Top Banner (728×90)
FINANCIAL TOOLS

Compound Interest Calculator

See how your savings or investments grow over time with the power of compounding. Add regular monthly contributions to maximise your returns.

Enter Your Details

£

The amount you start with

%

Expected annual return

years

How long you plan to invest

£

Optional regular monthly top-up

Your Results

Final Balance after 10 years

£31,998.32

Initial Deposit£10,000.00
Total Contributions (10 yrs × £100/mo)£12,000.00
Total Interest Earned£9,998.32
Final Balance£31,998.32

Growth Over Time

Yr 1
£11,740
Yr 2
£13,568
Yr 3
£15,490
Yr 4
£17,510
Yr 5
£19,634
Yr 6
£21,867
Yr 7
£24,213
Yr 8
£26,680
Yr 9
£29,273
Yr 10
£31,998
In-Content Rectangle (336×280)
HOW IT WORKS

What Is Compound Interest?

Compound interest is the process by which interest is calculated not only on the initial principal, but also on the accumulated interest from previous periods. Often described as "interest on interest," it is the fundamental engine behind long-term wealth building. Albert Einstein is frequently — if apocryphally — credited with calling compound interest the "eighth wonder of the world," and while the attribution may be questionable, the sentiment is not.

The mathematical formula underpinning this calculator is: A = P(1 + r/n)^(nt), where A is the final amount, P is the principal, r is the annual interest rate (as a decimal), n is the number of compounding periods per year, and t is the time in years. When you add regular monthly contributions, each contribution also begins earning compound interest from the moment it is deposited, dramatically accelerating growth.

How Compounding Frequency Affects Your Returns

The frequency at which interest compounds has a meaningful impact on your final balance. Monthly compounding, for example, produces a higher return than annual compounding at the same stated interest rate, because interest is being added to your balance more frequently — and that interest then earns interest sooner. Daily compounding takes this a step further.

To illustrate: £10,000 invested at 5% for 10 years yields £16,288 with annual compounding, £16,470 with monthly compounding, and £16,487 with daily compounding. The differences appear modest over a decade, but over 30 or 40 years they become substantial. Most UK savings accounts and ISAs compound monthly or daily, so selecting the correct frequency in this calculator will give you the most accurate projection.

The Power of Regular Contributions

Adding even a modest monthly contribution to your savings dramatically accelerates wealth accumulation. Consider a £10,000 initial deposit at 5% annual interest over 20 years. Without any additional contributions, it grows to approximately £26,533. Add just £100 per month, and the final balance rises to approximately £67,000 — more than double. This is the compounding effect working in tandem with consistent saving behaviour.

This principle underpins the advice commonly given by financial planners: start early, contribute regularly, and resist the urge to withdraw. Time is the most powerful variable in the compound interest equation. A 25-year-old who invests £200 per month will, in most historical market scenarios, significantly outperform a 35-year-old who invests £400 per month — despite the latter contributing more in absolute terms.

Compound Interest in UK Savings Accounts and ISAs

In the United Kingdom, the most tax-efficient vehicle for benefiting from compound interest is the Individual Savings Account (ISA). The annual ISA allowance for the 2024/25 tax year is £20,000, and all interest, dividends, and capital gains within an ISA are completely free from UK tax. A Stocks and Shares ISA, invested in a diversified index fund, has historically delivered average annual returns of 7–10% over long periods, though past performance is not a guarantee of future results.

For cash savers, easy-access savings accounts and fixed-rate bonds currently offer rates ranging from 4% to 5.5% (as of 2024), making this a more attractive environment for compound growth than the near-zero rates seen between 2009 and 2021. Always compare the Annual Equivalent Rate (AER) when comparing savings products, as this figure accounts for compounding frequency and gives you a like-for-like comparison.

Important Limitations of This Calculator

This compound interest calculator assumes a fixed, constant interest rate throughout the investment period. In reality, interest rates on savings accounts fluctuate, and investment returns are variable and subject to market risk. The figures produced are projections, not guarantees. For investment planning, always consider inflation — a 5% nominal return with 3% inflation represents only a 2% real return in purchasing power terms.

This tool is intended for educational and illustrative purposes only. Before making any significant financial decision, we strongly recommend consulting a qualified independent financial adviser (IFA) who is authorised and regulated by the Financial Conduct Authority (FCA).

FREQUENTLY ASKED QUESTIONS

What is the difference between compound and simple interest?

Simple interest is calculated only on the original principal. Compound interest is calculated on the principal plus all previously accumulated interest. Over time, compound interest produces significantly higher returns.

How often does compound interest compound in UK savings accounts?

Most UK savings accounts compound monthly or daily. Fixed-rate bonds typically compound annually. Always check the product's AER (Annual Equivalent Rate), which reflects the compounding frequency.

What interest rate should I use for investments?

For cash savings, use the current AER from your account. For stocks and shares ISAs or index funds, a commonly used long-term projection rate is 5–7% per year after charges, though this is not guaranteed.

Does this calculator account for inflation?

No — this calculator shows nominal (before inflation) figures. To estimate real returns, subtract the expected inflation rate from your interest rate. For example, 5% interest with 3% inflation gives a real return of approximately 2%.

Can I use this for pension planning?

This calculator gives a useful illustration of compound growth, but pension planning involves additional factors including employer contributions, tax relief, and annual allowance limits. For pension-specific projections, use the government's MoneyHelper pension calculator or consult an IFA.

Bottom Banner (728×90)
Sidebar Rectangle (300×250)

Key Concepts

Rule of 72

Divide 72 by your interest rate to estimate how many years to double your money.

ISA Allowance

£20,000 per tax year — all growth is tax-free inside a UK ISA.

Start Early

Every 10 years of delay roughly halves your final balance at the same rate.

AER vs APR

AER (savings) and APR (borrowing) both account for compounding frequency.

Sidebar Half-Page (300×600)