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Financial Statement Analysis & Valuation Third Edition

Financial Statement Analysis & Valuation Third Edition. Peter D. Mary Lea Gregory A. Xiao-Jun Easton McAnally Sommers Zhang. Module 12: Cost of Capital and Valuation Basics. Financial Instruments. Entitles its owner to claim a series of future payoffs from a company

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Financial Statement Analysis & Valuation Third Edition

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  1. Financial Statement Analysis & Valuation Third Edition Peter D. Mary Lea Gregory A. Xiao-Jun Easton McAnally Sommers Zhang

  2. Module 12: Cost of Capital and Valuation Basics

  3. Financial Instruments • Entitles its owner to claim a series of future payoffs from a company • Payoff amount depends on the ability of the company to generate a profit through future operations • Includes • Cash • Equity ownership such as stock • Debt instruments such as notes and bonds

  4. Valuation Model Components • Generally include these estimates • Cost of capital • Discount rate that an investor uses to value future payoffs • Reflects the return investors expect on their investment • Based on perceived risk of investment • A forecast of future payoffs • Such as dividends and free cash flows depending on the model used

  5. Payoffs from Equity Instruments Payoffs of Bond Investments Payoffs of Stock Investments • Receipt of dividends, if any • Cash from selling the stock to another investor or back to the company • Receipt of interest payments • Receipt of principal after bond matures All benefits occur in the future

  6. Basics of Valuation Step 1: Where does the firm operate? Understanding the Business Environment and Accounting Information Where does the firm currently? Step 4: Step 3: Step 2: Using Information for Valuation Forecasting Financial Information Adjusting and Assessing Financial and Accounting Information Where does the firm going? What is the firm worth?

  7. Stock Valuation – Step 1 Business and accounting analysis • Assessing profitability • Assessing the quality of accounting • Evaluating future growth opportunities • Understanding competitive and macroeconomic threats • Making accounting adjustments, if necessary

  8. Stock Valuation – Step 2 Forecasting • Predicting payoffs from the company • Crucial step in security valuation • Produces key inputs into the valuation models

  9. Stock Valuation – Step 3 Risk assessment • Estimating the cost of capital • Adjust for time value of money • Takes account of future nature of payoffs • Adjust for risk • Takes account of the uncertain nature of payoffs

  10. Stock Valuation – Step 4 Valuation • Applying the proper valuation • Identify the crucial assumptions underlying each model • Apply the proper model • In the right way • Under the right circumstances

  11. Intrinsic Value • Defined as the economic value of the company assuming that actual payoffs are known • Part of the valuation process • Estimates the intrinsic value of debt and equity IVFirm= IVDebt + IVEquity

  12. Time Value of Money • Used to compute the present value of payoffs • To compute 1) Forecast the payoffs to be received 2) Determine the discount rate to be used

  13. Lump-Sum Payoff • Present value factor applied to a lump-sum payoff 1 (1 + r)n Present value = Future payoff × Present value factor Found in Table 1 - Present Value of a Single Amount

  14. Lump-Sum Payoff Example What is the present value of $100 to be received two years hence at a discount rate of 11%? Present value = $100 × 0.81162 = $81.16 PV Factor for 2 years @ 11% $81.16 + $8.93 = $90.09 $81.16 × 0.11 = $8.93

  15. Annuity Payoffs • A series of equal lump sums at regular intervals • Must meet three criteria 1) The series must be of equal amounts 2) Payment must occur at equal time periods 3) The same discount rate is applicable over the time horizon of the payoffs

  16. Annuity Payoff Example What is the present value of $1,000 to be received at the end of each of the next 4 years at a discount rate of 11%? Present value = $100 × 3.10244 = $3,102.44 PV Annuity Factor for 4 years @ 11%

  17. Present Value, Future Value, & Interest $4,709.73 future value 4 years in the future $1,000 annuity invested at the end of each year for 4 years $3,102.45 lump sum invested today = = Investors are indifferent to the three investments.

