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Please show the of question c: dirty price (the answer is $862.5030) Up to this point this point, we have learned how to calculate bond

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Please show the of question c: dirty price (the answer is $862.5030)

Up to this point this point, we have learned how to calculate bond prices occuring on coupon dates: we can conveniently input integral number of periods in our financial calculator or spreadsheet. What if the transaction date of falls on a date in-between two coupon dates? There will be complications: - Fractional periods "w" will be needed to calculate the price (NPV) of the bond. - Partial ownership of next coupon - the seller and the buyer will own complementary fractional value of the next coupon. Consider the following bond: - Bond issued on 01/01/2015. - 20-year maturity, face value $1,000, coupon rate 8%, semi-annual coupons. - Bond transacted on 09/01/2020 at a bond market rate of 10%. - Use 30/360 day count convention. a) Draw a timeline of the bond's cash flow and label it with the following dates: issued, previous coupon [P], transaction, next coupon [N], maturity. b) Calculate the Accrued Interest Al. Quick Solution Up to this point this point, we have learned how to calculate bond prices occuring on coupon dates: we can conveniently input integral number of periods in our financial calculator or spreadsheet. What if the transaction date of falls on a date in-between two coupon dates? There will be complications: - Fractional periods "w" will be needed to calculate the price (NPV) of the bond. - Partial ownership of next coupon - the seller and the buyer will own complementary fractional value of the next coupon. Consider the following bond: - Bond issued on 01/01/2015. - 20-year maturity, face value $1,000, coupon rate 8%, semi-annual coupons. - Bond transacted on 09/01/2020 at a bond market rate of 10%. - Use 30/360 day count convention. a) Draw a timeline of the bond's cash flow and label it with the following dates: issued, previous coupon [P], transaction, next coupon [N], maturity. b) Calculate the Accrued Interest Al. Quick Solution

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