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According to this rule, if the discount at which a bond is purchased in the secondary market is less than 0.25% of the face value for each full year from the purchase date to the bond’s maturity ...
The daily portion of the discount uses a compounded interest formula with the principal recalculated every six months. The following table illustrates how to calculate the original issue discount for a $7,462 bond with a $10,000 repayment and a three-year maturity date: [2]
A zero-coupon bond (also discount bond or deep discount bond) is a bond in which the face value is repaid at the time of maturity. [1] Unlike regular bonds, it does not make periodic interest payments or have so-called coupons, hence the term zero-coupon bond. When the bond reaches maturity, its investor receives its par (or face) value.
For example, you might pay $5,000 for a zero-coupon bond with a face value of $10,000 and receive the full price, $10,000, upon maturity in 20 or 30 years. Zero-coupon CDs work the same way.
It is tax deductible for the corporation paying it. For US dollar corporates, the coupon is almost always semiannual, while Euro denominated corporates pay coupon quarterly. [8] [9] The coupon can be zero. In this case the bond, a zero-coupon bond, is sold at a discount (i.e. a $100 face value bond sold initially for $80). The investor benefits ...
For example, imagine you pay federal tax at a 24 percent rate and state tax at a rate of 6 percent, and the municipal bond offers a yield of 3 percent.
For example, for small interest rate changes, the duration is the approximate percentage by which the value of the bond will fall for a 1% per annum increase in market interest rate. So the market price of a 17-year bond with a duration of 7 would fall about 7% if the market interest rate (or more precisely the corresponding force of interest ...
Analytic Example: Given: 0.5-year spot rate, Z1 = 4%, and 1-year spot rate, Z2 = 4.3% (we can get these rates from T-Bills which are zero-coupon); and the par rate on a 1.5-year semi-annual coupon bond, R3 = 4.5%. We then use these rates to calculate the 1.5 year spot rate. We solve the 1.5 year spot rate, Z3, by the formula below: