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CF 473.32 7 Winter 2014
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Bonds & Beyond ch 7
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What’s a Bond, Again? “bond” = “note” = “debenture” a loan a promise to pay certain amount on a certain day regular payments before that usually
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What’s a Bond, Again? no ownership interest voting rights interest a cost of doing business tax deductible bondholders have legal recourse can lead to financial distress
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Bonds Definitions definitions Maturity date Face value aka: par value Coupon payment Coupon rate Yield aka: yield to maturity rate implied by market price & payments amount paid per installment coupon payment face value
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Purposes of Bond Pricing not just to figure out bond prices bond as benchmark explicit can develop formulas Which projects should we choose? Where should we get the money?
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Purposes of Bond Pricing because everything “has a price” all investments can be weighed together can compare & separate out risk return attractiveness
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Bond Pricing “Theorems” bonds of similar risk & maturity will yield about the same return regardless of the coupon rate if open market flexible prices multiple participants all information available
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Real-World Bonds The Bond Indenture contract between company & bondholders basic terms total amount of bonds issued description of security (property) sinking fund provisions call provisions details of protective covenants
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Real-World Bonds main types Government Bond Municipal Bond Corporate Bond
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Real-World Bonds Required Returns perceived risk= required return flexibility= required return
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Real-World Bonds variations secured vsdebenture senior debtvssubordinated sinking fundvswithout convertiblevsnon-convertible registeredvsbearer ( aka coupon) time to maturity callable vsnon-callable
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Real-World Bonds more variations disaster bonds income bonds put bond aka retractable bond LYON bond
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Real-World Bonds still more variations call provisions call premium deferred call call protected Canada plus call
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Real-World Bonds one more variation Stripped bonds »“Zero-coupon bonds” »“Zeroes” »“Deep discount bonds” coupon rate = 0 no interest payments YTM = par value - purchase price
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Real-World Bonds ratings High Grade AAA, AA strong ability to pay Medium Grade A, BBB ability may be affected by circumstances
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Real-World Bonds ratings Low Grade BB, B, CCC, CC speculative Very Low Grade C immediate danger of default D in default
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Real-World Bond Markets mainly OTC many issues little trading so prices may not be up to date both primary market secondary market exception: Treasury securities
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Real-World Bond Markets Secondary market once bond issued, price can vary If market value < face value “discount bond” selling at a discount YTM > coupon rate
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Real-World Bond Markets Secondary market once bond issued, price can vary If market value > face value “premium bond” selling at a premium YTM < coupon rate
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Idealized Bonds calculations assume idealized bond no default risk contract constraints “external” events markets exchange rates interest rates yield curve rational buyers & sellers
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Bond Calculation Symbols t number of periods f bond’s face value par value c coupon (amount) paid each period r rate per period converted into annual rate: “Yield” “YTM” “Yield To Maturity”
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Bond Pricing
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Bond-Pricing Equation
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Example 1 par value $1,000 coupon rate of 10% paid annually years to maturity 55 Yield to Maturity (YTM) 11% price? f = $1,000.00 c = $100.00 t = 5 r = 0.11 PV b = ?
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Example 1
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Example 2 par value $1,000 coupon rate of 10% paid annually years to maturity 20 Yield to Maturity (YTM) 8% price? f = $1,000.00 c = $100.00 t = 20 r = 0.08 PV b = ?
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Example 2
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Example 3 par value $1,000 coupon rate of 8% paid semi-annually years to maturity 77 Yield to Maturity (YTM) 5% price? f = $1,000.00 c = $40.00 t = 14 r = 0.05 PV b = ? Semi-Annual Coupon
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Example 3 Semi-Annual Coupon
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The Fisher Effect connects together real rates nominal rates inflation r R h
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The Fisher Effect connects together real rates nominal rates inflation r rnrn riri r R h
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The Fisher Effect connects together real rates nominal rates inflation r R h
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Applied we’re considering a project that will cost us $5,000 to start up generate $500/year in “profit” equipment can be sold after 10 years for $1,000 What’s our return?
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Applied Project PV = -$5,000.00 c = $500.00 t= 10 f = $1,000.00 r = ? = 3.03%
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Applied we can borrow money 7% we’re considering a project that will have $2,000 in start-up costs generate $600/year in “profit” equipment sold for scrap after 15 years for $500 Should we do this?
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Applied Project PV = -$2,000.00 c = $600.00 t= 15 f = $500.00 r > 7%? = 8.90%
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Applied we have a line of credit 9% we’re considering a project that will generate $300/year in “profit” can re-sell equipment after 5 years for $2,000.00 What’s the most we should spend at start-up?
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Applied Project c = $300.00 t= 5 f = $2.000.00 r = 9.00? PV =? spend no more than $2,466.76 on start-up
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Need to know bonds different kinds how to use formulas keeping semi-annual & annual straight projects how to apply bond formulas what the answers mean
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