Price change (%) is approximately equal to negative Duration multiplied by Rate change
| Holding | Typical duration | Impact if rates rise 1 pp | Who fits this risk |
|---|---|---|---|
| Money-market fund / 3-mo T-bill | ~0.25 years | About -0.25% (barely visible) | Cash sleeve, emergency fund, near-term need |
| Short-term Treasury ETF (1-3 yr) | ~2 years | About -2% price drop | Conservative income, sleep-at-night allocation |
| Total bond market ETF (Agg-like) | ~6 years | About -6% price drop | Core bond allocation in a diversified portfolio |
| Long-term Treasury ETF (20+ yr) | ~17 years | About -17% price drop | Stock-portfolio hedge, deflation/recession bet, NOT a yield-grab tool |
Duration is a straight-line approximation of a curved relationship. For small rate changes (around 25-50 bps), the line and the curve are virtually identical, and ignoring convexity is fine. For large moves — a full percentage point or more — the curve bends UP relative to the line. Practically, that means a long-duration bond LOSES less than duration alone predicts when rates spike up, and GAINS more than duration alone predicts when rates fall sharply. The asymmetry is in your favor. Long bonds have more convexity than short bonds, so the convexity boost matters more for a 30-year Treasury than for a 2-year note.
A common beginner trap is treating any bond holding as 'the safe part of the portfolio' without checking the duration. A long-duration Treasury fund can lose 20% in a year on a rate spike — that is not bond-fund behavior, that is stock-fund behavior dressed in bond clothing. The 2022 calendar year is the canonical recent example: long-duration Treasury ETFs lost roughly 30% as rates rose sharply, while short-duration bond ETFs lost roughly 3-5%. Same asset class, very different ride. The right discipline is to match duration to time horizon: money you need in 1 year should not sit in a 17-year-duration fund, no matter how attractive the yield looks today.
Sit with the ideas.
You are debating between two bond ETFs for the cash you will need to make a down payment in 14 months. Fund A is a 1-3 year Treasury ETF with a duration of 1.9 years and a current yield of 4.4%. Fund B is a 20+ year Treasury ETF with a duration of 17 years and a current yield of 4.7%. Suppose rates rise 1.5 percentage points over the next year. Roughly what happens to each fund, and which fits your goal?