Investment & Financing Flashcards

1
Q

1.1 Corporate Investment and Financing Decisions

A
  • Real Assets
    • Used to produce goods and services
  • Financial Assets/Securities
    • Financial claims on income generated by firm’s real assets
  • Capital Budgeting/Capital Expenditure (CAPEX)
    • Decision to invest in tangible or intangible assets
  • Investment Decision
    • Purchase of real assets
  • Financing Decision
    • Sale of financial assets
  • Capital Structure
    • Choice between debt and equity financing
  • Capital Budgeting Examples
    • Tangible Assets

• i.e. Expanding stores

* Intangible Assets

• i.e. Research and development for new drug

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2
Q

• What Is a Corporation?

A
  • Legal entity, owned by shareholders
  • Can make contracts, carry on business, borrow, lend, sue, and be sued
  • Shareholders have limited liability and cannot be held personally responsible for corporation’s debts
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3
Q

Cash Flow between Financial markets and Firm‘s Operations

A
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4
Q

Stockholders Want Three Things

A
  • To maximize current wealth
  • To transform wealth into most desirable time pattern of consumption
  • To manage risk characteristics of chosen consumption plan
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5
Q

Profit Maximization- Not a well-defined financial objective

A

• Which year’s profits?

  • Shareholders will not welcome higher short-term profits if long-term profits are damaged

• Company may increase future profits by cutting year’s dividend, investing freed-up cash in firm

  • Not in shareholders’ best interest if company earns less than opportunity cost of capital
  • Shareholders desire wealth maximization
  • Managers have many constituencies, “stakeholders”
  • “Agency Problems” represent the conflict of interest between management and owners
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6
Q

The Investment Trade-off权衡资本

A

• Hurdle Rate/Cost of Capital

  • Minimum acceptable rate of return on investment

• Opportunity Cost of Capital

  • Investing in a project eliminates other opportunities to use invested cash
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7
Q

Agency Problems – Owners vs. Managements

A
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8
Q

Agency costs are incurred when:

A
  • Managers do not attempt to maximize firm value
  • Shareholders incur costs to monitor managers and constrain their actions
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9
Q

Tools to Ensure Management Pays Attention to the Value of the Firm

A
  • Manager’s actions subject to the scrutiny of board of directors
  • Shirkers are likely to find they are ousted by more energetic managers
  • Financial incentives provided, such as stock options
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10
Q

Ch-2 Calculating Future Values

A

• Future Value

  • Amount to which investment will grow after earning interest
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11
Q

Present Value

• Value today of future cash flow

A
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12
Q

Valuing an Office Building

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13
Q

Net Present Value

A
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14
Q

Risk and Present Value

A
  • Higher risk projects require a higher rate of return
  • Higher required rates of return cause lower PVs
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15
Q

Three Rules of Time and Travel

Financial decisions often require combining cash flows or comparing values. Three rules govern these processes.

A
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16
Q

Net Present Value Rule

A
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17
Q

Rate of Return Rule

A
  • Accept investments that offer rates of return in excess of their opportunity cost of capital
  • In the project listed below, the opportunity cost of capital is 12%. Is the project a wise investment?
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18
Q

Multiple Cash Flows

A

• Discounted Cash Flow (DCF) formula:

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19
Q

Perpetuity

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20
Q

Example: Perpetuity

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21
Q

Annuity

• Asset that pays fixed sum each year for specified number of years

A
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22
Q

Example:PV of Annuity

Example: Tiburon Autos offers payments of $5,000 per year, at the end of each year for 5 years. If interest rates are 7%, per year, what is the cost of the car?

A
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23
Q

Example:PV of Annuity 2

Example: The state lottery advertises a jackpot prize of $365 million, paid in 30 yearly installments of $12.167 million, at the end of each year. Find the true value of the lottery prize if interest rates are 6%.

A
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24
Q

Example: Future Value of an Annuity

What is the future value of $20,000 paid at the end of each of the following 5 years, assuming investment returns of 8% per year?

