B
barbados
Member
The answer toQ14.17 is as follows:
For example, suppose that a particular bond pays an annual coupon of 6% and goes ex-dividend 10 days before the coupon is due to be paid (and 355 days since the last coupon was paid), at which point it has a quoted (ie clean) price of 98%.
The accrued interest immediately before the bond goes ex-dividend is then equal to: 355/365 x 6 = 5.836.
giving a dirty price of: 98 + 5.836 = 103.586.
Immediately after the bond goes ex-dividend:
• the accrued interest will fall to -10/365 x 6 = -0.164;
• the dirty price of the bond will fall by six to 98 - 0.164 = 97.836;
• the clean price remains unchanged at 98.
My question - if it says the dirty price falls by six, shouldn't the dirty price become 103.586 - 6 = 97.586 (instead of 97.836)?
Thanks.
For example, suppose that a particular bond pays an annual coupon of 6% and goes ex-dividend 10 days before the coupon is due to be paid (and 355 days since the last coupon was paid), at which point it has a quoted (ie clean) price of 98%.
The accrued interest immediately before the bond goes ex-dividend is then equal to: 355/365 x 6 = 5.836.
giving a dirty price of: 98 + 5.836 = 103.586.
Immediately after the bond goes ex-dividend:
• the accrued interest will fall to -10/365 x 6 = -0.164;
• the dirty price of the bond will fall by six to 98 - 0.164 = 97.836;
• the clean price remains unchanged at 98.
My question - if it says the dirty price falls by six, shouldn't the dirty price become 103.586 - 6 = 97.586 (instead of 97.836)?
Thanks.