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Savings account interest calculator: what your APY really earns

Enter a balance, monthly deposits and the rate. See the interest credited, and whether the balance actually keeps up with prices.

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$

As the bank quotes it. If that is an APY (US) or AER (UK), leave the setting below as it is.

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years

Used to say what the balance is worth in today's money. A starting point, not a forecast.

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More options(3)

An APY already counts interest earned on interest. A bare interest rate does not, so it is converted first.

Most savings rates are variable. This and the next row price the same deposits at a lower and a higher average rate.

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%

Interest earned over 10 years

$10,142

$10,000 plus $200 a month at 4% APY grows to $44,142 in 10 years, of which $10,142 is interest. If prices rise 2% a year, that balance buys what $36,212 buys today — $4,456 more than your deposits were worth when you made them. The account is beating inflation by about 1.96% a year.

Balance after 10 years
$44,142
You deposit
$34,000
Beyond keeping pace with prices (today’s money)
+$4,456
0$12.5k$25k$37.5k$50know2y4y6y8y10y
Balance at 4% APYMoney you paid inCautious to optimistic rangeHover the chart for any year

Deposits land at the end of each month and interest is credited monthly at the rate equivalent to the APY, so a full year at 4% APY adds exactly 4%. The shaded band runs from 1% to 5%. Before any tax on the interest.

If the rate averages…

Variable rates change; nobody knows how

AssumptionBalance after 10 yearsBeyond keeping pace (today’s money)
1% APY — cautious$36,270−$2,001
4% APY — middle$44,142+$4,456
5% APY — optimistic$47,162+$6,934

The right-hand column compares each balance with what the same deposits would need to grow to just to keep pace with 2% inflation, in today’s money. A minus sign means the balance buys less than the deposits did when they were made, even though interest was paid.

Two questions, not one

A savings account interest calculator usually answers one question: how much interest will this balance earn? This one answers a second as well, because the first answer on its own can mislead. Interest is credited in money, and money buys less each year that prices rise. An account can pay interest every month for a decade and still leave you able to buy less than you could with the deposits on the day you made them.

So the result comes in two parts. The headline is the interest itself, in the money it is paid in. Under it is the comparison with prices: what the balance would have to be just to keep up with inflation, and how far above or below that line it lands, in today’s money.

Where a below-inflation rate shows up

Take $10,000 left alone for ten years at 1% APY. It grows to $11,046 — $1,046 of interest, and the balance never once goes down. If prices rise 2% a year over the same decade, that $11,046 buys what $9,062 buys today. The account paid interest and still lost about $938 of purchasing power, because 1% after 2% inflation is a real rate of roughly −0.98% a year.

Move the rate to 2% and the balance reaches $12,190, which is worth exactly $10,000 in today’s money: the interest has done nothing but keep pace. At 4% it reaches $14,802, worth $12,143 today. The same 4% against 3% inflation is worth $11,014 — the interest is identical, and only the comparison moved. That is why the inflation figure sits beside the rate rather than in an options menu. The real return calculator works through the exact formula behind the after-inflation rate, and nominal vs real return explains when each kind of rate is the right one to use.

Why it does not just subtract your deposits

With monthly deposits there is an easy mistake to make: take the balance in today’s money and subtract everything you paid in. On the starting numbers above — $10,000 plus $200 a month for ten years at 4% APY, 2% inflation — that gives $36,212 minus $34,000, or about $2,200. But the $200 paid in during year nine was itself worth less than $200 of today’s money by the time it went in, so subtracting it at face value counts it as bigger than it was.

The calculator avoids that by running the same deposits a second time, growing at the inflation rate instead of the account rate. That second balance is what “just keeping up” looks like, with every deposit valued from the month it was made. The gap between the two is the figure shown: about $4,456 on the starting numbers. At 1% APY the same deposits come out about $2,001 behind; the shortcut would have said about $4,246 behind, overstating the loss.

APY, AER and a plain interest rate

In the US, the annual percentage yield is defined by the Truth in Savings rules (Regulation DD); its formula is set out in Appendix A. It turns the interest a deposit earns over a year into a single rate with compounding already counted, assuming the money stays in the account untouched. UK banks quote an AER, which plays the same role. If your bank gives you one of those, it goes straight into the rate box.

If you only have an interest rate and a compounding frequency, change “How the rate is quoted” under more options and the calculator converts it: 4% compounded daily is a 4.08% APY, and 4% compounded monthly is 4.07%. The difference is small at savings rates, and it is the same arithmetic the APR vs APY guide walks through for loans, where it is not small.

What this page does not model

Tax on interest is not modelled; every figure is before tax, and how interest is taxed depends on where you live and the type of account. Most savings rates are variable, so the three rows price the same deposits at a lower and a higher average rate rather than pretending today’s rate will hold for years. Bonus rates that expire, withdrawal limits and fees are not modelled either — if an account has them, run the rate you expect to average after them.

Related tools

For cash with a specific job, the emergency fund calculator sizes the fund and times how long it takes to build. For a fixed term instead of a variable rate, the Treasury bill calculator prices a bill at its discount, and T-bills vs high-yield savings compares the two. For money meant to stay put for many years, the compound growth calculator runs the same engine at an investment return, and the inflation calculator shows what prices do to a fixed sum on its own.

Common questions

How is interest on a savings account calculated?
The bank applies its rate to the balance for each compounding period — daily, monthly or otherwise, depending on the account — and credits the interest on its own schedule. Once credited, that interest earns interest too. The APY wraps all of that into one yearly figure, which is why this calculator works from it: deposits land at the end of each month, and interest is credited monthly at the rate that adds up to exactly the APY over a year.
Why does the calculator say I lost money when my balance went up?
It does not say the balance fell; it says the balance buys less than your deposits did. If the rate is below the inflation figure you entered, each year’s interest is smaller than the rise in prices, so the balance grows in money and shrinks in what it can buy. Set the inflation box to 0% to see the interest on its own.
What is the difference between APY and the interest rate?
The interest rate is the yearly rate before compounding; the APY is the yearly rate after it. At 4% compounded daily the APY is 4.08%. Two accounts that compound differently can be compared directly by APY, which is the point of quoting it. The APR vs APY guide has the full table.
Is the interest taxed?
This calculator does not model tax, so every figure is before any tax on interest. Whether interest is taxed, and at what rate, depends on where you live and the kind of account it is held in.

Not advice. This tool applies arithmetic to assumptions you entered. It does not know your circumstances, your tax position or your goals, and it is not a recommendation to buy, sell or hold anything. Past returns do not predict future ones, and no figure here is a forecast.

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