101 EXAMPLE, Historical Weights, using Market Value Weights In addition to the data from Ex. 10.7,...

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10 1 EXAMPLE, Historical Weights, using Market Value Weights In addition to the data from Ex. 10.7, assume that the security market prices are as follows: Mortgage bonds = $1,100 per bond Preferred stock = $90 per share Common stock = $80 per share

Transcript of 101 EXAMPLE, Historical Weights, using Market Value Weights In addition to the data from Ex. 10.7,...

Page 1: 101 EXAMPLE, Historical Weights, using Market Value Weights In addition to the data from Ex. 10.7, assume that the security market prices are as follows:

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EXAMPLE, Historical Weights, using Market Value Weights

In addition to the data from Ex. 10.7, assume that the security market prices are as follows:

• Mortgage bonds = $1,100 per bond• Preferred stock = $90 per share• Common stock = $80 per share

Page 2: 101 EXAMPLE, Historical Weights, using Market Value Weights In addition to the data from Ex. 10.7, assume that the security market prices are as follows:

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EXAMPLE , Historical Weights, using Market Value Weights, continued

• The firm’s number of securities in each category is:Mortgage bonds = 44.5%

Preferred stock = 11%

Common stock = 44.5%

000,20000,1$

000,000,20$

$5, ,

$100,

000 00050 000

$20, ,

$40,

000 000500 000

Page 3: 101 EXAMPLE, Historical Weights, using Market Value Weights In addition to the data from Ex. 10.7, assume that the security market prices are as follows:

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EXAMPLE, Historical Weights, using Market Value Weights, continued

• The $40 million common stock value must be split in the ratio of 4 to 1 (the $20 million common stock versus the $5 million retained earnings in the original capital structure), since the market value of the retained earnings has been impounded into the common stock.

Source Number of Securities Price Market Value

Debt 33% 20,000 $1,100 $22,000,000Preferred 7% 50,000 $90 4,500,000Common 60% 500,000 $80 40,000,000

$66,500,000

Page 4: 101 EXAMPLE, Historical Weights, using Market Value Weights In addition to the data from Ex. 10.7, assume that the security market prices are as follows:

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EXAMPLE, Historical Weights, using Market Value Weights, continued

• The firm’s cost of capital is as follows:

• Overall cost of capital = ka = 12.76%

Source Market Value Weights Cost Weighted Avg.

Debt $22,000,000 33.08% 5.14% 1.70%Preferred stock 4,500,000 6.77 13.40% 0.91Common stock 32,000,000 48.12 17.11% 8.23Retained earnings 8,000,000 12.03 16.00% 1.92

$66,500,000 100.00% 12.76%

Page 5: 101 EXAMPLE, Historical Weights, using Market Value Weights In addition to the data from Ex. 10.7, assume that the security market prices are as follows:

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MEASURING THE OVERALL COST OF CAPITAL, Target Weights

• If the firm has determined the capital structure it believes most consistent with its goal, the use of that capital structure and associated weights is appropriate.

Page 6: 101 EXAMPLE, Historical Weights, using Market Value Weights In addition to the data from Ex. 10.7, assume that the security market prices are as follows:

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LEVEL OF FINANCING AND THE MARGINAL COST OF CAPITAL (MCC)

• Because external equity capital has a higher cost then retained earnings due to flotation costs, the weighted cost of capital increases for each dollar of new financing. Therefore, lower-cost capital sources are used first.

• The firm’s cost of capital is a function of the size of its total investment.

• A schedule or graph relating the firm’s cost of capital to the level of new financing is called the weighted marginal cost of capital (MCC).

Page 7: 101 EXAMPLE, Historical Weights, using Market Value Weights In addition to the data from Ex. 10.7, assume that the security market prices are as follows:

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LEVEL OF FINANCING AND THE MARGINAL COST OF CAPITAL (MCC), continued

• This schedule is used to determine the discount rate to be used in the firm’s capital budgeting process.

The steps to be followed in calculating the firm’s marginal cost of capital are:

• (1) Determine the cost and the percentage of financing to be used for each source of capital (debt, preferred stock, and common stock equity).

Page 8: 101 EXAMPLE, Historical Weights, using Market Value Weights In addition to the data from Ex. 10.7, assume that the security market prices are as follows:

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LEVEL OF FINANCING AND THE MARGINAL COST OF CAPITAL (MCC), continued

• (2) Compute the break points on the MCC curve where the weighted cost will increase.

