A $1,000 par value bond was issued 25 years ago at a 12 percent coupon rate. It currently has 15 years remaining to maturity. Interest rates on similar obligations are now 8 percent. Assume Ms. Bright bought the bond three years ago when it had a price of $1,050. Further assume Ms. Bright paid 30 percent of the purchase price in cash and borrowed the rest (known as buying on margin). She used the interest payments from the bond to cover the interest costs on the loan. a. What is the current price of the bond? Use Table 16-2. Note: Input your answer to 2 decimal places. Price of the bond = ? b. What is her dollar profit based on the bond's current price? Note: Do not round intermediate calculations and round your answer to 2 decimal places. Dollar profit = ? c. How much of the purchase price of $1,050 did Ms. Bright pay in cash? Note: Do not round intermediate calculations and round your answer to 2 decimal places. Purchase price paid in cash = ? d. What is Ms. Bright's percentage return on her cash investment? Divide the answer to part b by the answer to part c. Note: Do not round intermediate calculations. Input your answer as a percent rounded to 2 decimal places. Percentage return = ? % Table 16-2 Interest rates and bond prices (face value is $1,000 and annual coupon rate is 12% ) \table[[Rate in the Market (%) - Annual Yield to Maturity], [Years to Maturity,8 %, 10%, 12%, 14%, 16%,],[1, $1,037.72, $1,018.59, $1,000.00, $ 981.92, $964.33,], [15, $1,345.84, $1,153.72, $1,000.00, $875.91, $774.84, ], [25, $1,429.64, $1,182.56, $ , - 1000),,]] 1,000.00, $861.99, $755.33,), L... = + PV(F2, 45*+2,- 120 2 Years to Maturity 1 15 25 3 Table 16-2 Interest rates and bond prices (face value is $1,000 and annual coupon rate is 12%) C $ 1,037.72 $ 1,345.84 $ 1,429.64 Rate in the Market (%)-Annual Yield to Maturity 8% 10% 12% $ 1,000.00 $ 981.92 $ 1,000.00 $ 875.91 $ 1,000.00 $861.99 =+PV(F2/2, A5*2,-120/2,-1000) +PV(rate, nper, pmt, [fv]) $ 1,018.59. $ 1,153.72 $ 1,182.56 14% 16% $964.33 $ 774.84 $ 755.33

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Four years ago, Sandra Stills bought six-year, 5.5 percent coupon bonds issued by the Oriole Corp. For $944.99 she sells these bonds at the current price of $892.26, what will be her realized yield on the bonds? Assume similar coupon-paying bonds make annual coupon payments. Assume face value is $1000. (Round to 2 decimal places)

Four years ago, Sandra Stills bought six-year, 5.5 percent coupon bonds issued by the Oriole Corp. for $944.99. If she sells these bonds at the current price of $892.26, what will be her realized yield on the bonds? Assume similar coupon-paying bonds make annual coupon payments. Assume face value is $1,000. (Round intermediate calculations to 5 decimal places, e.g. 1.25145 and final answer to 2 decimal places, e.g. 15.25%.) Realised rate of return %

ABC Company issued a $250,000 bond at the coupon rate of 2 percent payable semi-annually. Now, the bond has a remaining life of 4 years. i.    Two years from now, you bought the ABC bond when the market interest rate for a new ABC bond is 4 percent. How much did you pay for the bond?  ii.    You sold the bond purchased in part i. after holding it for a year, when interest rates (for bonds of similar risk as ABC's bonds) fell to 3 percent. What is the percentage gain / loss on the bond? Illustrate your answer using the bond valuation equation.

Jenna bought a bond that was issued by Sherlock Watson Industries (SWI) three years ago. The bond has a $1,000 maturity value, a coupon rate equal to 9%, a market rate (yield to maturity) of 10%, and it matures in 17 years. Interest is paid every six months; the next interest payment is scheduled six months from today.

Bright Sun, Inc. sold an issue of 30-year $1,000 par value bonds to the public. The bonds had a 7.61 percent coupon rate and paid interest annually. It is now 12 years later. The current market rate of interest on the Bright Sun bonds is 11.08 percent. What is the current market price (intrinsic value) of the bonds? Round the answer to two decimal places.