ĐĎॹá>ţ˙ ŠŒţ˙˙˙†‡ˆ‰˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙˙ěĽÁ'` řżĎbjbjLULU -Š.?.?ëĆ(˙˙˙˙˙˙¤řřřřřřřŚÔN>ú>ú>ú8vúěbűüzW9a2jý$Žţ(śţśţśţggg`SbSbSbS8šS*Zş`$kbhÓdÂŢ`řnägnnŢ`řřśţśţ ó`   nŘřśţřśţ`S n`S  ÚIIOřřNśţ^ý  “Š}öĚ>úF˜K:ÄQœ a09aŇK2•eÖ&•etNNŒ•eřN4gZÁ@ 459gggŢ`Ţ`üggg9annnnzWzWzWĢ>úzWzWzW>ú 4@b˘řřřřřř˙˙˙˙ Chapter 1 -- An Overview of Financial Management Cash flows between capital markets and firm’s operations Corporate life cycle The goal of a firm Capital allocation process Financial securities Financial markets and institutions Interest rates The stock market and stock returns Global economic crisis Agency problem Career opportunities in finance Cash flows between capital markets and firm’s operations   (2) (1)  Firm’s Capital  Operation Financial (4a) Markets  (Real Assets) Managers (Financial (3) (4b) Assets)   (1) Cash raised by selling financial assets (for example, issuing stocks, bonds, and preferred stocks, etc.) in financial markets (2) Cash invested in firm’s operations and used to purchase real assets (for example, taking good projects) (3) Cash generated from firm’s operations and returned to financial managers (4a) Cash reinvested in firms’ operations (retained earnings for reinvestment) (4b) Cash returned to investors (interest payments or dividends) Financing decisions vs. investment decisions: raising money vs. allocating money Activity (1) is a financing decision Activity (2) is an investment decision Activities (4a) and (4b) are financing decisions The role of a financial manager Forecasting and planning of firms’ financial needs Making financing and investment decisions Coordinating with other departments/divisions Dealing with financial markets Managing risks Finance includes three areas (1) Financial management: corporate finance, which deals with decisions related to how much and what types of assets a firm needs to acquire (investment decisions), how a firm should raise capital to purchase assets (financing decisions), and how a firm should do to maximize its shareholders wealth (the goal of a firm) - the focus of this class (2) Capital markets: study of financial markets and institutions, which deals with interest rates, stocks, bonds, government securities, and other marketable securities. It also covers Federal Reserve System and its policies. (3) Investments: study of security analysis (fundamental and technical), portfolio theory, market analysis, and behavioral finance Corporate life cycle Starting from a proprietorship; growing to partnership; expanding to a corporation Proprietorship: an unincorporated business owned by one individual Advantages: Easy and inexpensive to form Subject to less government regulations Lower income taxes Disadvantages: Unlimited personal liability Limited lifetime of business Difficult to raise capital Partnership: an unincorporated business owned by two or more people Advantages vs. disadvantages: similar to those of proprietorship, in general Corporation: a legal entity created by a state Advantages: Limited liability Easy to transfer the ownership Unlimited lifetime of business Easy to raise capital Disadvantages: Double taxation (at both corporate and individual levels) Cost of reporting S Corporation: a form of organization that allows small business to be taxed as proprietorship or partnership (to avoid corporate taxes) Restrictions: no more than 100 shareholders; for small and privately owned firms The goal of a firm To maximize shareholder’s wealth (or firm’s long-run value) Why not profit or EPS maximization? Profit maximization sometimes ignores timing and risk of cash flows EPS maximization sometimes can be manipulated or misleading Intrinsic value and market price of a stock Intrinsic value is an estimate of a stock’s “fair” value (how much a stock should be worth) Market price is the actual price of a stock, which is determined by the market conditions, including demand and supply of the stock in the market When the intrinsic value of a stock is higher than the market price of the stock, we say that the stock in the market is under-valued (under-priced) For example, if the intrinsic value for a stock is $26 and the market price is $25, then the stock is under-valued. When the intrinsic value of a stock is lower than the market price of the stock, we say that the stock in the market is over-valued (over-priced) For example, if the intrinsic value for a stock is $30 and the market price is $32, then the stock is over-valued. When the intrinsic value of a stock is equal to the market price of the stock, we say that the stock in the market is fairly priced (the stock is in equilibrium) Stock market in equilibrium: when all the stocks in the market are in equilibrium (i.e. for each stock in the market, the market price is equal to its intrinsic value) then the market is in equilibrium Capital allocation process The process of capital flows from those with surplus capital to those who need it Figure 1-1: Capital Allocation Process Three types of transfer (1) Direct transfer: a business sells its security directly to investors (2) Indirect transfer through an investment bank: a business sells its security to an investment bank, which in turn sells the same security to individual investors (3) Indirect transfer through a financial intermediary: a financial intermediary obtains funds from investors by offering its own securities and uses funds to buy other business securities Financial securities Debt securities (long term vs. short term) Money market securities: mature in less than a year; less risky and highly liquid (T-bills, for example) Capital market securities: mature in more than a year and more risky (corporate bonds, for example) Equity securities: claims on firm’s income and assets upon a residual value (stocks, for example) Derivative securities: whose values depend on the values of underlying assets (options, futures, and swaps, for example) Table 1-1: Major Financial Instruments Securitization: a process whereby banks, S&Ls, and mortgage firms would originate mortgages and then sell them to investment banks (e.g. Fannie Mae), which would bundle them into packages and use them as collateral