Compound Interest Calculator

Project how a starting balance and regular contributions grow over time with compounding interest. Contributions are applied end-of-period each month.

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More frequent compounding accelerates growth, especially over long periods.
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Final Balance
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Interest Earned
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Principal vs. Interest Breakdown

Growth Over Time

Year-by-Year Schedule

Year Starting Balance Contributions Interest Earned Ending Balance

Why compounding frequency changes the outcome

The formula behind this tool, A = P(1 + r/n)nt, means interest earned also earns interest — and how often that happens (annually vs. monthly vs. daily) meaningfully changes the total over long time horizons, even at the same stated rate. Daily compounding accelerates growth fastest, followed by monthly, then annual.

How this calculator computes doubling time

This calculator computes exact doubling time based on your entered rate and compounding frequency. Unlike the Rule of 72 (a quick mental shortcut), exact doubling time accounts for the precise compounding schedule you select, producing the true years-to-double for your scenario.

Compound Interest

Compound interest is the interest calculated on the initial principal of a deposit or loan plus all accumulated interest from previous periods. Unlike simple interest, which only generates earnings on the original amount, compounding allows your wealth to grow at an accelerating rate over time. This process creates a compounding loop where your interest earns interest, transforming small, consistent contributions into substantial capital over a long time horizon. Maximizing this compounding momentum requires a blend of consistent monthly contributions, a solid rate of return, and the single most critical asset in investing: time.

Compound Interest Calculator Components

Projecting the future growth of an investment requires a specific set of financial variables to map the acceleration curves accurately.

The Power of Compounding Frequency

The frequency at which your interest compounds dictates how fast your investment grows, as more frequent intervals accelerate asset expansion.

Frequently Asked Questions (FAQ)

What is the difference between simple interest and compound interest?

Simple interest is calculated solely as a percentage of your original principal balance throughout the entire duration of the loan or asset term. Compound interest calculates earnings on both your initial principal and all interest accumulated previously, causing your balance to grow exponentially faster.

What is the Rule of 72 and how does it relate to this calculator?

The Rule of 72 is a quick mental math shortcut used to estimate how many years it will take for your investment to double. You divide the number 72 by your annual expected interest rate. For example, an investment earning a 6 percent annual return will take approximately 12 years to double in value. This calculator displays both the Rule of 72 estimate and the exact doubling time based on your precise inputs.

How does inflation affect my long-term compound growth?

While compound interest increases the nominal dollar value of your account, inflation steadily erodes the purchasing power of those dollars over time. To find your true purchasing power growth, subtract the average annual inflation rate from your nominal interest rate to calculate your real rate of return. This calculator shows both nominal and real balances when inflation adjustment is enabled.

Does compound interest apply to debts as well as investments?

Yes, compound interest works against you when you carry revolving balances on credit cards or loans. If you do not pay off your monthly statement in full, the bank compounds the interest on your unpaid debt, making it increasingly expensive and difficult to eliminate over time. Use the Debt Payoff Mode to see how long it takes to pay down a balance at a given interest rate.

Why does my projection range matter?

Real-world returns vary year to year. The rate sensitivity feature lets you model best-case (high rate) and worst-case (low rate) scenarios so you can plan around uncertainty instead of betting on a single outcome.