ࡱ> UWTx5@Qbjbj22iXX~TKKKK\8LLTF`MMMMMSSSŐǐǐǐǐǐǐ$RfTRSTTMMUUUT@M^MŐUTŐUUVXX@MM 0NεbK@TLI(ɋ0Fq^TN^Pl^i`S"?SUWSkSSSSTT,81UTT81BOND YIELDS AND PRICES Interest Rates 100 basis points are equal to one percentage point Short-term riskless rate Risk premium Market interest rates on riskless debt ( real rate +expected inflation Fisher Hypothesis Real rate estimates obtained by subtracting the expected inflation rate from the observed nominal rate MEASURING BOND YIELDS Yield to maturity Promised compound rate of return received from a bond purchased at the current market price and held to maturity Equates the present value of the expected future cash flows to the initial investment Similar to internal rate of return  Investors earn the YTM if the bond is held to maturity and all coupons are reinvested at YTM REALIZED COMPOUND YIELD Rate of return actually earned on a bond given the reinvestment of the coupons at varying rates Can only be calculated after investment period is over  Realized yields, using different reinvestment rate assumptions, for a 10 percent 20-year bond purchased at face value Coupon Income $Assumed reinvestment rate %Total return $Amount attributable to reinvestment $Realized yields %20000200005.5720008457625768.972000105727372710.002000127205520511.10 Bond Valuation Principle Intrinsic value Is an estimated value Present value of the expected cash flows Required to compute intrinsic value Expected cash flows Timing of expected cash flows Discount rate, or required rate of return by investors Value of a coupon bond  Biggest problem is determining the discount rate or required yield Required yield is the current market rate earned on comparable bonds with same maturity and credit risk Bond Price Changes Over time, bond prices that differ from face value must change Burton Malkiels five theorems about the relationship between bond prices and yields 1. Bond prices move inversely to market yields bond prices at different market yields and maturitiesTime to maturity8%10%12%151,1721,000862301,2261,000838 2.,3. The change in bond prices due to a yield change is directly related to time to maturity and inversely related to coupon rate 4. Holding maturity constant, a rate decrease will raise prices a greater percent than a corresponding increase in rates will lower prices Maturity:15 years r (r %(P %10(%12 +%2 -%13.77 %10(%8 -%2 +%17.29 5. The percentage price change that occurs as a result of the direct relationship between a bonds maturity and its price volatility increases at a diminishing rate as the time to maturity increases Maturity (r %(P 15 %10(%8 %17.29 30 %10(%8 %26.23 Measuring Bond Price Volatility: Duration Important considerations Different effects of yield changes on the prices and rates of return for different bonds Maturity inadequate measure of a bonds economic lifetime A measure is needed that accounts for both size and timing of cash flows A measure of a bonds lifetime, stated in years, that accounts for the entire pattern (both size and timing) of the cash flows over the life of the bond The weighted average maturity of a bonds cash flows Weights determined by present value of cash flows Calculating Duration Need to time-weight present value of cash flows from bond  Duration depends on three factors Maturity of the bond Coupon payments Yield to maturity Duration increases with time to maturity but at a decreasing rate For coupon paying bonds, duration is always less than maturity For zero coupon-bonds, duration equals time to maturity Duration increases with lower coupons Duration increases with lower yield to maturity Why is Duration Important? Allows comparison of effective lives of bonds that differ in maturity, coupon Used in bond management strategies particularly immunization Measures bond price sensitivity to interest rate movements, which is very important in any bond analysis Estimating Price Changes Using Duration Modified duration =D*=D/(1+r) D*can be used to calculate the bonds percentage price change for a given change in interest rates  To obtain maximum price volatility, investors should choose bonds with the longest duration Duration is additive Portfolio duration is just a weighted average Immunization Used to protect a bond portfolio against interest rate risk Price risk and reinvestment risk cancel Price risk results from relationship between bond prices and rates Reinvestment risk results from uncertainty about the reinvestment rate for future coupon income Risk components move in opposite directions Favorable results on one side can be used to offset unfavorable results on the other Portfolio immunized if the duration of the portfolio is equal to investment horizon Ending wealth for a bond following a change in market yields with and without immunization Bond A: Purchased for $1000, five year maturity, 7.9% yield to maturity Bond B: Purchased for $1000, six year maturity, 7.9% yield to maturity, duration = 5.00 years. 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