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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.
This liability can make zero-coupon bonds less tax-efficient for some investors. Commitment: Zero-coupon bonds are intended to be a long-term commitment, usually spanning 10 to 30 years. For ...
The return on domestically held short-dated government bonds is normally perceived as a good proxy for the risk-free rate. In business valuation the long-term yield on the US Treasury coupon bonds is generally accepted as the risk-free rate of return. However, theoretically this is only correct if there is no perceived risk of default ...
The coupon rate (nominal rate, or nominal yield) of a fixed income security is the interest rate that the issuer agrees to pay to the security holder each year, expressed as a percentage of the security's principal amount or par value. [1] The coupon rate is typically stated in the name of the bond, such as "US Treasury Bond 6.25%".
For example, if a zero-coupon bond with a $20,000 face value and a 20-year term pays 5.5% interest, the interest rate is knocked off the purchase price and the bond might sell for $7,000.
1979 $10,000 Treasury Bond. Treasury bonds (T-bonds, also called a long bond) have the longest maturity at twenty or thirty years. They have a coupon payment every six months like T-notes. [12] The U.S. federal government suspended issuing 30-year Treasury bonds for four years from February 18, 2002, to February 9, 2006. [13]
Imagine a 30-year U.S. Treasury Bond is paying around a 3 percent coupon rate. That means the bond will pay $30 per year for every $1,000 in face value (par value) that you own.
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: