%. What is the most Joe should be willing to pay for a

Example









share of Teltex?









7

The Intrinsic (Calculated) Value

and Market Price



 A stock’s intrinsic value is based on

assumptions about future cash flows made

from fundamental analysis of the firm and

its industry

 Different investors with different cash flow

estimates will have different intrinsic

values





8

Growth Models of Common Stock

Valuation



 Based on predicted growth rates since

forecasting exact future prices and

dividends is difficult



 More likely to forecast a growth

rate of earnings rather than

cash flows



9

Developing Growth-Based Models



 A stock’s value today is the sum of the present values of

the dividends received while the investor holds it and the

price for which it is eventually sold

D D D P

P= 1  22 nn nn

0

1 1

 

k k  

1 1

k k



An Infinite Stream of Dividends

○ Many investors buy a stock, hold for awhile, then sell, as

represented in the above equation

• Not convenient for valuation purposes







10

Developing Growth-Based Models

 A person who buys stock at time n will hold it

until period m and then sell it

 Their valuation will look like this:

D D P

= + … m- + m-

P n1+ +

n

+

1k  +m  +m

1k 1k

n



n









Repeating this process until infinity results in:



Di

P 

1 + k

0 i

i=1









Conceptually it’s possible to replace the final

selling price with an infinite series of dividends

11

The Constant Growth Model

 If dividends are assumed to be growing at a constant rate forever and the last

dividend paid is, D0, then the model is:



D (1g i



)

P  0



(1k)i

0

i1



This represents a series of fractions as follows

1  g  g

 g 01 01 

2 3

D D D

P=0



0

1

k 

1

k

2

1



k

3









If k>g, the fractions get smaller (approach zero) as exponents get

larger

○ If k>g growth is normal

○ If k
• Can occur but lasts for limited time period

12

Working with Growth Rates

Example 8.2









Q. Apex Corp. paid a dividend of $3.50 this year. What are its

next three dividends if it is expected to grow at 7%?

Example









A. SOLUTION: In this case D0 = $3.50 and g = .07, so

(1+g) = 1.07. Then

D1 = D0(1+g) = $3.50(1.07) = $3.75,

D2 = D1(1+g) = $3.75(1.07) = $4.01, and

D3 = D2(1+g) = $4.01(1.07) = $4.29.









13

Constant Normal Growth —

The Gordon Model



 Constant growth model can be simplified

to k must be

D1 greater

P0  than g.

k g



The Gordon Model is a simple expression

for forecasting the price of a stock that’s

expected to grow at a constant, normal

rate

14

Constant Normal Growth—

The Gordon Model

Example 8.3



Q: Atlas Motors is expected to grow at a constant rate of 6% a year

into the indefinite future. It recently paid a dividends of $2.25 a

share. The rate of return on stocks similar to Atlas is about 11%.

What should a share of Atlas Motors sell for today?



D1

Example









A:

P0 

k -g

$ 2 .2 5 ( 1 .0 6 )



.1 1 - .0 6

 $ 4 7 .7 0







15

The Zero Growth Rate Case —

A Constant Dividend



 If a stock is expected to pay a constant,

non-growing dividend, each dollar

dividend is the same

 Gordon model simplifies to:

D

P0 

k

A zero growth stock is a perpetuity to the

investor



16

The Expected Return

 Recast Gordon model to focus on the return (k)

implied by the constant growth assumption

D1

k g

P0

The expected return reflects investors’

knowledge of a company

○If we know D0 (most recent dividend paid) and P0

(current actual stock price), investors’ expectations

are input via the growth rate assumption





17

Two Stage Growth



 At times, a firm’s future growth may not be

expected to be constant

 A new product may lead to temporary high growth





 The two-stage growth model values a stock that is

expected to grow at an unusual rate for a limited

time

 Use the Gordon model to value the constant portion

 Find the present value of the non-constant growth

periods



18

Two Stage Growth

Example 8.5







Q: Zylon Corporation’s stock is selling for $48 a share according to

The Wall Street Journal. We’ve heard a rumor that the firm will

make an exciting new product announcement next week. By

studying the industry, we’ve concluded that this new product will

support an overall company growth rate of 20% for about two

years. After that, we feel growth will slow rapidly and level off at

Example









about 6%. The firm currently pays an annual dividend of $2.00,

which can be expected to grow with the company. The rate of

return on stocks like Zylon is approximately 10%. Is Zylon a

good buy at $48?



A: We’ll estimate what we think Zylon should be worth given our

expectations about growth.









19

Two Stage Growth

Example 8.5







We’ll develop a schedule of expected dividend payments:

Expected

Year Dividend Growth

1 $2.40 20%

Example









2 $2.88 20%

3 $3.05 6%

Next, we’ll use the Gordon model at the point in time where the

growth rate changes and constant growth begins. That’s year 2,

so:

D 35

.

$0

P

2 3

  65

72

$.

