Compound Interest Calculator
Find out how much your money can grow when interest starts earning interest. Enter a starting amount, a monthly contribution and an expected annual return.
Your inputs are saved only in this browser.
Final balance
$292,465
- Total contributed
- $130,000
- Interest earned
- $162,465
Not a forecast: real returns will differ, and past returns do not guarantee future results.
How your money grows
- Total contributed
- Interest earned
Year 20
- Total contributed$130,000
- Interest earned$162,465
Growth year by year
| Year | Contributed | Interest | Balance |
|---|---|---|---|
| 1 | $16,000 | $890 | $16,890 |
| 2 | $22,000 | $2,263 | $24,263 |
| 3 | $28,000 | $4,151 | $32,151 |
| 4 | $34,000 | $6,592 | $40,592 |
| 5 | $40,000 | $9,623 | $49,623 |
| 6 | $46,000 | $13,287 | $59,287 |
| 7 | $52,000 | $17,627 | $69,627 |
| 8 | $58,000 | $22,692 | $80,692 |
| 9 | $64,000 | $28,530 | $92,530 |
| 10 | $70,000 | $35,197 | $105,197 |
| 11 | $76,000 | $42,751 | $118,751 |
| 12 | $82,000 | $51,254 | $133,254 |
| 13 | $88,000 | $60,772 | $148,772 |
| 14 | $94,000 | $71,376 | $165,376 |
| 15 | $100,000 | $83,143 | $183,143 |
| 16 | $106,000 | $96,153 | $202,153 |
| 17 | $112,000 | $110,494 | $222,494 |
| 18 | $118,000 | $126,258 | $244,258 |
| 19 | $124,000 | $143,547 | $267,547 |
| 20 | $130,000 | $162,465 | $292,465 |
An estimate for information only, not financial, tax or technical advice. How it is calculated and where the data come from
How compound interest works
With compound interest, the returns you earn are added to your balance and start earning returns themselves. The longer your money stays invested, the stronger this effect becomes.
By default the calculator uses the effective annual return: each month the balance grows at the rate that adds up to exactly the entered return over a full year. Switch to monthly compounding to enter a nominal rate the way banks quote it. Your monthly contribution is always added at the end of the month.
The result is an estimate. Real investments fluctuate, and fees, taxes and inflation reduce what you actually keep.
Frequently asked questions
What is the difference between simple and compound interest?
Simple interest is paid only on the money you put in. Compound interest is also paid on the interest you have already earned, so your balance grows faster over time.
What annual return should I use?
It depends on what you invest in. Savings accounts usually pay a few percent a year, while broad stock market indexes have historically returned more over long periods, with large swings along the way. Past returns do not guarantee future results.
Does the calculator account for inflation and taxes?
Inflation yes, taxes and fees no. In the advanced mode, enter the expected inflation and switch to “In today’s money” to see what your savings will buy at today’s prices. Taxes and fees depend on your country and product, so lower the expected return by your expected costs.
How long does it take to double my money?
A quick estimate is the rule of 72: divide 72 by the annual return. At 7 % a year your money doubles in about 72 ÷ 7 ≈ 10.3 years (the exact figure is 10.2 years). At 4 % it takes about 18 years.
How often is interest compounded, and does it matter?
Banks compound daily, monthly or yearly, and more frequent compounding grows your money slightly faster. Under the expected return you can choose how interest is credited: Yearly treats the number as the effective annual return, Monthly as a nominal rate with one twelfth credited every month, the way savings accounts usually work. For example, 5 % a year compounded monthly equals an effective 5.12 %.
Why does it pay to start investing early?
Because compound interest needs time. With $500 a month at 7 % a year, 20 years grow to about $254,000 and 30 years to about $585,000. The extra ten years cost only $60,000 more in contributions but add about $331,000 to the result.
What is the difference between an average return and the annual growth rate (CAGR)?
The average return is the simple average of yearly returns; CAGR is the rate at which the money actually grew. If an investment gains 50 % and then loses 50 %, the average return is 0 %, but 100 turns into 75. That is why the scenarios use CAGR from history, while the Monte Carlo simulation uses the average and the volatility.
What is a Monte Carlo simulation?