for bonds that could be sold to individual investors, pension funds, insurance companies, and other institutional investors Financial markets and institutions Physical asset market vs. financial asset markets Physical asset markets are markets for real (or tangible) assets Financial asset markets are markets for financial (or intangible) assets - focus of this class Money markets vs. capital markets Money markets are markets for short-term and highly liquid debt securities (less than one year) Capital markets are markets for intermediate and long-term debt securities and stocks (one year or longer) Primary markets vs. secondary markets Primary markets are markets for issuing new securities Secondary markets are markets for trading existing securities Spot markets vs. futures markets Spot markets are markets for immediate delivery Futures markets are markets for future delivery even though the deal is made today Private markets vs. public markets Private markets: transactions are negotiated directly between two parties Public markets: standardized contracts are traded on organized exchanges Derivative markets: for derivative securities Financial institutions Investment banks (investment banking houses): specialized in underwriting and distributing new securities, such as Merrill Lynch (acquired by BOA) The role of investment banks: underwriting Design securities with features that are attractive to investors Buy these securities from the issuing firm Resell these securities to individual and institutional investors Public offering vs. private placement Public offering: security offering to all investors Private placement: security offering to a small number of potential investors Commercial banks: provide basic banking and checking services, such as BOA Financial service corporations: large conglomerates that combine different financial institutions into a single corporation, such as Citigroup S&Ls, credit unions Life insurance companies Pension funds Mutual funds: sell themselves to investors and use funds to invest in securities Exchange traded funds (ETFs): mutual funds but traded like stocks Hedge funds: similar to mutual funds with few restrictions Why do we need financial markets? Bring borrowers who need capital and lenders with extra capital together to exchange needs Interest rates Cost of borrowing money Interest rate = risk-free rate + risk premiums Fundamental factors that affect interest rates Production opportunities Time preference for consumption Risk Inflation Economic conditions and policies that affect interest rates Fed policy Federal budget deficit Business activity International activities, including exchange rate The stock market and stock returns Organized markets vs. over-the-counter (OTC) markets Organized markets (exchanges) have physical locations, such as NYSE  OTC markets are connected by computer network with many dealers and brokers, such as NASDAQ (National Association of Securities Dealers Automated Quotation System) Auction markets vs. dealer markets Organized markets are auction markets: trade through a specialist OTC markets are dealer markets: trade with dealers ECN (electronic communications network): trade between investors IPO markets: markets for initial public offerings Stock market transactions (three types) (1) Trading outstanding (existing) shares takes place in a secondary market (2) Selling additional shares by a publicly owned firm takes place in a primary market (3) Selling shares to the public for the first time by a privately owned firm takes place in a primary market (IPO market) Stock market returns Expected return: return expected to be realized, which is always positive Realized return: actual return received, which can be either positive or negative Measuring stock market performance: DJIA, S&P 500 index, NASDAQ index Figure 1-4: S&P 500 Stock Index Performance Realized stock market returns and risks, 1926 - 2007 Types of StocksAverage ReturnStandard Deviation (Risk)Small-stocks17.1%32.6%Large-stocks12.3%20.0%Long-term corporate bonds6.2%8.4%Long-term government bonds5.8%9.2%U.S. Treasury bills3.8%3.1% Positive risk-return relationship: the higher the risk, the higher the average return Global economic crisis Globalization of mortgage market securitization (bad mortgage-backed debt going around the world) Sub-prime mortgage meltdown (do not require income documents, interest only loans, no down payments, etc., all fuel the real estate bubble) Liquidity crisis (after bubble bursts, homeowners can no longer afford to make payments, banks face shortage of cash, which causes liquidity crisis) Agency problem A potential conflict of interest between two groups of people Stockholders vs. managers Instead of shareholders’ wealth maximization, managers may be interested in their own wealth maximization Align the interests Performance shares and executive stock options (positive) Threat of firing and hostile takeover (negative) Stockholders vs. bondholders Stockholders prefer high-risk projects for higher returns Bondholders receive fixed payment and therefore prefer lower risk projects Career opportunities in finance Banking Investments Insurance Corporations Government Exercise Read Summary Questions: 1-9 Chapter 2 -- Financial Statements, Cash Flow, and Taxes Financial statements and reports Basic financial statements Free cash flow MVA and EVA Income taxes Financial statements and reports Annual report: report issued annually to shareholders that contains: (1) Verbal statements: explain what happened and why; offer future prospects (2) Financial statements: Balance sheet Income statement Shareholder’s equity statement (retained earnings statement) Cash flow statement Importance of financial statements and reports To investors: valuable information regarding the firm (present and future) To managers: for internal control and financial planning Basic financial statements (1) Balance sheet: statement of a firms’ financial position at a point in time Cash & marketable securities Accounts payable (A/P) Accounts receivable (A/R) Accrued wages and taxes (Accruals) Inventory Notes payable ------------------------------------ -------------------------------------  Current assets Current liabilities + + Total liabilities Net fixed assets Long-term debt + + Other assets Common equity (c/s and R/E) ------------------------------------ -------------------------------------- Total assets = Total liabilities and equity Note: Current liabilities + long-term debt = total liabilities (total debt) Common equity (Shareholder’s equity) = total assets - total liabilities Common equity = common stock (c/s) + retained earnings (R/E) Note: retained earnings are cumulative, assuming no preferred stocks Working capital: refers to current assets Net working capital = current assets - current liabilities Net operating working capital (NOWC) = current assets - (current liabilities - notes payable) Market value vs. book value Market value = the actual market price Book value = (common equity) / (# of shares outstanding) Table 2-1: MicroDrive Inc. Balance Sheets (2) Income statement: report summarizing a firm’s revenues, expenses, and profits during a reporting period Sales - Operating cost except depreciation and amortization ------------------------------------------------------------------- EBITDA - Depreciation and amortization ---------------------------------------------------- Earnings before interest and taxes (EBIT) - Interest expenses ---------------------------------- Earnings before Tax (EBT) - Income tax ---------------------------------- Net income (NI) NI can be used for cash dividend and/or retained earnings, assuming no preferred stocks Commonly used terms: Earnings per share (EPS) = NI / N, where N = number of shares outstanding Dividend per share (DPS) = cash dividend / N Book value per share (BVPS) = (common equity) / N Cash flow per share (CFPS) = (NI + Depreciation + Amortization) / N Dividend payout ratio = cash dividend / NI Retention ratio = retained earnings / NI Dividend payout ratio + Retention ratio = 1 Table 2-2: MicroDrive Inc. Income Statements (3) Shareholder’s equity statement Last year’s end balance Add this year’s R/E = NI - Common stock cash dividend This year’s end balance Table 2-3: MicroDrive Inc. Shareholder’s Equity Statement (4) Cash flow statement: report showing how things affect the balance sheet and income statement will affect the firm’s cash flows It has four sections: operating, long-term investing, financing activities, and summary on cash flows over an accounting period Table 2-4: MicroDrive Inc. Cash Flow Statement Free cash flow Accounting profit vs. cash flow Accounting profit is a firm’s net income reported on its income statement. Net cash flow is the actual net cash that a firm generates during a specified period. Net cash flow = NI + depreciation and amortization Free cash flow: amount of cash available for payments to all investors, including stockholders and debt-holders after investments to sustain ongoing operations FCF = EBIT*(1-T) + depreciation and amortization – (capital expenditures +  EMBED Equation.3 in net working capital) Net operating profit after taxes (NOPAT) = EBIT*(1-T) Use of FCF: Pay interest to debt-holders Retire debt (pay off some of the debt) Pay dividend to shareholders Repurchase shares Invest in other assets Use FCF to value a firm MVA and EVA MVA stands for market value added, which is the excess of the market value of equity over its book value EVA stands for economic value added, which is the excess of net operating profit after tax (NOPAT) over capital costs Example 1: $500 million of common equity, stock price is $60 per share, market value added is $130 million. How many shares are outstanding? Answer: (500 +130)/60 = 10.5 million shares Example 2: Shareholders’ equity is $35,000,000, number of shares outstanding is 2,000,000 shares, and stock price is $30 per share, what is MVA? Answer: market value of stock = 30*2,000,000 = $60,000,000 MVA = 60,000,000 - 35,000,000 = $25,000,000 Income taxes Progressive tax rate system: the tax rate is higher on higher income Taxable income: gross income minus exceptions and allowable deductions as set forth in the Tax Code or the income that is subject to taxes Marginal tax rate: the tax rate applicable to the last dollar made Average tax rate: taxes paid divided by total taxable income Personal income tax: Interest income: taxed as ordinary income Dividend income: was taxed as ordinary income (currently is taxed at a maximum of 15%, will increase after 2012) Capital gains (short-term, less than a year): taxed as ordinary income Capital gains (long-term, more than a year): taxed at a maximum of 15% (will increase after 2012) Capital losses are tax deductible up to $3,000 or to offset capital gains Equivalent pre-tax yield vs. after tax return Equivalent pre-tax yield = tax-free return / (1 – T) After tax return = before tax return (1 – T) Example: suppose your marginal tax rate is 28%. Would you prefer to earn a 6% taxable return or 4% tax-free return? What is the equivalent taxable yield of the 4% tax-free yield? Answer: 6%*(1-28%) = 4.32% or 4% / (1-28%) = 5.56% You should prefer 6% taxable return because you get a higher return after tax, ignoring the risk. Corporate income tax: Interest income is taxed as ordinary income Interest expenses are tax deductible Dividend income is 70% tax-exempt (70% dividend exclusion) Dividend paid is not tax deductible Capital gains are taxed as ordinary income Capital losses can only offset capital gains (carry back for 3 years or carry forward for 5 years) Operating losses can offset taxable income (carry back for 2 years or carry forward for 20 years) Deprecation: plays an important role in income tax calculation - the larger the depreciation, the lower the taxable income, the lower the tax bill Depreciation methods: Straight-line method Double-declining balance method Modified accelerated cost recovery system (MACRS) Example 1: The projected taxable income for ABC formed in 2010 is indicated in the following table. The tax rate for ABC is 40%. Year Taxable income 2010 ($15,000,000) 2011 10,000,000 2012 10,000,000 2013 (8,000,000) What is the tax liability for ABC in 2011, 2012, and 2013 respectively? Answer For 2011: it will have no taxes due and there will