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Interest Calculator — See How Your Money Grows Over Time

Use this free interest calculator to see how much interest your money can earn over time. Whether you are estimating compound growth on savings, comparing contribution plans, or learning how taxes and inflation affect real purchasing power, you get a full breakdown with annual and monthly schedules.

Compound growth with optional tax on interest and inflation-adjusted buying power. Adjust inputs and click Calculate.

Adjust the values and click Calculate to see schedules and charts below.

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Results

Run a calculation to see totals. Charts and schedules appear below.

How to use

  1. Enter your initial investment, optional annual and monthly contributions, and whether contributions occur at the beginning or end of each compounding period.
  2. Set the nominal annual interest rate and compounding frequency (annual through daily).
  3. Choose investment length in years and months, and optionally add a tax rate on interest and an inflation rate for buying-power context.
  4. Click Calculate to see ending balance, interest split, inflation-adjusted value, chart, and annual or monthly schedules.

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How this interest calculator works

This calculator estimates both interest earned and ending balance over time. It supports an initial lump sum, annual and monthly contributions, beginning or end-of-period timing (aligned with each compounding period), nominal annual rate with several compounding choices (including a daily model using 365 days per year mapped to monthly steps), investment length in years and months, optional tax on each interest accrual, and optional inflation to translate the ending balance into approximate today's purchasing power.

Interest allocated to "initial investment" vs "contributions" uses a pro-rata split each time interest is applied, based on how much of the balance came from the original principal versus accumulated contributions. Totals reconcile to the overall ending balance.

Simple interest vs compound interest

Simple interest is earned only on the original principal. Each period adds the same dollar amount of interest. Formula: Interest = Principal × Rate × Time.

Compound interest is earned on principal and on interest that has already been credited. That is why growth can accelerate over long horizons. A common form is A = P(1 + r/n)^(nt) for a fixed rate and compounding frequency.

How compounding frequency affects growth

Holding the quoted annual rate constant, more frequent compounding generally produces a slightly higher ending balance on savings (and a slightly higher effective cost on loans). The gap widens over many years. This tool uses the standard nominal-rate convention: each compounding step applies r/n per period when there are n periods per year, and approximates daily compounding with a monthly equivalent rate for practical schedule display.

The Rule of 72

A quick estimate for doubling time: divide 72 by the interest rate expressed as a percent (for example, 72 ÷ 8 ≈ 9 years at 8%). It is a mental shortcut, not a substitute for exact compounding math, and it is most accurate for moderate rates.

Periodic contributions

Regular deposits increase both the balance that earns interest and the share of growth attributable to new money. Whether contributions are modeled at the beginning or end of each compounding period changes how many accrual steps apply to each deposit — end-of-period contributions typically receive one fewer accrual within that period than beginning-of-period contributions.

Tax rate on interest

Many interest-bearing accounts produce taxable ordinary income in the U.S. The tax field here reduces each interest accrual by that percentage before it is reinvested, which is a simplified way to illustrate how taxes can lower effective compounding versus a tax-free account. Real outcomes depend on account type, timing, brackets, and rules — consult a tax professional for your situation.

Inflation and real buying power

Inflation means future dollars usually buy less than today's dollars. The calculator divides the nominal ending balance by (1 + inflation)^(years), where years come from your total months ÷ 12, to show an approximate inflation-adjusted value. This is an educational estimate, not a forecast of actual future inflation.

Fixed vs variable rates

This calculator assumes a fixed nominal rate for the whole horizon. Many real products float with benchmarks or reset over time; modeling those requires scenario analysis or different tools.

Frequently asked questions

Compound interest, the Rule of 72, APY vs APR, inflation, and how frequency affects growth.

What is the difference between simple and compound interest?

Simple interest is calculated only on your original principal — the same fixed amount each period. Compound interest is calculated on your principal plus all previously earned interest, so your interest earns interest. Over long periods compound interest creates significantly larger returns. Almost all real-world financial products use compound interest.

How do I calculate compound interest?

Use the formula A = P(1 + r/n)^(nt), where A is the final amount, P is the principal, r is the annual interest rate as a decimal, n is the number of compounding periods per year, and t is the time in years. For periodic contributions, a month-by-month or period-by-period simulation (like this calculator) is usually clearer than a single closed-form formula.

What is compound interest in simple terms?

Compound interest means you earn interest on your interest. If you deposit $1,000 and earn $50 in interest, next period you earn interest on $1,050 — not just the original $1,000. Each period your interest can grow faster because the balance it is calculated on keeps growing.

What is the Rule of 72?

The Rule of 72 is a quick mental math shortcut to estimate how long it takes to double your money: divide 72 by your interest rate (as a percent). At 8% interest: 72 ÷ 8 ≈ 9 years to double. It works best for rates between about 6% and 10% and gives useful ballpark estimates.

How much interest will I earn on $10,000?

It depends on the interest rate, compounding frequency, and time period. At 5% compounded annually, $10,000 grows to about $12,763 after 5 years, about $16,289 after 10 years, and about $26,533 after 20 years. Use the calculator above with your exact inputs.

Is compound interest good or bad?

It depends on which side of the equation you are on. Compound interest helps savings and investments grow faster over time. On debt — especially high-rate revolving debt — compounding works against you and can make balances grow quickly if you only pay minimums.

How does compounding frequency affect my returns?

More frequent compounding means slightly higher returns on savings and slightly higher costs on loans, holding the nominal annual rate constant. The difference between annual and daily compounding is small in any single year but can add up meaningfully over decades.

What is APY and how is it different from APR?

APY (Annual Percentage Yield) reflects the effective annual return including compounding. APR (Annual Percentage Rate) is often quoted as a simple annual rate without compounding effects. APY is typically equal to or higher than APR for savings; for loans, APR is the figure commonly used in disclosures.

How does inflation affect compound interest?

Inflation reduces the real purchasing power of your returns. If you earn 5% interest but inflation is 3%, your approximate real return is closer to 2% in terms of what you can buy. This calculator can show an inflation-adjusted view of your ending balance for comparison.

How long does it take to double your money?

Use the Rule of 72 for a quick estimate — divide 72 by your interest rate as a percent. For a precise answer, use this calculator with your principal, rate, compounding, and experiment with the time horizon until the ending balance reaches twice your starting amount.

Who uses this calculator

Savers comparing high-yield savings accounts and CDs, investors projecting long-term portfolio growth, students learning about compound interest and the time value of money, people planning how long it will take to reach a savings goal, and anyone who wants to see how inflation and taxes can affect the real growth of money — all use interest calculators like this one to build intuition before making decisions.