Instead of one fixed return, it simulates a thousand possible market paths with random good and bad years. The result is not one number but a range: in the chart you see where most of the outcomes end up and how far apart the pessimistic and optimistic cases are.
Can compound interest work against me?
Yes – with debt. Unpaid interest on credit cards or consumer loans is added to the balance and charged interest again. A debt at 20 % a year that you do not repay grows about 2.5 times in five years, so paying off expensive debt usually beats investing.
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How it is calculated and where the data come from
How the result is calculated
- Each month the balance grows by the monthly rate, then your monthly contribution is added at the end of the month.
- With the effective annual return (the default) the monthly rate is (1 + annual rate)^(1/12) − 1, so twelve months add up to exactly the return you entered. With monthly compounding it is the annual rate divided by 12, the way banks quote nominal rates.
- The scenarios compare up to four rates side by side. The inflation view divides each amount by (1 + inflation) for every year that has passed, which gives the amount in today's purchasing power.
- The range of outcomes (10th percentile, median and 90th percentile) comes from a simulation of 1 000 random market paths. Yearly returns follow a log-normal distribution with the mean and volatility of the chosen asset class. It is a range, not a forecast.
Assumptions and limits
- Taxes, fund fees and the fees of banks or brokers are not included, and they lower what you keep.
- Real returns are not constant. A fixed rate describes an average, not the order of good and bad years.
- The preset returns (S&P 500, MSCI World, bonds, cash) are historical averages. Past returns do not guarantee future results.
- The inflation targets of central banks are goals, not forecasts; real inflation can stay above or below them for years.
The starting amounts are round examples that feel ordinary in each currency, not statistics. Enter your own.
Data sources and the period they hold for
Every number a calculator starts with or computes from comes from one of the sources below. Series names are given as the publisher names them. Each row shows the period the data refer to and, where we record it, the day we downloaded them. Official data can be months old when they are published, so check the current figure before you decide.
- Official
- Published by a central bank, a statistical office, the European Union or another public body.
- Research or industry data
- A dataset of a university, an index provider, an industry association or a data vendor.
- Reported
- A figure of an official body that we know only from the press and did not check in the primary source. Treat it as approximate.
- Example
- A round number of ours, not a statistic. Replace it with your own.
Historical returns of stocks, bonds and cash
| Country | Source | Period | Type |
|---|---|---|---|
| United States | Aswath Damodaran, NYU SternHistorical Returns on Stocks, Bonds and Bills (S&P 500 with dividends, 10-year T. bond, 3-month T. bill) | 1928–2025downloaded 2026-09-30 | Research or industry data |
| Everywhere | MSCIMSCI World Index (USD) factsheet, gross returns, annualized since 31 December 1987 | 1987-12-31 – 2026-08-31 | Research or industry data |
Central bank inflation targets
Show all 12 sources
| Country | Starting value | Source | Period | Type |
|---|---|---|---|---|
| US Dollar | 2% | FedInflation target | currentdownloaded 2026-09-30 | Official |
| Czech Koruna | 2% | ČNBInflation target | currentdownloaded 2026-09-30 | Official |
| Euro | 2% | ECBInflation target | currentdownloaded 2026-09-30 | Official |
| Polish Zloty | 2.5% | NBPInflation target | currentdownloaded 2026-09-30 | Official |
| Romanian Leu | 2.5% | BNRInflation target | currentdownloaded 2026-09-30 | Official |
| Hungarian Forint | 3% | MNBInflation target | currentdownloaded 2026-09-30 | Official |
| Ukrainian Hryvnia | 5% | NBUInflation target | currentdownloaded 2026-09-30 | Official |
| British Pound | 2% | BoEInflation target | currentdownloaded 2026-10-06 | Official |
| Canadian Dollar | 2% | BoCInflation target | currentdownloaded 2026-10-06 | Official |
| Australian Dollar | 2.5% | RBAInflation target | currentdownloaded 2026-10-06 | Official |
| Swiss Franc | 1% | SNBInflation target | currentdownloaded 2026-10-06 | Official |
| Mexican Peso | 3% | BanxicoInflation target | currentdownloaded 2026-10-06 | Official |
Methodology text last reviewed 2026-10-06. Data last downloaded 2026-10-06. How we work with data and sources