be $5,000,000 loss to carry over to 2012; For 2012: it will have $5,000,000 taxable income and it should pay $2,000,000 in taxes; For 2013: it will have no taxes due; it will receive a refund of $2,000,000 and it will have $3,000,000 loss to carry over to 2014 Example 2: Corporate tax calculation Sales $4,500,000 OC excluding depreciation (3,000,000) Depreciation (1,000,000) Operating income $ 500,000 Interest income 10,000 Dividend income $10,000 3,000 (because 70% exclusion) Interest payment (200,000) Capital gains 20,000 Total taxable income $ 333,000 Corporate Tax Rates Corporate Income Base Tax Rate Average Rate $ 0 - 50,000 $ 0 15% 15.0% $ 50,000 - 75,000 7,500 25% 18.3% $ 75,000 - 100,000 13,750 34% 22.3% $ 100,000 - 335,000 22,250 39% 34.0% $ 335,000 - 10,000,000 113,900 34% 34.0% $10,000,000 - 15,000,000 3,400,000 35% 34.3% $15,000,000 - 18,333,333 5,150,000 38% 35.0% Over $18,333,333 6,416,667 35% 35.0% Total tax = 22,250 + (333,000 - 100,000) * (0.39) = $113,120 Marginal tax rate = 39%; Average tax rate = (113,120 / 333,000) = 33.97% If the firm’s taxable income is $335,000, what is the firm’s tax liability? What is the marginal tax rate? What is the average tax rate? Answer Total tax = $113,900 Marginal tax rate = 39% Average tax rate = 34.0% Exercise Read Summary Questions 1-8 ST-1 Problems: 2, 4, 8, and 13 Chapter 3 -- Analysis of Financial Statements Financial ratio analysis Trend analysis, common size analysis, and percentage change analysis Benchmarking Du Pont equations Limitations in ratio analysis Looking beyond the numbers Financial ratio analysis Evaluating a firm’s financial statements to predict the firm’s future performance (1) Liquidity ratios: show a firm’s ability to pay off short-term debt (the relationship of a firm’s cash and other current assets to its current liabilities) Current ratio = current assets / current liabilities Quick ratio (acid test ratio) = (current assets – inventory) / current liabilities Questions: Is it always good to have very high current and quick ratios? What will happen if they are very low? Why would you like to keep current and quick ratios close to industry averages? (2) Asset management ratios: measure how effectively a firm manages its assets Inventory turnover = sales / inventory Days Sales Outstanding (DSO) = account receivables / average daily sales Fixed asset turnover = sales / net fixed assets Total asset turnover = sales / total assets Firms want to increase turnover ratios and want to keep DSO as low as possible (3) Debt management ratios: show how the firm has financed its assets as well as the firm’s ability to pay off its long-term debt (how effectively a firm uses debt) Using debt has tax benefit (interest payments on debt are tax deductible). On the other hand, too much debt increases the risk of being bankruptcy. Debt ratio = total debt / total assets Times interest earned (TIE) = operating income (EBIT) / interest expenses The higher the TIE, the better the performance (4) Profitability ratios: show how profitable a firm is operating and utilizing its assets (show the combined effects) Operating profit margin = EBIT / sales Net profit margin = net income / sales Return on assets (ROA) = net income / total assets Basic earnings power (BEP) = EBIT / total assets Return on equity (ROE) = net income / common equity The higher the returns, the better the performance (5) Market value ratios: relate stock price to earnings and book value and show what investors think about the firm and its future prospects Price / earnings ratio (P/E ratio) = price per share / earnings per share Market / book ratio = market price / book value Trend analysis, common size analysis, and percentage change analysis Trend analysis: analyzing a firm’s financial ratios over time to estimate the likelihood of improvement or deterioration in its financial conditions Figure 3-1: MicroDrive Inc. ROE over Time Common size analysis: all income statement items are divided by sales (as a percentage of sales) and all balance sheet items are divided by total assets (as a percentage of total assets) to facilitate comparisons of balance sheets and income statements over time and across companies Figures 3-2 and 3-3: MicroDrive Inc. Common Size Income Statement and Balance Sheet Percentage change analysis: calculate growth rates for all income statement items and balance sheet accounts relative to a base year to see how a firm is doing Figure 3-4: MicroDrive Inc. Percentage Change Analysis Benchmarking The process of comparing a particular company with a set of benchmark companies (or the industry) Table 3-2: MicroDrive Inc. Financial Ratios Du Pont equations ROA = net income / total assets = (net income / sales) * (sales / total assets) = profit margin* total assets turnover In order to increase ROA, firms can try to improve profit margin and/or total asset turnover ROE = net income / common equity = (net income / sales)* (sales / total assets) * (total assets / common equity) = profit margin * total assets turnover * equity multiplier In order to increase ROE, firms can try to improve profit margin and/or total asset turnover and/or equity multiplier Example 1 (Problem 3-8) Given ROA = 3%, ROE = 5%, total assets turnover = 1.5x Questions: What is profit margin? Answer = 2% What is debt ratio? Answer = 40% Example 2 Given ROE was 3% last year; management developed a plan to raise debt ratio to 60% with interest charges of $300,000; it expects EBIT of $1,000,000 on sales of $10,000,000 and a total asset turnover of 2; marginal tax rate is 34% Question: What should be new ROE? Answer: NI = (1,000,000 – 300,000) * (1 – 0.34) = $462,000 Profit margin = NI / Sales = 462,000 / 10,000,000 = 4.62% Debt ratio = 60% = 3/5, then EM = 5/2 New ROE = profit margin * total asset turnover * EM = 4.62%*2*(5/2) = 23.1% Limitations in ratio analysis Different divisions in different industries Industry average Accounting methods Inflation Window dressing Seasonality Beyond the numbers Tied to one customer? Tied to one product? Rely on one supplier? Operations overseas? Competition? Future products? Legal issues? Exercise Read summary ST-1 Problems: 3, 4, 6, and 