CHAPTER 10 Bond Prices and Yields.

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Presentation transcript:

CHAPTER 10 Bond Prices and Yields

10.1 BOND CHARACTERISTICS

Bond Characteristics Face or par value Coupon rate Zero coupon bond Compounding and payments Accrued Interest Indenture

Treasury Notes and Bonds T Note maturities range up to 10 years T bond maturities range from 10 – 30 years Bid and ask price Quoted in points and as a percent of par Accrued interest Quoted price does not include interest accrued

Figure 10.1 Listing of Treasury Issues

Corporate Bonds Most bonds are traded over the counter Registered Bearer bonds Call provisions Convertible provision Put provision (putable bonds) Floating rate bonds Preferred Stock

Figure 10.2 Investment Grade Bonds

Other Domestic Issuers Federal Home Loan Bank Board Farm Credit Agencies Ginnie Mae Fannie Mae Freddie Mac

Innovations in the Bond Market Reverse floaters Asset-backed bonds Pay-in-kind bonds Catastrophe bonds Indexed bonds TIPS (Treasury Inflation Protected Securities)

10.2 BOND PRICING

å Par Value C P + + ( 1 r ) ( 1 r ) Bond Pricing B = + T Par Value C P T B = t + + + ( 1 r ) T ( 1 r ) T t = 1 PB = Price of the bond Ct = interest or coupon payments T = number of periods to maturity r = semi-annual discount rate or the semi-annual yield to maturity

Price of 8%, 10-yr. with yield at 6% 20 1 1 å P = 40 ´ + 1000 ´ B ( 1 . 03 ) t ( 1 . 03 ) 20 t = 1 P = 1 , 148 . 77 B Coupon = 4%*1,000 = 40 (Semiannual) Discount Rate = 3% (Semiannual) Maturity = 10 years or 20 periods Par Value = 1,000

10.3 BOND YIELDS

Bond Prices and Yields Prices and Yields (required rates of return) have an inverse relationship When yields get very high the value of the bond will be very low When yields approach zero, the value of the bond approaches the sum of the cash flows

Yield to Maturity YTM is the discount rate that makes the present value of a bond’s payments equal to its price 8% coupon, 30-year bond selling at $1,276.76:

Figure 10.3 The Inverse Relationship Between Bond Prices and Yields

Alternative Measures of Yield Current Yield Yield to Call Call price replaces par Call date replaces maturity Holding Period Yield Considers actual reinvestment of coupons Considers any change in price if the bond is held less than its maturity

Figure 10.4 Bond Prices: Callable and Straight Debt

Figure 10.5 Growth of Invested Funds

10.4 BOND PRICES OVER TIME

Premium and Discount Bonds Premium Bond Coupon rate exceeds yield to maturity Bond price will decline to par over its maturity Discount Bond Yield to maturity exceeds coupon rate Bond price will increase to par over its maturity

Figure 10.6 Premium and Discount Bonds over Time

Figure 10.7 The Price of a Zero-Coupon Bond over Time

10.5 DEFAULT RISK AND BOND PRICING

Default Risk and Ratings Rating companies Moody’s Investor Service Standard & Poor’s Fitch Rating Categories Investment grade Speculative grade

Figure 10.8 Definitions of Each Bond Rating Class

Factors Used by Rating Companies Coverage ratios Leverage ratios Liquidity ratios Profitability ratios Cash flow to debt

Protection Against Default Sinking funds Subordination of future debt Dividend restrictions Collateral

Figure 10.9 Callable Bond Issued by Mobil

10.6 THE YIELD CURVE

Term Structure of Interest Rates Relationship between yields to maturity and maturity Yield curve - a graph of the yields on bonds relative to the number of years to maturity Usually Treasury Bonds Have to be similar risk or other factors would be influencing yields

Figure 10.10 Yields on Long-Term Bonds

Figure 10.11 Treasury Yield Curves

Theories of Term Structure Expectations Long term rates are a function of expected future short term rates Upward slope means that the market is expecting higher future short term rates Downward slope means that the market is expecting lower future short term rates Liquidity Preference Upward bias over expectations The observed long-term rate includes a risk premium

Figure 10.12 Returns to Two 2-year Investment Strategies

Forward Rates Implied in the Yield Curve ( 1 + y ) n ( 1 + - + y ) n 1 ( 1 f ) = n n - 1 n ( 1 . 12 ) 2 ( 1 . 11 ) 1 = ( 1 . 1301 ) For example, using a 1-yr and 2-yr rates Longer term rate, y(n) = 12% Shorter term rate, y(n-1) = 11% Forward rate, a one-year rate in one year = 13.01%

Figure 10.13 Illustrative Yield Curves

Figure 10.14 Term Spread