Interés Compuesto
Calculate compound interest with flexible compounding frequency
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Acerca de esta herramienta
Compound interest is interest earned on interest, and its defining characteristic is that it does almost nothing for years and then a great deal. £10,000 at 7% grows to about £19,700 after ten years - not quite doubled. Leave it thirty years and it reaches roughly £76,000, because the later years are earning returns on three decades of accumulated gains rather than on the original deposit. The last decade adds more than the first two combined. This is why starting early matters more than contributing more: time is the exponent in the formula, and no amount of extra saving later replicates the effect of years already elapsed. A useful shortcut is the rule of 72 - divide 72 by the annual rate to estimate how many years money takes to double. At 6% that is 12 years; at 9%, eight. The same mathematics governs debt, which is why credit card balances grow the way they do. Calculations run in your browser.
Cómo usar esta herramienta
- Enter your starting amountThe principal you are beginning with.
- Set the rate and time periodAnnual interest rate and the number of years. Try several time periods - the difference is the point.
- Choose the compounding frequencyAnnually, monthly or daily. More frequent compounding earns slightly more at the same nominal rate.
- Compare across time horizonsRun 10, 20 and 30 years. The growth curve is far steeper at the end than most people expect.
Por qué usarla
- Shows the real shape of compound growth, which intuition consistently underestimates.
- Flexible compounding frequency, so it matches how your account actually works.
- Applies equally to savings and debt - the same formula governs both.
- Runs in your browser; your financial figures are never transmitted.
- No account and no lead capture.
Usos comunes
- Projecting how savings or an investment might grow over a long period.
- Comparing accounts with different rates and compounding frequencies.
- Seeing what starting five years earlier is actually worth.
- Understanding how quickly a credit card balance grows if unpaid.
- Setting a realistic target for a long-term savings goal.
Consejos para mejores resultados
- Use the rule of 72 for quick estimates - 72 divided by the rate gives the years to double.
- Compare 10, 20 and 30 years rather than one figure. The non-linear shape is the insight.
- Remember that quoted returns are usually nominal. Subtract inflation to see real purchasing power.
- Compounding frequency matters less than people expect - daily versus annual at the same nominal rate is a small difference compared with the effect of time.
- The same maths works against you on debt. Running the numbers on a credit card balance is a sobering exercise.
Errores a evitar
- Assuming growth is linear. Compound growth is slow early and steep late, which is why people give up before the useful part.
- Ignoring inflation, which makes long-term projections look far better than they are in real terms.
- Treating a historical average return as a guaranteed rate. Markets do not deliver a smooth annual figure.
- Forgetting fees, which compound against you exactly as returns compound for you.
- Delaying because the amount available to save feels too small. Time contributes more than the deposit size does.
Preguntas frecuentes
It's how often interest is calculated and added to your balance - annually, monthly, daily, etc. More frequent compounding (like daily vs. annually) results in slightly higher overall returns for the same nominal interest rate, since interest starts earning interest sooner.
Simple interest is calculated only on the original principal every period. Compound interest is calculated on the principal PLUS all previously accumulated interest, which is why it grows faster the longer the money is invested.
Yes - the mathematics is identical. The only difference is that the growth represents money you owe rather than money you have earned, which is exactly why unpaid credit card balances escalate the way they do.
A quick mental estimate: divide 72 by the annual interest rate to get the approximate number of years for money to double. At 6% that is 12 years, at 9% it is eight. It is accurate enough for rough planning without a calculator.
Because time is the exponent in the formula. The final years of a long period generate far more than the early ones, since they compound on everything accumulated before. Starting a decade earlier typically beats contributing substantially more later.
Yes, for any long projection. A 7% nominal return with 3% inflation is roughly 4% in real purchasing power, which changes a thirty-year projection dramatically. Subtract inflation from the rate to see the result in today's money.
No. Everything is calculated in your browser and nothing is transmitted.
Yes. Compound Interest is free for normal use with no account required, and ToolBox does not add a watermark to your result.
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