11 Group Mini Case Chapter 4 -- Time Value of Money Time line Future value (FV) and present value (PV) Future value annuity (FVA) and present value annuity (PVA) Perpetuity Uneven cash flows Semiannual and other compounding periods Amortization Applications Time line Time line: an important tool used to show timing of cash flows 50 50 50 50 0 1 2 3 4 … -100 Cash outflows vs. cash inflows: cash outflows are negative and cash inflows are positive Future value (FV) and present value (PV) FV: the amount to which a cash flow will grow over a given number of periods Compounding: an arithmetic process of determining the final value of a cash flow or a series of cash flows when compound interest is applied Example: if PV = -$100, I/YR = 5%, N = 3 years, PMT = 0, FV = $115.76 Figures 4-1 and 4-2: Future Value Calculation, Interest Rates, and Time Periods PV: the value today of a future cash flow Discounting: a process of finding the present value of a cash flow or a series of cash flows from the future Example: if FV = $115.76, I/YR = 5%, N = 3 years, PMT = 0, PV = -$100 Figures 4-3 and 4-4: Present Value Calculation, Interest Rates, and Time Periods Finding the number of years and interest rates Example: how long will it take to double your money if interest rate is 6%, compounded annually? N = 11.90 years Example: if you want to double your money in 10 years, what should be the annual interest rate? I/YR = 7.18% Rule of 72: to double your money, I/YR*N = 72 (approximation) Future value annuity (FVA) and present value annuity (PVA) Annuity: a series of equal payments for a number of specified periods Two types of annuities Ordinary annuity: an annuity with payments made at the end of each period Annuity due: an annuity with payments made at the beginning of each period -100 -100 -100  0 1 2 3 Annuity due -100 -100 -100  0 1 2 3 Ordinary annuity Note: your calculator has two modes (END for ordinary annuities and BGN for annuity dues) to deal with different types of annuities. Most often, you use END mode to deal with ordinary annuities. FVA: the future value of an annuity for a number of specified periods For an ordinary annuity Example: if PV = 0, PMT = -$100, I/YR = 5%, N = 3 years, FVA = $315.25 (using END mode) Figure 4-5: Future Value Annuity (FVA) For an annuity due Example: if PV = 0, PMT = -$100, I/YR = 5%, N = 3 years, FVA = $331.01 (using BNG mode) Or FVAdue = FVAordinary *(1+I/YR) = $315.25*(1 + 0.05) = $331.01 PVA: the present value of an annuity over a number of periods Example: if FV = 0, N = 3, I/YR = 5%, and PMT = -$100, PVA = $272.32 (using END mode) If it is an annuity due, PVA = $285.94 (using BGN mode) Or PVAdue = PVAordinary*(1+I/YR) = $272.32*(1 + 0.05) = $285.94 Finding annual payments (PMT), periods (N), and interest rates (I/YR) Example: you have $15,000 student loan and you want to reply it in next 5 years. The first payment will be made at the end of the year. The annual interest rate is 4%. What should be your annual payment? PMT = $3,369.41 In the above question, what is your annual payment if the first payment is made today? PMT = $3,239.81 Example: you win a lottery and face two choices. You can receive a lump sum of $100,000 today or you will receive $5,000 per year in next 30 years, starting from today. What is the annual interest rate embedded? I/YR = 3.08% Growing annuities: an annuity that grows at a constant rate Perpetuity Annuity that lasts forever Present value of a perpetuity = payment / interest rate = PMT / (I/YR) Uneven cash flows A series of cash flows that varies in amount from one period to the other (1) An annuity plus one additional final payment 1,000 100 100 100 100 100  0 1 2 3 4 5 If I/YR = 5% FV = FVAordinary + 1,000 = 552.56 + 1,000 = 1,552.56 PV = PVAordinary + PV of 1,000 = 432.95 + 783.53 = 1,216.48 Alternative: PMT = 100, FV = 1,000, N = 5, I/YR = 5%, then PV = 1,216.48 (2) Irregular cash flows 100 300 300 300 500  0 1 2 3 4 5 If I/YR = 12%, then PV = 1,016.35 and FV = 1,791.15 (using CF function) Naďve way to deal with uneven cash flows: deal with one cash flow at a time Figures 4-7 and 4-8: PV and FV of Irregular Cash Flows Solving for I/YR (IRR) with irregular cash flows (using cash flow function) Figure 4-9: IRR on Uneven Cash Flows Semiannual and other compounding periods Annual compounding: interest payment is calculated once a year Semiannual compounding: interest payment is calculated twice a year Other compounding periods: quarterly, monthly, daily, and continuously, etc. Effective rate = (1 + i / m)m - 1, where i is the nominal annual rate and m is the number of compounding (for example, for quarterly compounding, m = 4) Example: suppose you have $1,000 to invest and are choosing among banks A, B, and C. Each bank offers the following nominal annual rate and compounding method. Bank A: 7% compounded annually Bank B: 6.9% compounded quarterly Bank C: 6.8% compounded daily Question: which bank would you like to choose? Answer: you should choose Bank B because Effective rate (Bank A) = 7% Effective rate (Bank B) = 7.08% Effective rate (Bank C) = 7.04% Note: If all three banks offer the same annual rate, which bank should you choose? Answer: Bank C. Why? Because it offers the highest effective rate Amortization Amortized loan: a loan that is repaid in equal payments over its lift Example: amount borrowed = $100,000; N = 5 years; I/YR = 6%; PMT = $23,739.64 Figure 4-11: Loan Amortization Schedule Applications Bond and stock valuations (will be covered later) Example: saving for your dream car Your dream car costs $50,000 now and the price will increase by 4% per year. The interest rate is 6% per year. How much should you save every year (in same amount) in next four years (each deposit will be made at the end of the year) to buy the car in 4 years? How much should you save every month in next four years to buy the car, assuming each deposit is made at the end of each month? Answer: Step 1: price of the car in four years = 58,492.93 (PV = -50,000, I/YR = 4%, N = 4, PMT = 0, FV = 58,492.93) Step 2: for annual deposit, FV = 58,492.93, I/YR = 6%, N = 4, PV = 0, and solve for PMT to get PMT = $13,370.99 Step 3: for monthly