UK Investment calculator

Project how an investment grows with monthly contributions and market returns — choose an index preset or your own rate, in nominal or inflation-adjusted terms.

By Mitch Duncan Last reviewed Methodology

Investment plan

Presets reflect long-run historical averages before fees and tax. Markets are volatile — real returns vary widely year to year.

Final value
£452,965.15
You contribute
£130,000.00
Investment growth
£322,965.15
Growth by year
YearContributedBalance
1£16,000.00£17,329.91
2£22,000.00£25,427.37
3£28,000.00£34,372.73
4£34,000.00£44,254.79
5£40,000.00£55,171.63
6£46,000.00£67,231.60
7£52,000.00£80,554.41
8£58,000.00£95,272.29
9£64,000.00£111,531.33
10£70,000.00£129,492.90
11£76,000.00£149,335.29
12£82,000.00£171,255.43
13£88,000.00£195,470.89
14£94,000.00£222,222.03
15£100,000.00£251,774.37
16£106,000.00£284,421.22
17£112,000.00£320,486.62
18£118,000.00£360,328.54
19£124,000.00£404,342.43
20£130,000.00£452,965.15

Past performance doesn't guarantee future returns. Fees, taxes, and timing all reduce real-world results. Estimates only — not financial advice.

Next step

Understanding your inputs

Starting amount
Your initial lump sum before any monthly investing.
Monthly contribution
What you invest each month on top of the starting amount.
Time horizon (years)
How long the money stays invested and compounding.
Expected return
A historical preset (stock index, balanced, conservative) or your own custom rate.
Custom annual return
Your own assumed yearly return when not using a preset.

Understanding your results

Final value
Projected portfolio value at the end — shown in today's money if inflation adjustment is on.
You contribute
The total you personally pay in across the whole period.
Investment growth
The portion of the final value created by returns rather than contributions.
Want the full picture? Dollar-Cost Averaging Explained →

How investment growth is projected

The projection compounds your starting amount and monthly contributions at the chosen annual return, month by month. The presets anchor to long-run history: broad US stock indexes have averaged roughly 10% per year nominal (about 7% real) over many decades, classic 60/40 portfolios nearer 8%, and conservative allocations around 5%. These are averages across long horizons — not promises, and not predictions for any particular decade.

Worked example

$10,000 starting plus $500/month for 20 years:

The spread between assumptions is the single biggest uncertainty in any long-term plan — always test your plan at a rate below the historical average.

Nominal vs real returns

A nominal projection counts currency units; a real (inflation-adjusted) projection counts purchasing power. At 2.5% inflation, $1,000,000 in 30 years buys what about $480,000 buys today. For retirement and other distant goals, the "today's money" toggle gives the more honest picture — and pairs the expected return down by the same inflation assumption.

What this model ignores

For regular-deposit savings at a bank rate, the savings calculator is the better tool; for one-off return on a single investment, see the ROI calculator.

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Frequently asked questions

What return should I assume for investments?
A broad US stock index has returned roughly 10% per year nominal (about 7% after inflation) over the long run, while a 60/40 stock-bond portfolio sits nearer 8% nominal. These are long-run averages across decades — individual years swing wildly, and the next decade may differ. Test conservative rates too; a plan that only works at 10% is fragile.
How much will $500 a month grow in 20 years?
At a 10% nominal annual return, $500/month grows to roughly $380,000 in 20 years — of which only $120,000 is your contributions. At a conservative 5% it's about $206,000. The gap shows why the assumed rate matters so much, and why starting early beats contributing more later.
Should I look at nominal or inflation-adjusted returns?
For goals more than a few years out, inflation-adjusted ("real") figures are more honest — they show what your balance will actually buy. Toggle "today's money" above to subtract a typical 2.5% inflation rate. A nominal $1 million in 30 years buys roughly what $480,000 buys today at that inflation rate.

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