19.1K learned · Last updated: Jun 15, 2026
A zero-coupon bond, also known as an accrual bond, is a debt security that does not pay interest but instead trades at a deep discount, rendering a profit at maturity, when the bond is redeemed for its full face value.
A Zero-Coupon Bond pays no coupons (no regular interest payments). Instead, it is issued at a price below face value and matures at par. The gap between purchase price and face value is the bond’s economic interest.
The core math is simple time value of money.
For a Zero-Coupon Bond with face value \(FV\), yield \(y\), and maturity \(n\) (years):
\[P=\frac{FV}{(1+y)^n}\]
If you know price \(P\) and face value \(FV\):
\[y=\left(\frac{FV}{P}\right)^{\frac{1}{n}}-1\]
Assume \(FV=\\)1,000\(and\)n=10$ years (numbers below are calculated, for learning only):
| Yield (annual) | Price today (approx.) | Value at maturity |
|---|---|---|
| 2% | $820 | $1,000 |
| 4% | $676 | $1,000 |
| 6% | $558 | $1,000 |
This is why a Zero-Coupon Bond is highly sensitive to rate changes: a small yield shift can move today’s price meaningfully, especially at longer maturities.
A coupon bond returns cash along the way, while a Zero-Coupon Bond concentrates cash flow at maturity. That difference changes reinvestment behavior and volatility.
Advantages
Trade-offs
Economically it earns interest through accretion, it just does not pay coupons.
Credit risk depends on the issuer. A Zero-Coupon Bond from a weaker issuer can still default.
Interim volatility may still matter if you might sell early, or if the position is used as collateral.
Virtual case study (hypothetical numbers, for learning, not investment advice):
An investor wants \$10,000 in 8 years for a planned expense and considers a Zero-Coupon Bond that matures at par in 8 years. Suppose the market yield is 4% annually. Using \(P=FV/(1+y)^n\), the estimated price is about \$10,000 / (1.04)^8 ≈ \$7,305 (before fees and spreads). If yields later rise to 5% with 6 years left, the same maturity value could be priced near \$10,000 / (1.05)^6 ≈ \$7,463, showing how rate moves can change mark-to-market values even when the maturity value is unchanged.
Key lesson: a Zero-Coupon Bond can be an efficient future-value building block, but it requires comfort with interim volatility and a realistic plan to hold to maturity.
A Zero-Coupon Bond is issued below face value, pays no periodic coupons, and pays face value at maturity, with the return embedded in the discount.
Returns come from price accretion: as time passes (and if yields are unchanged), the bond’s price tends to move toward par, reflecting compounded yield.
With no interim cash flows, more value is concentrated at maturity. That typically increases duration, so yield changes can cause larger price moves than in coupon bonds.
Yes. STRIPS are created by separating a Treasury’s coupon and principal payments into individual zero-coupon securities (source: U.S. Department of the Treasury STRIPS program materials).
In some jurisdictions, taxable accounts may require recognizing accrued interest (often called OID) annually even without coupon payments. Rules vary by country and account type.
Usually yes if there is market liquidity, but the sale price may be above or below your purchase price depending on current yields, spreads, and trading conditions.
A Zero-Coupon Bond is a straightforward instrument with a single cash flow at maturity, but it is not “simple” in risk terms: interest-rate sensitivity, liquidity, credit risk, and taxation can matter as much as the headline yield. When used intentionally, often to match a specific future date, it can translate a target future value into a present price with clear math and transparent trade-offs. The practical edge comes from aligning maturity with purpose, understanding duration-driven volatility, and reviewing issuer quality and tax treatment before executing.