A
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Constant Growth Perpetuity
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Example: Constant Growth Perpetuity What is the present value of $1 billion paid at the end of every year in perpetuity, assuming a rate of return of 10% and constant growth rate of 4%?
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Example: Growing Annuities Golf club membership is $5,000 for 1 year, or $12,750 for three years. Find the better deal given payment due at the end of the year and 6% expected annual price increase, discount rate 10%.
不确定
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Present Value of Growing Annuities
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EAR and APR
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Example:Using the present value formula to value bonds Today is October 1, 2010; what is the value of the following bond? An IBM bond pays $115 every September 30 for five years. In September 2015 it pays an additional $1,000 and retires the bond. The bond is rated AAA (WSJ AAA YTM is 7.5%).
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Example: Semiannual paid bond In February 2012 you purchase a three-year U.S. government bond. The bond has an annual coupon rate of 11.25%, paid semiannually. If investors demand a 0.085% semiannual return, what is the price of the bond?
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Duration & Bond Prices:continuous case
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Duration :discrete case
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Ch-3:Convexity
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Modified Duration
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Duration:solution steps
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3.3 Term structure of interest rates
* Short- and long-term rates are not always parallel * Spot Rate: Actual interest rate today (t = 0) * Forward Rate: Interest rate, fixed today, on future loan at fixed time Future Rate: Spot rate expected in future * Yield To Maturity (YTM): IRR on interest-bearing instrument
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Law of One Price
* All interest-bearing instruments priced to fit term structure * Accomplished by modifying asset price * Modified price creates new yield, which fits term structure * New yield called yield to maturity (YTM)
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Expectations Theory
* Term Structure and Capital Budgeting * CF should be discounted using term structure info * When rate incorporates all forward rates, use spot rate that equalsproject term * Take advantage of arbitrage
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Classical Theory of Interest Rates (Economics)
* Developed by Irving Fisher: * Nominal Interest Rate = Actual rate paid when borrowing money * Real Interest Rate = Theoretical rate paid when borrowing money; determined by supply and demand * Nominal r = Real r + expected inflation (approximation) * Real r theoretically somewhat stable * Inflation is a large variable * • Term structure of interest rates shows cost of debt
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Debt and Interest Formula:
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3.6 The risk of default
Corporate Bonds and Default Risk * Payments promised to bondholders represent best-case scenario * Most bonds’ safety judged by bond ratings
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Sovereign Bonds and Default Risk
* Sovereign debt is generally less risky than corporate debt * Inflationary policies can reduce real value of debts * Foreign Currency Debt * Default occurs when foreign government borrows dollars * If crisis occurs, governments may run out of taxing capacity and default• * Affects bond prices, yield to maturity * Own Currency Debt * Less risky than foreign currency debt * Governments can print money to repay bonds * Eurozone Debt * Can’t print money to service domestic debts * Money supply controlled by European Central Bank
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Example:Duration and Modified Duration 1
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Example:Duration and Modified Duration 2
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4.1 How common stocks are traded
* Primary Market * New securities * Secondary Market * Previously-issued securities * Common Stock * Ownership shares in publicly-held corporation * Electronic Communication Networks (ECNs) * Computer networks that allow electronic trading * Exchange-Traded Funds (ETFs) * Stock portfolios bought/sold in single trade * SPDRs (Standard & Poor’s Depository Receipts or “spiders”) * ETFs tracking several S&P indexes
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How common stocks are valued 1
* Book Value * Net worth of firm according to balance sheet * Dividend * Periodic cash distribution from firm to the shareholders * P/E Ratio * Price per share divided by earnings per share * Market Value Balance Sheet * Financial statement that uses market value of assets and liabilities
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How common stocks are valued 2
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Example: expected return Fledgling Electronics sells for $100 per share today; they are expected to sell for $110 in one year. What is expected return if dividend in one year is forecasted to be $5.00?
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Price of share of stock
* Price of share of stock is present value of future cash flows * For a stock, future cash flows are dividends and ultimate sales price
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Market Capitalization Rate
* Estimated using perpetuity formula * Also called cost of equity capital
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Dividend Discount Model
Computation of today’s stock price: share value equals present value of all expected future dividends
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Example: Dividend discount Fledgling Electronics forecasted to pay $5.00 dividend at end of year 1 and $5.50 dividend at end of year 2. End-of-second-year stock will be sold for $121. Discount rate is 15%. What is the price of stock?
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Dividend Yield:r-g
* Expected return on stock investment plus expected dividend growth * Similar to capitalization rate
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Example:Dividend yield r with 0 g Northwest Natural Gas shares sold for $47.30 at start of 2012. Dividend payments for 2013 were $1.86 a share with no growth. What is dividend yield?
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Example: divident yield r with g Northwest Natural Gas shares sold for $47.30 at start of 2012. Dividend payments for 2013 were $1.86 a share with 4.6% growth. What is dividend yield?
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Return Measurements
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Dividend Growth Rate:g
* Derived by applying return on equity to percentage of earnings * reinvested in operations
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Valuing Non-Constant Growth
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Example: valuing consecutive divident with g Phoenix pays dividends in three consecutive years of 0, .31, and .65. Year-4 dividend is estimated at .67 with perpetuity growth at 4%. With 10% discount rate, what is stock price?
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Payout Ratio& Plowback Ratio
* If firm pays lower dividend and reinvests funds, stock price may increase due to higher future dividends * Payout Ratio * Fraction of earnings paid out as dividends * Plowback Ratio * Fraction of earnings retained by firm
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Example:Stock price and earnings per share Company plans $8.33 dividend next year (100% of earnings). Investors will get 15% expected return. Instead, company plows back 40% of earnings at firm’s current return on equity of 25%. What is the stock value before and after plowback decision?
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Present Value of Growth Opportunities (PVGO)
• Net present value of firm’s future investments
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Sustainable Growth Rate
• Steady rate at which firm can grow: plowback ratio x return on equity
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Valuing a Business or Project
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Example: valuing PV of cash fows Given cash flows for Concatenator Manufacturing Division, calculate PV of near-term cash flows, PV (horizon value), and total value of firm; r = 10% and g = 6%
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CFO decision tools
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Book Rate of Return
* Average income divided by average book value over project life * Also called accounting rate of return * Components reflect tax and accounting figures, not market values or cash flows
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5.2 Payback
* Payback Period * Number of years before cumulative cash flow equals initial outlay * Payback Rule * Only accept projects that pay back within desired time frame * Ignores later year cash flows and present value of future cash flows
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Example: Find disadvantage of only taking projects with payback period of two years or less
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Example: IRR Tool A costs $4,000. Investment will generate $2,000 and $4,000 in cash flows for two years. What is IRR?
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Pitfall 2: Multiple Rates of Return
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Pitfall 1: Lending or Borrowing?
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Pitfall 3: Mutually Exclusive Projects
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Pitfall 4: More than One Opportunity Cost of Capital
* Term Structure Assumption * Assume discount rates stable during term of project * Implies all funds reinvested at IRR * False assumption
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Profitability Index (PI) Choosing capital investments when resources are limited
* Tool for selecting between project combinations and alternatives * Set of limited resources and projects can yield various combinations • Highest weighted average PI indicates optimal project
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Example:weighted average Profitablity Index Select best projects for $300,000
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Rationing Choosing capital investments when resources are limited
* Capital Rationing * Limit set on amount of funds available for investment * Soft Rationing * Imposed by management * Hard Rationing * Imposed by unavailability of funds in capital market
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Ch-6 Applying net present value rule
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Example: Inflation Project produces real cash flows of -$100 in year zero and then $35, $50, and $30 in three following years. Nominal discount rate is 15% and inflation rate is 10%. What is NPV?
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Separate Investment and Financing Decisions
* Regardless of financing, treat cash outflows required for project as coming from investors * Regardless of financing, treat cash inflows as going to investors **Net cash flow= cash inflow - cash outflow**
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Problem 1: Investment Timing Decision
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Problem 2: Choice between Long- and Short-Term Equipment Example: Given the following cash flows from operating two machines and a 6% cost of capital, which machine has the higher value using the equivalent annual annuity method?
**Equivalent Annual Cash Flow, Inflation, and Technological Change** * Inflation increases nominal costs of operating equipment, but real costs remain unchanged * Real cash flows are not always constant **Equivalent Annual Cash Flow and Taxes** * Lifetime costs should be calculated after tax * Operating costs are tax-deductible * Capital investment generates depreciation tax shields
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Problem 3: When to Replace an Old Machine
Example: A machine is expected to produce a net inflow of $4,000 this year and $4,000 next year before breaking. You can replace it now with a machine that costs $15,000 and will produce an inflow of $8,000 per year for three years. Should you replace now or wait a year?
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Problem 4: Cost of Excess Capacity
Example: A computer system costs $500,000 to buy and operate at a discount rate of 6% and lasts five years * Equivalent annual cost of $118,700 * Undertaking project in year 4 has a present value of 118,700/(1.06)4, or about $94,000
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• Variance
• Average value of squared deviations from mean; measures volatility
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• Standard Deviation
• Square root of variance; measures volatility
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Measuring portfolio risk
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• Diversification
• Strategy designed to reduce risk by spreading the portfolio across many investments
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• Unique Risk
• Risk factors affecting only that firm; also called “diversifiable risk”
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• Market Risk
• Economy-wide sources of risk that affect the overall stock market; also called “systematic risk”
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diversification eliminates specific risk
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variance of a two-stock portfolio Variance of two-stock portfolio is sum of four boxes
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Calculating portfolio risk Example: Invest 60% of portfolio in Heinz and 40% in ExxonMobil. Expected dollar return on Campbell Soup stock is 6% and 10% on Boeing. Expected return on portfolio is: Standard deviation of annualized daily returns are 14.6% and 21.9%, respectively. Assume correlation coefficient of 1.0 and calculate portfolio variance.
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Portfolio calculation
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Example: Calculating portfolio risk
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• Market Portfolio
* Portfolio of all assets in economy * Usually uses broad stock market index to represent market
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• Beta
• Sensitivity of stock’s return to return on market portfolio
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Harry Markowitz and the birth of portfolio theory
• Combining stocks into portfolios can reduce standard deviation below simple weighted-average calculation * Correlation coefficients made possible * Various weighted combinations of stocks that create specific standard deviation constitute set of efficient portfolios
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Expected return and standard deviation
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Efficient Frontier
102
Sharpe Ratio
• Ratio of risk premium to standard deviation
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The relationship between risk and return
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Security market line
105
Alternative to CAPM
106
Three-Factor Model
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Example:Portfolio return
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Example:NPV