  18. Bond Terminology Coupon Rate Determines the annuity payments Face Value Stipulates the lump-sum payment to be made at the bond’s maturity Market Rate The interest rate an investor could earn by investing in other bonds with similar risks

  19. Valuing a Debt Instrument Example Determine the present value of a 3-year bond with a 9% coupon rate, a face value of $1,000, and a market rate of 10%. An investor is willing to pay $975.13 in exchange for receiving three annual payments of $90, and one payment of $1,000 at the end of three years.

  20. Valuing an Equity Instrument Example A stock pays a $90 dividend at the end of each year for two years, along with a terminal dividend of $1,090 at the end of years 3. Same present value as the debt instrument since the same 10% discount rate is used

  21. Using Discount Rates • Cost of debt capital • Used for payoffs to debtholders • Cost of equity capital • Used for payoffs to equity holders • Weighted average cost of capital • Used for payoffs to the entire firm

  22. Estimated Cost of Capital Models assume an investor of a financial instrument prices it with the expectation of recovering two costs. Risk-Adjusted Discount Rate Components Cost of risk Time value of money Foregone interest from investing in an instrument with future payoffs Investor’s compensation for bearing the risk associated with the uncertainty of the payoff

  23. Diversifiable Risk • Refers to risks that can be diversified away by investors • Effect of diversification on risk • Stock price increases cancel out stock price decreases, reducing large price movements • Returns of stock must be independent

  24. Capital Asset Pricing Model (CAPM) • Equates the expected return on a particular asset as the sum of three components • Also called the cost of equity capital CAPM = Risk-free rate + beta risk + stock-specific risk re = rf + [β × (rm – rf)]

  25. CAPM Components • Risk-free rate (rf) • Commonly based on the return on ten-year U.S. treasury bills • Market risk premium • Difference between the expected market return (rm) and the expected risk-free rate • Market beta (β) • Sensitivity of the asset’s market return to the overall market • Reflects historical stock price volatility

  26. Interpreting Market Beta -1 0 +1 Stock price will change with a larger % with a change in the overall market Stock price will change contrary to a change in the overall market Stock price will change with a smaller % with a change in the overall market The higher the risk an investor is willing to accept, the higher the expected return.

  27. CAPM Example Eastern Company has a market risk premium of 4.6% and a market beta of 0.56. The 10-year Treasury rate is 5.2%. How much is CAPM? re = rf + [β × (rm – rf)] re = 0.052 + [0.56 × 0.046] = 7.8% An investor requires an expected return of 7.8% to invest in Eastern Company’s stock.

  28. Multi-Factor Models • Developed to compute risk-adjusted returns re = rf + β1 × r1 + β2 × r2 + β3 × r3 + … • Used to compute cost of equity capital • Risk factors based on fundamental analysis • Internal risk factors • Such as operating leverage, financial leverage, effectiveness of internal control • External risk factors • Such as exchange risk, political risk, supply chain risk, industry competition

  29. Average Annual Stock Return for Small and Large Firms

  30. Factors as Part of Five Forces Five forces that confront the company and its industry

  31. Cost of Debt Capital • Consists of the market rate on debt instruments • Reported fair value of a debt instrument should approximate its present value • Borrowing rate depends on a company’s perceived level of risk by lenders • Factors considered by lenders • Short-term liquidity measures • Interest-coverage ratio • Long-term financial stability

  32. Debt Ratings • Ratings provided by • Moody’s • Standard and Poors • Fitch Investment Grade Very unlikely to default Junk Bonds Higher default risk

  33. Cost of Debt Capital Two components • Average borrowing rate for interest-bearing debt • Interest expense ÷ Average interest-bearing debt • Marginal income tax rate • Tax savings due to interest reducing taxes Average borrowing rate for debt • rd = × (1 – Marginal tax rate)

  34. $648,000 $8,000,000 • rd = × (1 – 0.346) = 5.3% After-Tax Cost of Debt Capital Example Eastern Company has a marginal tax rate of 34.6%, interest expense for 2009 totaling $648,000, and average debt of $8,000,000. How much is its after-tax cost of debt capital? Average borrowing rate for debt • rd = × (1 – Marginal tax rate)