• The formula for computing the break points is:

Break point = maximum amount of the lower - cost source of capital

percentage financing provided by the source

Page 9: 101 EXAMPLE, Historical Weights, using Market Value Weights In addition to the data from Ex. 10.7, assume that the security market prices are as follows:

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LEVEL OF FINANCING AND THE MARGINAL COST OF CAPITAL (MCC), continued

• (3) Calculate the weighted cost of capital over the range of total financing between break points.

• (4) Construct an MCC schedule or graph that shows the weighted cost of capital for each level of total new financing.

Page 10: 101 EXAMPLE, Historical Weights, using Market Value Weights In addition to the data from Ex. 10.7, assume that the security market prices are as follows:

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LEVEL OF FINANCING AND THE MARGINAL COST OF CAPITAL (MCC), continued

• This schedule will be used in conjunction with the firm’s available investment opportunities schedule(IOS) in order to select the investments.

• As long as a project’s MIRR is greater than the marginal cost of new financing, the project should be accepted.

• The point at which the IRR intersects the MCC gives the optimal capital budget.

Page 11: 101 EXAMPLE, Historical Weights, using Market Value Weights In addition to the data from Ex. 10.7, assume that the security market prices are as follows:

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EXAMPLE, LEVEL OF FINANCING AND THE MARGINAL COST OF CAPITAL (MCC)

• This example illustrates the procedure for determining a firm’s weighted cost of capital for each level of new financing and how a firm’s investment opportunity schedule (IOS) is related to its discount rate.

Page 12: 101 EXAMPLE, Historical Weights, using Market Value Weights In addition to the data from Ex. 10.7, assume that the security market prices are as follows:

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EXAMPLE, LEVEL OF FINANCING AND THE MARGINAL COST OF CAPITAL (MCC),

continued

• A firm is contemplating three investment projects, A, B, and C, whose initial cash outlays and expected MIRR are shown below. IOS for these projects is:

Project Cash Outlay MIRR

A $2,000,000 13%B $2,000,000 15%C $1,000,000 10%

Page 13: 101 EXAMPLE, Historical Weights, using Market Value Weights In addition to the data from Ex. 10.7, assume that the security market prices are as follows:

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EXAMPLE, LEVEL OF FINANCING AND THE MARGINAL COST OF CAPITAL (MCC),

continued

• If these projects are accepted, the financing will consist of 50% debt and 50% common stock.

• The firm should have $1.8 million in earnings available for reinvestment (internal retained earnings).

• The firm will consider only the effects of increases in the cost of common stock on its marginal cost of capital.

Page 14: 101 EXAMPLE, Historical Weights, using Market Value Weights In addition to the data from Ex. 10.7, assume that the security market prices are as follows:

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EXAMPLE, LEVEL OF FINANCING AND THE MARGINAL COST OF CAPITAL (MCC),

continued

• (1) The costs of capital for each source of financing have been computed and are:

Source Cost

Debt 5%Common stock ($1.8 million) 15%New common stock 19%

Page 15: 101 EXAMPLE, Historical Weights, using Market Value Weights In addition to the data from Ex. 10.7, assume that the security market prices are as follows:

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EXAMPLE, LEVEL OF FINANCING AND THE MARGINAL COST OF CAPITAL (MCC),

continued

• If the firm uses only internally generated common stock, the weighted cost of capital is:

ko percentage of the total capital structure supplied by each source of capital

X cost of capital for each source

Page 16: 101 EXAMPLE, Historical Weights, using Market Value Weights In addition to the data from Ex. 10.7, assume that the security market prices are as follows:

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EXAMPLE, LEVEL OF FINANCING AND THE MARGINAL COST OF CAPITAL (MCC),

continued

• In this case the capital structure is composed of 50% debt and 50% internally generated common stock. Thus,

ka = (0.5)5% + (0.5)15% = 10%

• If the firm uses only new common stock, the weighted cost of capital is:

ka = (0.5)5% + (0.5)19% = 12%

Page 17: 101 EXAMPLE, Historical Weights, using Market Value Weights In addition to the data from Ex. 10.7, assume that the security market prices are as follows:

