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Guide · Reviewed 6 September 2026

Duration measures interest rate risk: a 5-year duration bond drops ~5% in price if rates rise 1%.

Bond prices and interest rates move inversely. Duration quantifies this relationship. Longer duration = more price sensitivity. Understanding duration helps you choose bonds aligned with your interest rate outlook and risk tolerance.

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What is duration?

Duration measures how long (in years) it takes to recover your bond investment through cash flows. More importantly, it estimates price sensitivity to interest rate changes:

Price change ≈ −Duration × Interest rate change

Example: 5-year duration bond, rates rise 1% → bond price drops ~5%.

Duration types

Macaulay Duration

Weighted average time until you receive all cash flows (coupons + principal). Measured in years. A 10-year bond might have 7-year Macaulay duration (you get back half your money before year 10 via coupons).

Modified Duration

Adjusted Macaulay duration; accounts for the bond's yield. This is what you use for price sensitivity calculations. Most commonly cited.

Effective Duration

For bonds with embedded options (callable bonds, mortgage-backed securities). More accurate when option behavior is complex.

Duration and maturity are not the same

High-coupon bonds have lower duration

Higher coupon = more cash back early = shorter duration = less rate sensitivity.

BondCouponMaturityDurationRate rise 1% impact
Bond A2% (low)10 years9.4 years−9.4% price drop
Bond B5% (high)10 years8.2 years−8.2% price drop
Bond C0% (zero-coupon)10 years10 years−10% price drop

Using duration to manage risk

Duration of a bond portfolio

Average duration of all bonds in your portfolio. If you own 50% 5-year-duration bonds + 50% 3-year-duration bonds = 4-year average duration. Portfolio drops ~4% if rates rise 1%.

Convexity: the bonus

Duration is linear; actual bond price change is curved (convex). Longer bonds have positive convexity: when rates fall, price gains exceed linear estimates. When rates rise, price losses are smaller. Convexity favors bond holders.

Takeaway: Duration = interest rate sensitivity. Longer duration = more risk if rates rise, more gain if rates fall. Use it to align your bond holdings with your rate outlook and risk tolerance.

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