deposit, FV = 58,492.93, I/YR = 6% / 12 = 0.5%, PV = 0, N = 4*12 = 48, solve for PMT = 1,081.24 Example: saving for your retirement Suppose you save $100 a month for 10 years, starting from age 20, and invest the money in a mutual fund for an average return of 12% per year (1% per month, compounded monthly). How much will you have when you reach 60? At what age will you become a millionaire? Answer: Step 1: value of mutual funds when you are 30 years old PMT = -100, I/YR = 1%, N =120, PV = 0, FV = 23,003.87 Step 2: money you will have when retiring PV = -23,003.87, I/YR = 1%, N = 360, PMT = 0, and solve for FV FV = $826,981 Step 3: when FV reaches 1 million PV = -23,003.87, I/YR = 1%, PMT = 0, FV = 1,000,000, solve for N = 379.09 379.09 / 12 = 31.59 years When you are about 62 years old you will become a millionaire. Exercise Read Summary ST-1, ST-2, and ST-3 Problems: 21, 23, 28, and 33 Chapter 5 -- Bond Valuation and Interest Rates Who issues bonds Characteristics of bonds Bond valuation Important relationships in bond pricing Bond rating The determinants of market interest rates Term structure of interest rates and yield curves What determines the shape of yield curves Who issues bonds Bond: a long-term debt Treasury bonds: issued by the federal government, no default risk Agency bonds: issued by federal government agencies Municipal bonds (munis): issued by state and local governments with some default risk - tax benefit Corporate bonds: issued by corporations with different levels of default risk Mortgage bonds: backed by fixed assets Debenture: not secured by a mortgage on specific property Subordinated debenture: have claims on assets after the senior debt has been paid off Zero coupon bonds: no interest payments (coupon rate is zero) Junk bonds: high risk, high yield bonds Eurobonds: bonds issued outside the U.S. but pay interest and principal in U.S. dollars International bonds Characteristics of bonds Claim on assets and income Par value (face value, M): the amount that is returned to the bondholder at maturity, usually it is $1,000 Maturity date: a specific date on which the bond issuer returns the par value to the bondholder Coupon interest rate: the percentage of the par value of the bond paid out annually to the bondholder in the form of interest Coupon payment (INT): annual interest payment Fixed rate bonds vs. floating rate bonds Zero coupon bond: a bond that pays no interest but sold at a discount below par For example, a 6-year zero-coupon bond is selling at $675. The face value is $1,000. What is the expected annual return? (I/YR = 6.77%)  1000 0 1 2 3 4 5 6 -675 Indenture: a legal agreement between the issuing firm and the bondholder Call provision: gives the issuer the right to redeem (retire) the bonds under specified terms prior to the normal maturity date Convertible bonds: can be exchanged for common stock at the option of the bondholder Income bonds: pay interest only if it is earned Sinking fund provision: requires the issuer to retire a portion of the bond issue each year Indexed bonds: interest payments are based on an inflation index Required rate of return: minimum return that attracts the investor to buy a bond; It serves as the discount rate (I/YR) in bond valuation Bond valuation Market value vs. intrinsic (fair) value Market value: the actual market price, determined by the market conditions (1) Intrinsic value: present value of expected future cash flows, fair value M INT INT INT INT  0 1 2 3 ... N  EMBED Equation.3 , where INT is the annual coupon payment, M is the face value, and rd is the required rate of return on the bond Annual and semiannual coupon payments using a financial calculator Example: a 10-year bond carries a 6% coupon rate and pays interest annually. The required rate of return of the bond is 8%. What should be the fair value of the bond? Answer: PMT = 60, FV = 1,000, I/YR = 8% (input 8), N = 10, solve for PV = -$865.80 What should be the fair value if the bond pays semiannual interest? Answer: PMT = 30, FV = 1,000, I/YR = 4% (input 4), N = 20, solve for PV = -$864.10 Should you buy the bond if the market price of the bond is $910.00? No, because the fair value is less than the market price (the bond in the market is over-priced) Discount bond: a bond that sells below its par value Premium bond: a bond that sell above its par value (2) Yield to maturity (YTM): the return from a bond if it is held to maturity Example: a 10-year bond carries a 6% coupon rate and pays interest semiannually. The market price of the bond is $910.00. What should be YTM for the bond? Answer: PMT = 30, FV = 1,000, PV = -$910.00, N = 20, solve for I/YR = 3.64% YTM = 3.64%*2 = 7.28% (3) Yield to call: the return from a bond if it is held until called Example: a 10-year bond carries a 6% coupon rate and pays interest semiannually. The market price of the bond is $910.00. The bond can be called after 5 years at a call price of $1,050. What should be YTC for the bond? Answer: PMT = 30, FV = 1,050, PV = -$910.00, N = 10, solve for I/YR = 4.55% YTC = 4.55%*2 = 9.10% (4) Current yield (CY) = annual coupon payment / current market price Example: a 10-year bond carries a 6% coupon rate and pays interest semiannually. The market price of the bond is $910.00. What is CY for the bond? Answer: CY = 60/910 = 6.59% Important relationships in bond pricing (1) The value of a bond is inversely related to changes in the investor’s present required rate of return (current interest rate); or As interest rates increase, the value of a bond decreases Interest rate risk: the variability in a bond value caused by changing interest rates Interest rate price risk: an increase in interest rates causes a decrease in bond value Interest reinvestment risk: a decrease in interest rates leads to a decline in reinvestment income from a bond If the required rate of return (or discount rate) is higher than the coupon rate, the value of the bond will be less than the par value; and If the required rate of return (or discount rate) is less than the coupon rate, the value of the bond will be higher than the par value (3) As the maturity date approaches, the market value of a bond