Financial Calculation Summary • Investing
Effective Duration Calculator
Calculate a bond's sensitivity to interest rate changes using the effective duration formula.
Prepared on
For informational & planning purposes
Effective Duration Calculator
Calculate a bond's sensitivity to interest rate changes using the effective duration formula.
- effective duration
- bond
- investing
- fixed income
- interest rate risk
e.g., 0.01 = 1%
Low Risk
Per 1% yield change
Key Takeaway: Price ($) increases from $980 (Price ↓ (Yields ↑)) to $1,020 (Price ↑ (Yields ↓)), a net change of +$40 (+4.1%).
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Guide
How to read this calculator
- 1Save your calculations by bookmarking this page with your inputs in the URL.
- 2Try different scenarios to understand how changes affect your results.
- 3Share this calculator with friends or family who might find it useful.
- 4Use the results as a starting point for conversations with financial advisors.
- 5Bookmark this page and revisit quarterly to track your progress toward goals.
The Effective Duration Calculator helps you make informed decisions by calculating effective duration-related values. Calculate a bond's sensitivity to interest rate changes using the effective duration formula.
Step-by-Step Instructions
Enter your investment amounts, expected returns, and time horizons in the input fields.
Review the calculated results displayed in real-time.
Compare different scenarios using the comparison view.
Apply the insights to your financial decisions.
When assessing the interest rate risk of a bond or bond fund, especially for bonds with embedded options.
- •Bond Investors
- •Portfolio Managers
- •Financial Analysts
- •Fixed Income Traders
Scenario
An investor holds a bond portfolio and wants to understand how a 1% increase in interest rates will affect its value. The portfolio's initial price is $1,000,000. If rates rise, the price is expected to be $950,000, and if they fall, $1,050,000.
Outcome
The calculator shows an effective duration of 5 years, meaning the portfolio's value is expected to decrease by approximately 5% for every 1% increase in interest rates, helping the investor quantify their risk exposure.
Still have questions? Check our financial glossary for definitions or explore our learning resources.