Finance

Interest Calculator

Calculate ending balance with compound interest and monthly contributions.

$

Ending Balance

$16,470after 10 years

Your total investment will grow through compound interest and monthly contributions. The interest compounds at your selected frequency, accelerating growth over time.

Initial Principal$10,000
Total Contributions$10,000
Total Interest Earned$6,470

What is the Interest Calculator?

Compound interest is interest earned on your principal and on previously accumulated interest. Unlike simple interest (fixed returns), compound interest grows exponentially because each compounding period adds earned interest back to the base. A £10,000 investment at 5% compounded monthly grows to £16,453 in 10 years—£6,453 earned purely from the power of compounding. The more frequently interest compounds (daily vs. annually), the faster your money grows.

How it works

The calculator applies the compound interest formula A = P(1 + r/n)^(nt) where P is your principal, r is your annual rate as a decimal, n is the compounding frequency per year, and t is the number of years. If you add monthly contributions, the calculator also computes their future value using the annuity formula, then combines both to show your total ending balance. You can switch between annual, semi-annual, quarterly, monthly, or daily compounding to see how frequency affects growth.

A = P(1 + r/n)^(nt) + PMT × [((1 + r/n)^(nt) - 1) / (r/n)]

A is the final amount; P is the principal; r is the annual rate as a decimal; n is the compounding frequency (12 for monthly, 365 for daily); t is the time in years; PMT is the monthly contribution amount.

Examples

InputResultNotes
Principal £10,000, Rate 5% p.a., Time 10 years, Compounded monthly, No contributionsEnding Balance: £16,453 | Total Interest: £6,453Shows the core power of compounding: your money grows by 65% in a decade, purely from reinvested interest.
Principal £5,000, Rate 4% p.a., Time 20 years, Compounded daily, £100 monthly contributionEnding Balance: £56,892 | Total Contributions: £29,000 | Total Interest: £27,892Monthly contributions add £24,000 of your own money, but interest earns an additional £27,892—showing how small regular deposits compound into wealth.
Principal £50,000, Rate 6% p.a., Time 15 years, Compounded quarterly, £500 monthly contributionEnding Balance: £211,840 | Total Contributions: £140,000 | Total Interest: £71,840Larger principal and regular deposits together create substantial growth: your £140k in contributions grows by £211k total, with interest contributing nearly 34% of the final amount.

How to use the Interest Calculator

  1. Enter your initial investment amount (principal).
  2. Input the annual interest rate as a percentage (e.g., 5% for a 5% return).
  3. Specify the time period in years (or months if using decimals like 2.5 for 2.5 years).
  4. Select how often interest is added back to your balance: annually, semi-annually, quarterly, monthly, or daily.
  5. Optionally enter a monthly contribution amount (e.g., £100 per month into a savings account).
  6. Click Calculate to see your ending balance, total interest earned, and the breakdown of principal vs. interest in your final amount.

Benefits

  • See the true impact of compounding frequency: understand why daily compounding savings accounts earn 2–5% more than annual-only over decades.
  • Plan long-term savings goals: calculate how much you need to invest today or contribute monthly to reach a target amount.
  • Understand the cost of delay: see how starting 5 years earlier can add tens of thousands of pounds to your nest egg.
  • Compare real-world investment options: run scenarios for FDs (typically 4–7%), savings bonds (5–8%), and equity funds (7–12% historical average).
  • Visualize the power of discipline: show how small monthly contributions (e.g., £100) combine with compounding to build wealth.
  • Test edge cases: adjust rate or frequency to see which has a bigger impact on your wealth growth.

Tips & common mistakes

Common mistakes

  • Forgetting to select the correct compounding frequency—many people assume annual when their account compounds monthly, understating actual returns.
  • Using a nominal interest rate without subtracting inflation—a 5% return in a 3% inflation year nets only 2% real purchasing power growth.
  • Not accounting for fees or taxes—banks deduct fees, and interest is taxed in most countries, so actual returns are lower than the stated rate.
  • Overestimating long-term rates—interest rates fluctuate; using historical or stated rates is better than guessing future rates over 20–30 years.
  • Mixing time units—entering years but forgetting your rate is monthly, or vice versa; always verify your inputs match the calculator's expected units.

Tips

  • Start with no monthly contributions to understand the principal growth, then add £50 or £100/month and see how dramatically it accelerates the final balance.
  • Test the impact of frequency by running the same scenario with annual vs. daily compounding—at higher rates (8%+) over 20+ years, daily compounds to 3–5% more.
  • For savings accounts or FDs, use the interest rate offered by your bank; for stock investments, use historical 7–10% or conservative 6% to avoid overestimating.
  • Keep a record of your assumptions because real returns vary; this calculator is a baseline, not a prediction—market returns fluctuate year to year.

Frequently asked questions

What is the difference between compound interest and simple interest?

Simple interest is calculated only on the principal each year (e.g., £1,000 at 5% earns £50/year forever). Compound interest is calculated on the principal plus all previously earned interest, so earnings accelerate over time. A £1,000 investment at 5% compounded annually grows to £1,629 in 10 years (compound), but to only £1,500 under simple interest—a £129 difference that widens with time.

Does daily compounding always give more money than annual compounding?

Yes, daily compounding always yields more, but the difference is often small at low rates and short periods. At 2% for 5 years, daily vs. annual differs by under £10 on £10,000. At 8% for 30 years, daily compounds to £101,051 vs. £100,627 for annual—a £424 difference. Use this calculator to see the real impact for your specific rate and term.

What interest rate should I assume for my investment?

Use the rate your bank or investment provider offers. For context: UK savings accounts range 3–5%, bonds 4–6%, fixed deposits 4–7%, and equity funds historically average 7–10% (but with year-to-year volatility). Run multiple scenarios—conservative, realistic, and optimistic—to understand the range of outcomes.

Can I use this to calculate loan interest or a mortgage?

Yes—compound interest works the same way but grows your debt. A £200,000 mortgage at 5% compounded monthly over 25 years costs about £373,000 total (£173,000 in interest). Use this calculator to see how making extra payments early can save tens of thousands in compound interest charges.

How do I account for inflation in my interest calculations?

Calculate the nominal (before-inflation) final amount using this tool, then estimate inflation (typically 2–3% annually). Subtract the inflation rate from your interest rate to get the 'real' return—so a 5% nominal rate in a 3% inflation environment nets 2% real purchasing power growth. Over 30 years, inflation erodes the value of your money significantly.

Does adding monthly contributions really make that much difference?

Yes—small monthly amounts compound dramatically. £100/month at 5% for 20 years adds £24,000 of your own money, but compounds to £41,233 total (£17,233 earned). Over decades, regular contributions coupled with compounding create exponential wealth. Start early and make contributions consistent for maximum impact.

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FreeToolz Editorial Team · Last reviewed July 2026

Reviewed for accuracy. Results are estimates for general information and are not professional (medical, financial or legal) advice.