approaches its par value (4) Long-term bonds have greater interest rate risk than short-term bonds (5) The sensitivity of a bond’s value to changing interest rates depends not only on the length of time to maturity, but also on the pattern of cash flows provided by the bond (or coupon rates) Figure 5-2: Time Path of the Value for Different Bonds Figure 5-4: Value of Long- and Short-Term Bonds at Different Interest Rates Bond rating Importance: firm’s credit Moody’s and S&P provide bond ratings  AAA AA A Investment-grade bonds BBB  BB B Junk bonds . Table 5-1: Bond Rating, Default Risk, and Yields Criteria to consider Financial ratios: for example, debt ratio and interest coverage ratio Qualitative factors: for example, contract terms, subordinated issues, etc. Other factors: for example, profitability ratios and firm size Bond markets OTC markets Quotes: quoted as a % of par value of $100, minimum tick (minimum price movement) is 1/32 Invoice price = quoted price + accrued interest 0 182 days  62 days 120 days remaining until next coupon Suppose annual coupon is $60 ($30 in 6 months) and the quoted price is 95:16 (or $95.500 for $100 face value) Invoice price = 955 + (62/182)*30 = $965.22 = 955.00 + 10.22 where $955 is the quoted price and $10.22 is the accrued interest The determinants of interest rates The quoted (nominal) interest rate on a debt security is composed of a real risk- free rate, r*, plus several risk premiums Risk premium: additional return to compensate for additional risk Quoted nominal return = r = r* + IP + DRP + MRP + LP where r = the quoted, or nominal rate on a given security r* = real risk-free rate IP = inflation premium (the average of expected future inflation rates) DRP = default risk premium MRP = maturity risk premium LP = liquidity premium and r* + IP = rRF = nominal risk-free rate (T-bill rate) Examples Term structure of interest rates and yield curves Term structure of interest rates: the relationship between yields and maturities Yield curve: a graph showing the relationship between yields and maturities Normal yield curve (upward sloping) Abnormal yield curve (downward sloping) Humped yield curve (interest rates on medium-term maturities are higher than both short-term and long-term maturities) Term to maturity Interest rate Interest rate (%)  1 year 0.4%  5 years 2.4%  10 years 3.7%  30 years 4.6% Years to maturity Figure 5-5: T-bond Yield Curves on Different Dates What determines the shape of yield curves Term structure theories (1) Expectation theory: the shape of the yield curve depends on investors’ expectations about future interest rates (inflation rates) Forward rate: a future interest rate implied in the current interest rates For example, a one-year T-bond yields 5% and a two-year T-bond yields 5.5%, then the investors expect to yield 6% for the T-bond in the second year. (1+5.5%)2 = (1+5%)(1+X), solve for X(forward rate) = 6.00238% Approximation: (5.5%)*2 - 5% = 6% (2) Liquidity preference theory: other things constant, investors prefer to make short-term loans, therefore, they would like to lend short-term funds at lower rates Implication: keeping other things constant, we should observe normal yield curves Example: expected inflation this year = 3% and it will be a constant but above 3% in year 2 and thereafter; r* = 2%; if the yield on a 3-year T-bond equals the 1-year T-bond yield plus 2%, what inflation rate is expected after year 1, assuming MRP = 0 for both bonds? Answer: yield on 1-year bond, r1 = 3% + 2% = 5%; yield on 3-year bond, r3 = 5% + 2% = 7% = r* + IP3; IP3 = 5%; IP3 = (3% + x + x) / 3 = 5%, x = 6% Example: Given r* = 2.75%, inflation rates will be 2.5% in year 1, 3.2% in year 2, and 3.6% thereafter. If a 3-year T-bond yields 6.25% and a 5-year T-bond yields 6.8%, what is MRP5 - MRP3 (For T-bonds, DRP = 0 and LP = 0)? Answer: IP3 = (2.5%+3.2%+3.6%)/3=3.1%; IP5 = (2.5%+3.2%+3.6%*3)/5=3.3%; Yield on 3-year bond, r3=2.75%+3.1%+MRP3=6.25%, so MRP3=0.4%; Yield on 5-year bond, r5=2.75%+3.3%+MRP5=6.8%, so MRP5=0.75%; Therefore, MRP5 - MRP3 = 0.35% Example: bond X has 20 years to maturity, a 9% annual coupon, and a $1,000 face value. The required rate of return is 10%. Suppose you want to buy the bond and you plan to hold the bond for 5 years. You expect that in 5 years, the yield to maturity on a 15-year bond with similar risk will be priced to yield 8.5%. How much would you like to pay for the bond today? 1,000  90 … 90 90 90 90 0 1 … 5 6 … 19 20  PV5 =1,041.52 (I/YR=8.5%, PMT=90, N=15, FV=1,000) PV0 = 987.87 (I/YR=10%, PMT=90, N=5, FV=1,041.52) Answer: Step 1: figure out what should be the fair value of the bond after 5 years (PV5) Step 2: figure out what should be the fair value of the bond now (PV0) Exercise Read Summary ST-1 Problems: 2, 4, 6, 10, and 21 Chapter 6 -- Risk, Return, and CAPM Investment returns Risk Expected rate of return and standard deviation Return on a portfolio and portfolio risk Beta coefficient - market risk Relationship between risk and return Investment returns Dollar return vs. rate of return If you invested $1,000 and received $1,100 in return, then your dollar return is $100 = 1,100 - 1,000 and your rate of return = 10% = (1,100 - 1,000) / 1,000 Rate of return is a better measure Risk The chance that some unfavorable event will occur Stand-alone risk vs. market risk Stand-alone risk: risk of holding one asset measured by standard deviation Market risk: risk of holding a well-diversified portfolio measured by beta Expected rate of return and standard deviation Probability distribution: a list of possible outcomes with a probability assigned to each outcome Figures 6-1, 6-3 and 6-4: Probability Distributions Expected rate of return: the rate of return expected to be realized that is positive Variance and standard deviation: statistical measures of variability (risk) Expected rate of return =  EMBED Equation.3  Variance =  EMBED Equation.3 =  EMBED Equation.3  and Standard deviation =  EMBED Equation.3  Figure 6-2: Expected Return Calculation Figure 6-5: Standard Deviation Calculation Coefficient of variation (CV) = standard deviation / expected rate of return, which measures the risk per unit