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Compound Interest Calculator (Future Value & EAR)

Estimate future value and EAR from APR, compounding frequency, years, and optional monthly contributions—then copy a shareable result link.

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Leave blank to calculate without contributions.

A sample scenario is pre-filled below. Adjust any value to update the future value and Effective Annual Rate automatically.

How to use compound results for planning

Compound growth is sensitive to time, frequency, and contribution discipline. Small rate differences can lead to large outcome gaps over long horizons, especially when regular contributions are included.

Planning checklist

This calculator assumes constant rates and regular contribution timing. Real products may include taxes, fees, and variable returns.

Compound planning that survives real-world uncertainty

Compound projections look precise, but they are scenario outputs, not promises. The most common planning mistake is using one optimistic rate and treating the result as a guaranteed endpoint. A stronger approach is to test a range of assumptions and judge whether your goal is still reachable in conservative cases. This gives you a decision boundary instead of a single fragile estimate.

How to use the result in practice

Common mistakes to avoid

Interpretation notes

Future value is highly sensitive to time. Extending the horizon by a few years can have larger impact than small APR changes. If your plan depends on a narrow return threshold, prioritize contribution stability and risk control over chasing marginal headline yield.

Educational use only. This calculator does not provide investment, tax, or legal advice.

Mini planning example

Assume two plans start with the same principal: one contributes monthly and one does not. Even with identical APR, contribution consistency often dominates final balance differences over long horizons. If you can only improve one input, improving deposit discipline may be more reliable than assuming higher returns. Use this page to compare “higher return, lower contribution” vs “lower return, stable contribution” cases.

See also

FAQ

How do you calculate future value with compound interest?

Use FV = P × (1 + r ÷ 100 ÷ m)m × t. Monthly contributions can be added with C × ((1 + i)12t - 1) ÷ i, where i is the effective monthly rate.

What is the Effective Annual Rate?

EAR = (1 + r ÷ 100 ÷ m)m - 1. It converts periodic compounding into an annual percentage for apples-to-apples comparison.

Is this financial advice?

No. Results ignore taxes, fees, and personal circumstances. Always consult licensed professionals before investing.

How does compounding frequency affect returns?

For the same APR and time horizon, more frequent compounding produces a slightly higher future value and EAR. The difference grows with higher rates and longer periods.

What should I do first on this page?

Start with the minimum required inputs or the first action shown near the primary button. Keep optional settings at defaults for a baseline run, then change one setting at a time so you can explain what caused each output change.

How it works

Definitions

Formulas

Example

Example check: P = 1000, r = 6%, m = 12, t = 1 ⇒ FV ≈ 1061.68 without contributions.

Notes

The model assumes a constant APR, regular compounding, and monthly contributions made at a fixed interval.

Last updated: 2025-11-28