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EXAMPLE, LEVEL OF FINANCING AND THE MARGINAL COST OF CAPITAL (MCC), continued

• This can be seen in chart form:

Range of Total Type of WeightedNew Financing Capital Proportions Cost Cost

$0 - $3.6 Debt 0.5 5% 2.5%Internal Common 0.5 15% 7.5

10.0%

$3.6 and up Debt 0.5 5% 2.5%New Common 0.5 19% 9.5

12.0%

Page 18: 101 EXAMPLE, Historical Weights, using Market Value Weights In addition to the data from Ex. 10.7, assume that the security market prices are as follows:

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EXAMPLE, LEVEL OF FINANCING AND THE MARGINAL COST OF CAPITAL (MCC),

continued• (2) Next compute the break point, which is the

level of financing at which the weighted cost of capital increases.

source by the provided financing percentage

capital of sourcecost -lower theofamount maximum =point Break

$1, ,

.$3, ,

800 000

05600 000

Page 19: 101 EXAMPLE, Historical Weights, using Market Value Weights In addition to the data from Ex. 10.7, assume that the security market prices are as follows:

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EXAMPLE, LEVEL OF FINANCING AND THE MARGINAL COST OF CAPITAL (MCC),

continued

• (3) The break point tells us that the firm will be able to finance $3.6 million in new investment with internal common stock and debt without having to change the current mix of 50% debt and 50% common stock.

• Therefore, if the total financing is $3.6 million or less, the firm’s cost of capital is 10%

Page 20: 101 EXAMPLE, Historical Weights, using Market Value Weights In addition to the data from Ex. 10.7, assume that the security market prices are as follows:

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EXAMPLE, LEVEL OF FINANCING AND THE MARGINAL COST OF CAPITAL (MCC),

continued

This brings everything together• (4) Construct the MCC schedule on the IOS graph

to determine the discount rate to be used in order to decide in which project to invest and to show the firm’s optimal capital budget

Page 21: 101 EXAMPLE, Historical Weights, using Market Value Weights In addition to the data from Ex. 10.7, assume that the security market prices are as follows:

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0

4

8

12

16

20

Total new financing

MCC schedule and IOS graphW

e ig h

ted

a ver

a ge

c ost

( %)

2 3.6 4 6

BA

MIRR C

MIRRMIRR

WACC and theMarginal cost

of capital (MCC)

Page 22: 101 EXAMPLE, Historical Weights, using Market Value Weights In addition to the data from Ex. 10.7, assume that the security market prices are as follows:

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EXAMPLE, LEVEL OF FINANCING AND THE MARGINAL COST OF CAPITAL (MCC),

continued

The firm should continue to invest up to the point where the IRR equals the MCC.

• From the graph, note that the firm should invest in projects B and A, since each IRR exceeds the marginal cost of capital.

Page 23: 101 EXAMPLE, Historical Weights, using Market Value Weights In addition to the data from Ex. 10.7, assume that the security market prices are as follows:

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EXAMPLE, LEVEL OF FINANCING AND THE MARGINAL COST OF CAPITAL (MCC),

continued

• The firm should reject project C since its cost of capital is greater then the IRR.

• The optimal capital budget is $4 million, since this is the sum of the cash outlay required for projects A and B.

Page 24: 101 EXAMPLE, Historical Weights, using Market Value Weights In addition to the data from Ex. 10.7, assume that the security market prices are as follows:

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Dividend Policy

Page 25: 101 EXAMPLE, Historical Weights, using Market Value Weights In addition to the data from Ex. 10.7, assume that the security market prices are as follows:

• Factors that influence dividend policy • How to pay dividends• Major dividend theories• Alternatives to cash dividends

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Learning Objectives

Page 26: 101 EXAMPLE, Historical Weights, using Market Value Weights In addition to the data from Ex. 10.7, assume that the security market prices are as follows:

• Need for funds• Management expectations for the firm’s

future prospects• Stockholders’ preferences• Restrictions on dividend payments• Availability of cash

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Factors in Dividend Policy

Page 27: 101 EXAMPLE, Historical Weights, using Market Value Weights In addition to the data from Ex. 10.7, assume that the security market prices are as follows:

• A dividend reinvestment plan (DRIP) is a plan in which stockholders are allowed to reinvest their dividends in additional shares of stock instead of receiving them in cash.

