Investing & WealthInvestment Basics

Investment Growth Calculator

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Disclaimer: For educational and financial modelling purposes only. Does not constitute investment advice or a personal recommendation to buy or sell financial instruments. The value of investments and any income from them can fall as well as rise, and you may get back less than you invest. Consult an FCA-regulated financial adviser.

What regular investing builds

Regular contributions and compounding do most of the work over a long horizon. Fees compound too, quietly, in the opposite direction.

What this calculator does

  • Projects an investment forward from a lump sum plus regular monthly contributions.
  • Applies an annual platform or fund charge to the growth.
  • Shows the effect of a horizon on the final value.

How the calculation works

The projection compounds an opening balance forward while adding contributions each month, so money invested early has longer to grow than money invested late. That timing effect is why the final figure is dominated by the early years of a long horizon even though the contributions are identical throughout. The annual charge is deducted from the return, and the important point about it is that it is charged on the whole balance rather than on the growth, so its cash cost rises every year as the balance rises. On a twenty-year horizon that turns a fraction of a percent into a meaningful share of the final value. Nothing here models tax, so the figure represents a wrapper-free view: inside an ISA or a pension it is the full amount, while in a general investment account dividends and gains would be taxable along the way and on disposal.

The rule

Each month: value = value × (1 + net monthly rate) + monthly contribution, where the net rate is the expected return less the annual charge.

Step by step

  1. Start from the initial investment.
  2. Compound it at the expected return, net of the annual charge.
  3. Add the monthly contribution each month.
  4. Repeat for every month of the horizon.

Worked example

£10,000 invested with £500 a month added for twenty years, assuming 6% growth and a 0.25% annual charge.

What was entered

Inputs used in the worked example
Initial investment£10,000
Monthly contribution£500
Expected annual return6%
Annual platform/fund fee0.25%
Investment horizon20 years

The arithmetic

  1. £500 a month over twenty years is £120,000 of contributions.
  2. Adding the initial £10,000 gives £130,000 of money actually paid in.
  3. Compounded at 6% less the 0.25% charge, the projected value is about £250,616.
  4. So roughly £120,616 — about 48% of the final value — is growth rather than contributions.
  5. Extending the horizon lengthens the period the early contributions compound over, which is where most of the additional value would come from.

What the calculator returns

Results produced by the worked example
Projected value£250,615.54

Key assumptions

  • Returns are steady at the rate entered, with no volatility.
  • Contributions are made every month without fail and are never increased.
  • The annual charge is applied to the balance each year.

Limitations

  • Real returns are volatile. Two portfolios averaging 6% can end up materially apart depending on when the good and bad years fall, particularly if money is being withdrawn.
  • Inflation is not applied unless the return you entered is a real rate, so the figure is in future pounds.
  • Tax is not modelled. Outside an ISA or pension, dividends and gains are taxable, which reduces the outcome.
  • Charges are often layered across a platform fee, a fund charge and transaction costs, so one figure may understate the drag.
  • Investments can fall as well as rise, and past returns are not a reliable indicator of future ones.

Common questions

Why does the horizon matter more than the contribution?
Because each contribution compounds for however long remains. Money added in year one compounds for twenty years; money added in year nineteen compounds for one. Lengthening the horizon multiplies the effect on everything already invested.
Is this figure in today's money?
Only if the return you entered is a real rate net of inflation. A nominal 6% produces a nominal figure, which will buy noticeably less in twenty years than the same number does today.
Should I invest a lump sum or spread it out?
The arithmetic generally favours investing sooner, because more time compounding beats less. Spreading it out reduces the risk of investing everything just before a fall, which is a question about how much volatility you can tolerate rather than about expected return.

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Official sources

Every figure in this guide was checked against the sources below. Where a source could not confirm a figure, it is marked as requiring verification rather than presented as settled.