-2 1-0

kg . 0. 6





20

Two Stage Growth

Example 8.5







Then we take the present value of D1, D2 and P2:

P 1 V ,1 + 2 V ,2 + 2 V ,2

 k  D PF  PPF 

0 DPF   k   k 

$. 0PF,1 + 2 8PF,2 + 7. 5PF,2

2  V 0  $.  V 0  $6  V 0 

4 1  8 1  2 1 

2  99 $.  86 $6  86

$. 0 . 01+ 2 8 . 24 + 7. 5 . 24

40 80 20

Example









$7 7

5

6.





Compare $67.57 to the listed price of $48.00.

If we are correct in our assumptions, Zylon

should be worth about $20 more than it is

selling for in the market, so we should buy

Zylon’s stock.







21

Practical Limitations of

Pricing Models

 Stock valuation models give estimated

results since the inputs are approximations

of reality



 Actual growth rate can be VERY different

from predicted growth rates

 Even if growth rates differ slightly, it can be a

big difference in the decision

 Allow for a margin for error in estimations



22

Practical Limitations of Pricing

Models

Comparison to Bond Stocks That Don’t Pay Dividends

Valuation Have value because of expectation

 Bond valuation is precise that they will someday pay them.

because the inputs are Some firms don’t pay dividends

precise. even if they are profitable

 Future cash flows are Firms are growing and using profits to

guaranteed in amount and finance the growth

time, unless firm

defaults.







23

Some Institutional Characteristics of

Common Stock



Corporate Organization and Control



 Controlled by Board of Directors

 elected by stockholders

 Board appoints top management who

appoint middle/lower management

 Board consists of top managers and outside

directors (may include major stockholders)

 In widely held corporations, top management in

“control”

24

Stockholders’ Claim on

Income And Assets

 Stockholders have a residual claim on income

and assets

 What is not paid out as dividends is retained for

reinvestment in the business (retained earnings)

 Common stockholders are last in line, they bear

more risk than other investors









25

Preferred Stock



 A hybrid security with characteristics of

common stock and bonds

 Pays a constant dividend forever

 Specifies the initial selling price and the

dividend

 No provision for the return of capital to the

investor





26

Valuation of Preferred Stock



 Since securities are worth the present value of

their future cash flows, preferred stock is worth

the present value of the indefinite stream of

dividends.







D p

P p

k





27

Preferred Stock

Example 8.6







Q: Roman Industries’ $6 preferred originally sold for $50. Interest

rates on similar issues are now 9%. What should Roman’s

preferred sell for today?

Example









A: Just substitute the new market interest rate into the preferred

stock valuation model to determine today’s price:

$6

P

0 $6 7

6

6.

0

.9









28

Characteristics of

Preferred Stock



 Cumulative Feature - can’t pay common dividends

unless cumulative preferred dividends are current

 Never returns principal

 Stockholders cannot force bankruptcy

 Receives preferential treatment over common

stock in bankruptcy

 Lower priority than bondholders

 No voting rights

 Dividend payments not tax deductible to the firm



29

Securities Analysis

The art and science of selecting investments

 Fundamental analysis looks at a

company’s business to forecast value

 Technical analysis bases value on

the pattern of past prices and

volume

 The Efficient Market Hypothesis (EMH) -

financial markets are efficient since new

information is instantly disseminated

 Impossible to consistently beat the market



30

Options and Warrants



Options and warrants make it possible to

invest in stocks without holding shares

Options Warrants

 Gives the holder the Similar but less common

temporary right to buy

or sell an asset at a

fixed price

 Speculate on price

changes without holding

the asset





31

Stock Options



Stock options speculate on stock price

movements

 Trade in financial markets

 Call option — option to buy

 Put option — option to sell

 Options are Derivative Securities

 Derive value from prices of underlying securities

 Provide leverage – amplifying returns

32

Writing Options



 People write options for the premium income, hoping

that the option will never be exercised

 Option writers give up what option buyers make

 Covered option — writer owns underlying stock

 Naked option — writer does not own the underlying

stock

 Purchase it at the current price if exercised







33

Warrants



Options Warrants

Trade between investors, Issued by underlying company

not between the When exercised – new stock is

companies that issue the issued and company receives the

underlying stocks exercise price

Secondary market Primary market instruments while

instruments options are secondary market

instruments









34

Warrants



 Similar to calls with a longer expiration

period (several years vs. months)

 Issued as a “sweetener” (especially for

risky bonds)

 Can generally be detached from another

issue and sold separately







35

Employee Stock Options



 More like warrants than traded options

 Expire after several years

 Strike price set far out of the money

 May receive options in lieu of salary increases

 Wanted if future expectations are good

 Companies offering options may pay lower

salaries

 Attract employees not otherwise affordable



36

Employee Stock Options

Executive Stock Option Problem

 Senior executives may receive most of the

stock options

 Provide an incentive for executives to

misstate financial statements and inflate

stock prices

 Negatively impacts a firm’s pension plan if heavily

invested in its own stock

 As a result of overhauling financial reporting,

companies must recognize employee stock options as

expenses when they are issued

37


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