Skip to content
TinySolve

Compound Interest Calculator

See what savings grow to, and exactly how much of that is compounding rather than simple interest.

Runs in your browser — nothing you type is sent anywhere

Leave at zero for a single lump sum.

8%
10 years

Final amount

₹2,21,964

after 10 years at 8%

Total put in
₹1,00,000
Interest earned
₹1,21,964
Simple interest would have given
₹80,000
Compounding is worth
₹41,964 more

Simple interest pays only on the original amount. Compounding pays on the interest already earned as well, which is why the gap widens the longer the money is left — try dragging the time slider and watching the last row.

About the Compound Interest Calculator

Compound interest pays interest on the interest already earned, rather than only on the original amount. Over a year or two the difference is negligible. Over decades it is the difference between a modest return and a transformed one, which is why it gets talked about the way it does.

This calculator shows both figures side by side — what you would get with compounding and what plain simple interest would have produced — because that comparison is the whole point and almost no calculator shows it. At 10% for ten years, compounding roughly doubles the interest earned compared with simple interest on the same money.

Frequency matters, though less than people assume. Moving from yearly to monthly compounding on a ten-year deposit adds a meaningful amount; moving from monthly to daily adds very little on top. The formula is A = P(1 + r/n)^(nt), where n is how many times a year interest is added, and you can switch between yearly, half-yearly, quarterly, monthly and daily to see the effect.

You can also add a monthly contribution, which is how most people actually save. Those deposits are compounded monthly regardless of the headline frequency, because that is when the money genuinely arrives in the account.

Nothing you enter leaves your browser, and the result is an estimate — real accounts have tax, fees and rates that change.

How to use the Compound Interest Calculator

  1. Enter your starting amount

    The lump sum you are beginning with. It can be zero if you are starting from nothing and only depositing monthly.

  2. Add a monthly deposit if you make one

    Leave it at zero for a single lump sum left alone, or enter what you add each month.

  3. Set the rate and time

    Use the sliders. The comparison against simple interest updates with every change.

  4. Choose the compounding frequency

    Yearly through to daily. Watch how little difference the jump from monthly to daily actually makes.

Frequently asked questions

What is the compound interest formula?
A = P(1 + r/n)^(nt), where P is the principal, r the annual rate as a decimal, n how many times a year interest is compounded, and t the number of years. The interest earned is A minus P.
How much difference does compounding frequency make?
Less than most people expect. Moving from yearly to monthly compounding produces a noticeable gain; moving from monthly to daily adds very little on top, because each additional step is compounding an ever-smaller increment. The rate and the time matter far more.
What is the difference from simple interest?
Simple interest pays only on the original principal, so it grows in a straight line. Compound interest pays on the accumulated total as well, so it curves upwards and the gap widens the longer the money is left. Both figures are shown here for exactly this reason.
What is the rule of 72?
A shortcut: divide 72 by the annual rate to estimate the years needed for money to double. At 8% that is nine years. It is an approximation that works well for rates between roughly 6 and 10%.
Does this account for inflation or tax?
No. The figure is nominal, before tax on interest and before the erosion of purchasing power. To see the real return, subtract the inflation rate from your interest rate before entering it.