  35. Weighted Average Cost of Capital • Used for valuation models that assume payoffs are distributed to both equity holders and debt holders IVDebt IVFirm IVEquity IVFirm rw = rd × re × + • Uses intrinsic values instead of numbers from financial statements • Market value typically used

  36. Weighted Average Cost of Capital Example Eastern Company has a 5.3% cost of debt and 7.8% cost of equity. Its equity has a market value of $4,350 (thousands), and its debt has a market value of $2,560 (thousands). How much is the weighted average cost of capital? Intrinsic value of the firm = $2,560 + $4,350 = $6,910 (thousands) $4,350 $6,910 $2,560 $6,910 0.078 × + = 6.9% 0.053 × rw =

  37. WACC with Preferred Stock • A third term is added • Equity is split into common and preferred sections • If market value is hard to determine for preferred stock, use book value rw = IVDebt IVFirm IVCommonEquity IVFirm IVPreferredEquity IVFirm rd × rce × rpe × + +

  38. Dividend Discount Model (DDM) • Equates the value of company equity with the present value of all future dividends • Dividends are viewed similar to coupon payments on debt • Discount rate is the cost of equity capital

  39. Intrinsic value of equity at the beginning of period one = D1 + IV1 1 + re IV0 = Recursive Process of Valuation The stock price today depends on the expected price of the stock tomorrow, which in turn depends on the expected price of the stock the day after. Value of equity at the end of period Dividends to be received during period 1 + 1 + Cost of equity

  40. D1 + IV1 1 + re $1.50 + $32 1.076 Recursive Process of Valuation Example Eastern Company has an expected dividend for period 1 of $1.50, and its expected intrinsic value of equity at the end of period 1 is $32. The cost of equity capital for similar firms is 7.6%. What is today’s intrinsic value? IV0 = IV0 = = $31.13

  41. D1 1 + re D2 (1 + re)2 D3 (1 + re)3 D4 (1 + re)4 IV0 = + + + + … Dividend Discount Model Framework • Equates current stock price to the present value of all future expected dividends • Two methods to forecast future dividends through infinity • Perpetuity method • Constant growth method

  42. D1 + IV1 1 + re Dividend Discount Model with Constant Perpetuity • Assumes that forecasted dividends stabilize at some point in the future and remain constant thereafter • Yields an ordinary annuity with payments occurring at the end of a period through infinity IV0 =

  43. $2.75 0.076 (1.076)3 $1.50 1.076 $1.50 (1.076)2 $2.25 (1.076)3 IV0 = + + + DDM with Constant Perpetuity Example Eastern Company has an expected dividend for 2 years of $1.50, followed by a $2.25 dividend in year 3, and $2.75 per year thereafter. The cost of equity capital is estimated at 7.6%. What is today’s intrinsic value? Perpetuity Years 1, 2, and 3 = $1.61 + $1.30 + $1.81 + $36.18 = $40.90

  44. D (r – g) Present value of Dividend Discount Model with Increasing Perpetuity • Referred to as the Gordon growth model • Considered more realistic than the constant perpetuity model • Present value of an increasing perpetuity

  45. DDM with Increasing Perpetuity Example Eastern Company has an expected dividend for 2 years of $1.50, followed by a $2.25 dividend in year 3, and $2.75 in year 4 with a growth of 2% per year thereafter. The cost of equity capital is estimated at 7.6%. What is today’s intrinsic value? $2.75 0.076 - 0.02 (1.076)3 $1.50 1.076 $1.50 (1.076)2 $2.25 (1.076)3 IV0 = + + + Perpetuity Years 1, 2, and 3 = $1.61 + $1.30 + $1.81 + $39.42 = $44.14

  46. Issues in Applying the Dividend Discount Model • A large percentage of publicly traded companies do not issue dividends • Zero payout may continue indefinitely • Some companies have unusually high dividend payouts given their profit levels • Sustaining may not be possible • Difficult to find analysts’ forecasts of dividends to use in the model Create challenges in forecasting dividends and generating reliable forecasts

  47. End Module 12

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