of expected return Probability ranges for a normal distribution: confidence intervals Figure 6-6: Probability Ranges Using historical data to estimate average return and standard deviation Figure 6-7: Average and Standard Deviation Calculation using Excel Return on a portfolio and portfolio risk Expected return on a portfolio: the weighted average of the expected returns on the assets held in the portfolio  EMBED Equation.3  For example, the expected rate of return on stock A is 10% and the expected rate of return on stock B is 14%. If you invest 40% of your money in stock A and 60% of your money in stock B to form your portfolio, the expected rate of return on your portfolio will be 12.4% = (0.4)*10% + (0.6)*14% Portfolio risk As you increase the number of securities in a portfolio, the portfolio total risk decreases - diversification effect Figure 6-12: Effects of Portfolio Size on Portfolio Risk Total risk = firm’s specific risk + market risk Total risk = diversifiable risk + non-diversifiable risk Total risk = un-systematic risk + systematic risk Why can portfolios reduce risk? Because some of the risks can be averaged out (or can be offset) International diversification: portfolio risk can be further reduced if international stocks are included in the opportunity set Beta coefficient - market risk Sensitivity of an asset (or a portfolio) with respect to the market or the extent to which a given stock’s returns move up and down with the stock market Plot historical returns for a firm along with the market returns (S&P 500 index, for example) and estimate the best-fit line. The estimated slope of the line is the estimated beta coefficient of the stock, or the market risk of the stock.  EMBED Equation.3  Figure 6-15: Estimating GE’s Beta Portfolio beta: weighted average of individual securities’ betas in the portfolio  EMBED Equation.3  For example, if the beta for stock A is 0.8 and the beta for stock B is 1.2 and you invest 40% of your money in stock A and 60% of your money in stock B to form your portfolio, then the beta of your portfolio will be 1.04 = (0.4)*0.8 + (0.6)*1.2 Relationship between risk and rates of return Required rate of return: the minimum rate of return necessary to attract an investor to purchase or hold a security Market risk premium: the additional return over the risk-free rate needed to compensate investors for assuming an average amount of risk (market risk)  EMBED Equation.3  For example, if the required rate of return on the market is 11% and the risk-free rare is 6% then the market risk premium will be 5% Risk premium for a stock: the additional return over the risk-free rate needed to compensate investors for assuming the risk of that stock  EMBED Equation.3  For example, if the required rate of return on a stock is 15% and the risk-free rate is 6% then the risk premium for that stock will be 9% Why is the risk premium for the stock higher than that of the market? Because the stock carries a higher risk than the market Capital Asset Pricing Model (CAPM)  EMBED Equation.3 , where ri is the required rate of return on stock i; rRF is the risk-free rate; (rm – rRF) is the market risk premium;  EMBED Equation.3  is the market risk for stock i; and (rm – rRF) EMBED Equation.3  is the risk premium for stock i Security market line (SML): a line that shows the relationship between the required return of a stock (portfolio) and the market risk of the stock (portfolio) Figure 6-16: SML Overvalued vs. undervalued securities If the actual (expected) return lies above the SML, the security is undervalued If the actual (expected) return lies below the SML, the security is overvalued Example: a stock has a beta of 0.8 and an expected rate of return of 11%. The expected rate of return on the market is 12% and the risk-free rate is 4%. Should you buy the stock? Answer: required rate of return for the stock (using CAPM) is 4% + (12% - 4%)*(0.8) = 10.4% < 11% (expected rate of return) The stock is under-valued The impact of inflation: a parallel shift in SML Figure 6-17: Shift in SML by an Increase in Interest Rates Change in risk aversion: the slope of SML gets steeper Figure 6-18: Shift in SML by an Increase in Risk Aversion Exercise Read Summary ST-1 and ST-2 Problems: 5, 7, 8, 9, 10 and 11 Example: given the information about stocks X, Y, and Z below (X, Y, and Z are positively but not perfectly correlated), assuming stock market equilibrium: StockExpected ReturnStandard DeviationBetaX9.00%15%0.8Y10.75%15%1.2Z12.50%15%1.6 Fund Q has one-third of its funds invested in each of the three stocks and the risk- free rate (rRF) is 5.5% a. What is the market risk premium? Applying CAPM to stock X and using the formula  EMBED Equation.3  9.00% = 5.50% + (rM - rRF)*0.8, solve for rM - rRF = 4.375% b. What is the beta of Fund Q?  EMBED Equation.3  = (1/3)*(0.8) + (1/3)*(1.2) + (1/3)*(1.6) = 1.20 c. What is the expected (required) rate of return on Fund Q? Applying CAPM to Fund Q, rQ = 5.50% + (4.375%)*1.2 = 10.75% d. What would be the standard deviation of Fund Q (>15%, =15%, or <15%)? 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˙˙˙˙˙˙˙˙˙˙˙˙,CompObj(*˙˙˙˙-fObjInfo˙˙˙˙+˙˙˙˙/Equation Native ˙˙˙˙˙˙˙˙˙˙˙˙0ÇVÂŤP-L• „˛ ƒi †=„Ă ƒi „Ă ƒM „Á ƒi‚,ƒM †=ƒCƒOƒV ƒi‚,ƒM „Ă ƒMˆ2ţ˙ ˙˙˙˙ÎŔFMicrosoft Equation 3.0 DS Equation Equation.3ô9˛q_1376804810O˙˙˙˙.ÎŔF°SŽŠ}öĚ°SŽŠ}öĚOle ˙˙˙˙˙˙˙˙˙˙˙˙4CompObj-/˙˙˙˙5fObjInfo˙˙˙˙0˙˙˙˙7Equation Native ˙˙˙˙˙˙˙˙˙˙˙˙8~_1376747040˙˙˙˙˙˙˙˙3ÎŔF°SŽŠ}öĚ°SŽŠ}öĚOle ˙˙˙˙˙˙˙˙˙˙˙˙:CompObj24˙˙˙˙;fŘÁbˆ<L• „˛ ƒp †=ƒw ƒi „˛ ƒiƒi†=ˆ1ƒN †"ţ˙ ˙˙˙˙ÎŔFMicrosoft Equation 3.0 DS Equation Equation.3ô9˛qVÂN˜OL• ƒRƒP ƒM †=ƒr ƒM †"ƒr ƒRƒFObjInfo˙˙˙˙5˙˙˙˙=Equation Native ˙˙˙˙˙˙˙˙˙˙˙˙>j_1376747045@8ÎŔF°SŽŠ}öĚ°SŽŠ}öĚOle ˙˙˙˙˙˙˙˙˙˙˙˙@ţ˙ ˙˙˙˙ÎŔFMicrosoft Equation 3.0 DS Equation Equation.3ô9˛qVÂNhPÄO ƒRƒP ƒi †=ƒr ƒi †"ƒr ƒRƒFţ˙ ˙˙˙˙ÎŔFMicrosoft Equation 3.0 DS EqCompObj79˙˙˙˙AfObjInfo˙˙˙˙:˙˙˙˙CEquation Native ˙˙˙˙˙˙˙˙˙˙˙˙Dj_1376747109˙˙˙˙˙˙˙˙=ÎŔF°SŽŠ}öĚ°SŽŠ}öĚOle ˙˙˙˙˙˙˙˙˙˙˙˙FCompObj<>˙˙˙˙GfObjInfo˙˙˙˙?˙˙˙˙IEquation Native ˙˙˙˙˙˙˙˙˙˙˙˙Jšuation Equation.3ô9˛qVÂ~¸L ƒr ƒi †=ƒr ƒRƒF †+‚(ƒr ƒM †"ƒr ƒRƒF ‚)„˛ ƒiţ˙ ˙˙˙˙ÎŔFMicrosoft 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