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Compound Interest Savings Account Calculator

See how much a savings account earns when interest compounds — and why the APY is the number that matters.

Your numbers

$
$
%
yrs

$200/mo grows to

$37,860

after 10 years of compounding — 23% of that is interest.

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Your money over time

What if…?

What this means for you

Effective rate (APY)

4.50%

vs 4% nominal

Time to double

15.7 yrs

your starting amount

Interest earned

$8.9K

23% of the total

You put in $29,000Interest $8,860
  • Your money doubles roughly every 15.7 years at this rate.
  • 23% of your final total is interest you didn't deposit — money your money made.
  • Every year you wait costs you about $3,974 in growth you'll never get back.
  • In today's money, that's about $28,171 — still 1.0× what you put in.

The cost of waiting

Waiting 5 years costs you $18,231

Same contributions, same rate — just started later. That gap is compounding you can never get back.

Your money doubles roughly every 15.7 years at 4%.
Start todayStart 5 years later
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A savings account that pays compound interest grows in two ways: from the deposits you add, and from interest that itself earns interest. This calculator shows both, modeling a starting balance plus regular monthly deposits at your account's rate.

The default reflects a high-yield savings account — $5,000 to start, $200 a month, 4.5% APY over 10 years. Set the rate to your account's APY to see your own numbers.

How savings account interest compounds

Most savings accounts compound daily and pay the interest into your balance monthly. Each deposit you make starts earning from the day it lands, and the interest you've already earned earns more — the snowball that makes compounding worthwhile even at modest rates.

Because the rate on a savings account can change over time (unlike a fixed CD), treat the projection as a snapshot at today's rate. If rates rise or fall, rerun the numbers.

APY: the number that matters

Banks quote savings accounts by their APY, which already includes daily compounding — so APY is the figure to compare when you shop for an account. The difference between a traditional account paying near 0.5% and a high-yield account paying 4–5% is enormous over time, and it costs nothing to choose the better one.

The results above show the effective annual yield for your inputs, so you can confirm what a quoted rate really earns once compounding is counted.

High-yield vs traditional savings

High-yield savings accounts — often from online banks — frequently pay many times the rate of a big-bank account, with the same FDIC insurance and full access to your money. For an emergency fund or any cash you want safe and liquid, that higher APY is close to free money.

Savings accounts are ideal for short-term needs and cash you can't risk. For money you won't touch for many years, investing has historically earned more, and a fixed-term CD can lock in a rate if you don't need access. Use the what-if chips and the cost-of-waiting view to see how much earlier saving changes the outcome.

Frequently asked questions

How much interest will I earn in a savings account?

It depends on your balance, deposits, and APY. For example, $5,000 plus $200 a month at 4.5% over 10 years earns several thousand dollars in interest. Enter your own figures above for an exact projection.

Is savings account interest compounded daily?

Usually, yes — most savings accounts compound interest daily and credit it monthly. The calculator is set to daily compounding by default to match.

What is a high-yield savings account?

It's a savings account, often from an online bank, that pays a much higher APY than a typical big-bank account — frequently several percent — with the same FDIC insurance and full access to your money.

How is APY different from the interest rate?

The interest rate is the base (nominal) rate; APY is what you actually earn once compounding is included. APY is always at least as high as the nominal rate and is the right number for comparing accounts.

Worked examples

Each example below shows inputs fed directly into the compound interest engine. Every figure in the stat grid is computed at build time from those inputs, never hand-typed.

Savings account with regular deposits

$3,000 starting balance, $200 added each month, at 4.5% APY compounded monthly for 3 years.

Final balance
$11,106
Total contributed
$10,200
Interest earned
$906
APY
4.500%

Total deposits of $10,200 grow to about $11,100 — earning roughly $900 in interest over 3 years. At a traditional 0.46% APY, the same deposits would earn about $72, making the HYSA worth roughly $828 more over 3 years.

Small balance, consistent saving

$1,000 starting balance, $100 added each month, at 4.5% APY compounded monthly for 5 years.

Final balance
$7,945
Total contributed
$7,000
Interest earned
$945
APY
4.500%

Starting small and staying consistent: $7,000 total deposited over 5 years grows to about $7,950 — earning nearly $950 in interest. Consistency matters more than starting size; this habit compounds over time.

More questions answered

How does compound interest work in a savings account?

Each month, the bank calculates interest on your current balance (including previously earned interest) and credits it to your account. In the next month, you earn interest on the larger balance. This creates a feedback loop: interest earns interest, and the growth rate accelerates over time. On short horizons (1–2 years) the compounding effect is modest; over 10+ years it becomes the dominant factor in your ending balance.

Is it better to save monthly or in a lump sum?

Both have value. A lump sum starts compounding immediately on the full amount. Regular monthly contributions build discipline and benefit from dollar-cost averaging in investment accounts. For savings goals with a specific deadline, the savings goal calculator lets you compare the two approaches directly — it shows the monthly contribution needed to hit your target by a given date.

Method and assumptions

This calculator projects a balance from the inputs you give it. It is an arithmetic model, not a forecast, and not financial advice — a real account’s return varies year to year while this projection holds your rate constant.

Period-by-period, not a formula
The balance is stepped forward one compounding period at a time rather than evaluated with a closed-form equation. That is what makes the year-by-year breakdown real numbers from the same run you see at the top, rather than a separate approximation.
How the periodic rate is derived
Your annual rate is divided by the number of compounding periods in a year — a 6% rate compounded monthly applies 0.5% each month. This is the standard convention, and it is why the nominal rate and the APY are not the same number: compounding those twelve 0.5% steps produces slightly more than 6% over the year.
When contributions land
Contributions are spread evenly across every compounding period and deposited at the end of each one, after that period’s interest has accrued — the ordinary-annuity convention most calculators use. Depositing at the start of each period instead would produce a slightly higher balance, so treat this projection as the conservative side of that choice.
Inflation adjustment
The “in today’s money” figures deflate the balance by your inflation rate compounded annually. Contributions are shown in the dollars you actually deposit, so the inflation-adjusted interest figure is the real terminal value minus what you put in — not a separately deflated interest total. See nominal versus real figures for the distinction.
Time to double
The doubling figure describes your rate alone — how long a balance takes to double with no further deposits. It deliberately ignores contributions, because mixing them in would measure your savings habit rather than the return; the Rule of 72 is the mental shortcut for the same number.
What is not modelled
Taxes, account fees, fund expense ratios, and any penalty for early withdrawal are all excluded. Returns are assumed constant rather than variable, so no sequence-of-returns risk is captured. A taxable account will trail these figures; a tax-advantaged one will track them more closely.