• Popular with investors because they can avoid commission costs.

• Dividends paid and reinvested are still taxable income to the investor.

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Dividend Reinvestment Plans

Page 28: 101 EXAMPLE, Historical Weights, using Market Value Weights In addition to the data from Ex. 10.7, assume that the security market prices are as follows:

• Residual Theory of Dividends– Hypothesizes that dividends should be

determined only after the firm has first examined their need for retained earnings to finance the equity portion of funds needed for their capital budget.

– Thus, dividends arise from the “residual” or left-over earnings.

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Leading Dividend Theories

Page 29: 101 EXAMPLE, Historical Weights, using Market Value Weights In addition to the data from Ex. 10.7, assume that the security market prices are as follows:

Example:• Net Income = $150 million• Total Amount of Funds Needed to Finance Positive NPV

Projects = $100 million• Optimal Capital Structure: 60%D, 40%E• Equity Funds Needed = $100 million x .4

= $40,000,000• Dividend to be Paid = $110 million

($150 million NI - $40,000,000 Equity Funds Needed)

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Leading Dividend Theories Residual Theory of Dividends

Page 30: 101 EXAMPLE, Historical Weights, using Market Value Weights In addition to the data from Ex. 10.7, assume that the security market prices are as follows:

• Clientele Dividend Theory– Hypothesizes that different firms have different types of

investors. – Some investors, such as elderly people on fixed incomes,

tend to prefer to receive dividend income. – Others, such as young investors often prefer growth, and

tend to like their income in the form of capital gains rather than as dividend income.

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Leading Dividend Theories

Page 31: 101 EXAMPLE, Historical Weights, using Market Value Weights In addition to the data from Ex. 10.7, assume that the security market prices are as follows:

• Signaling Dividend Theory– Hypothesizes that since management is better

informed about the firm’s prospects, dividend announcements are seen as signals of future performance.

– Since investors usually respond negatively to dividend decreases, managers tend not to increase dividends unless the increase is expected to be sustainable.

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Leading Dividend Theories

Page 32: 101 EXAMPLE, Historical Weights, using Market Value Weights In addition to the data from Ex. 10.7, assume that the security market prices are as follows:

• Bird in the Hand Theory– Hypothesizes that stockholders prefer to

receive dividends instead of having earnings reinvested.

– The dividend payment is more certain than the unknown future capital gain.

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Leading Dividend Theories

Page 33: 101 EXAMPLE, Historical Weights, using Market Value Weights In addition to the data from Ex. 10.7, assume that the security market prices are as follows:

• Modigliani and Miller Dividend Theory– M&M originally argued in 1961 that,

without taxes or transactions costs, the way that the firm’s earnings are distributed (capital gains versus dividends) is irrelevant to firm value.

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Leading Dividend Theories

Page 34: 101 EXAMPLE, Historical Weights, using Market Value Weights In addition to the data from Ex. 10.7, assume that the security market prices are as follows:

• Stock Dividends – Existing shareholders receive additional

shares of stock instead of cash dividends. – Payment is expressed as a percentage of

current stock holdings.

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Alternatives to Cash Dividends

e.g. if there is a 10% stock dividend, you would receive one additional share for

every 10 that you currently own.

Page 35: 101 EXAMPLE, Historical Weights, using Market Value Weights In addition to the data from Ex. 10.7, assume that the security market prices are as follows:

• Stock Splits– If total shares will increase by more than 25%,

the company will usually declare a stock split.– Purpose is usually to bring the stock price into

a more popular trading range.– Expressed as a ratio to original shares.

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Alternatives to Cash Dividends

e.g. a 2-1 split means that each investor will end up with twice as many shares.

Page 36: 101 EXAMPLE, Historical Weights, using Market Value Weights In addition to the data from Ex. 10.7, assume that the security market prices are as follows:

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Homework Problems and Questions

1. Explain the difference between a stock dividend and a stock split.

2. Net income is $2,500,000; dividends declared are $500,000. What is the dividend payout ratio?

3. Why is it important for a firm to understand the makeup of its stockholders before it determines a dividend policy?

4. Would it be a common practice for a high-growth firm to have a 100% dividend payout ratio? Explain.

5. What is the rationale of managers who view a stock split as a way to increase the total value of their firm’s stock?