Grow · Calculator 09

When could compounding start doing more of the work?

Combine an initial investment and monthly contributions, then see how much of the result comes from money paid in and how much comes from compound growth.

1 Enter your figures2 Review assumptions3 Explore the result

Your figures

1. Start with the money
2. Set the assumptions

These are illustrations, not forecasts. A constant return makes compounding visible but does not reproduce a real investment path.

Adjust for inflation?

Your entries stay in this tab and are not sent to Money Considered. A shareable link includes only the assumptions shown in its URL.

Projected value in today’s money

£95,526£156,530 in future pounds after 20 years.
Money contributed£92,471Initial amount plus rising monthly contributions
Compound growth£64,06041% of the final balance
Future pounds£156,530£61,004 inflation effect
Chart values

Wealth composition

What is the final balance made of?

Today’s pounds
Money contributedCompound growth
Year 20
Contributed
£56,432
Growth
£39,094
Total
£95,526

When annual compounding does more work than new contributions

Year 16In that year, modelled growth is £5,128, compared with £4,845 contributed. This is an illustration based on a smooth return.

Contributions still do most of the work.

After 20 years, £92,471 of contributions account for 59% of the projected balance. A longer horizon or a different return assumption would change the split.

Annual values

Future pounds, with contributions added at the end of each month.

YearBalancePaid inGrowthAnnual growth
1£8,932£8,600£332£332
2£13,134£12,272£862£530
3£17,621£16,017£1,604£742
4£22,409£19,838£2,571£968
5£27,515£23,735£3,780£1,209
6£32,956£27,709£5,246£1,466
7£38,750£31,763£6,986£1,740
8£44,916£35,899£9,018£2,031
9£51,476£40,117£11,359£2,342
10£58,450£44,419£14,031£2,672
11£65,860£48,807£17,053£3,022
12£73,731£53,284£20,448£3,395
13£82,087£57,849£24,238£3,790
14£90,954£62,506£28,448£4,210
15£100,360£67,256£33,104£4,656
16£110,333£72,101£38,232£5,128
17£120,904£77,043£43,861£5,629
18£132,105£82,084£50,020£6,160
19£143,968£87,226£56,742£6,722
20£156,530£92,471£64,060£7,318
Assumptions used
  • The entered return is an effective annual rate applied evenly each month.
  • Monthly contributions are made at month end and increase once a year by the selected rate.
  • Returns are reinvested. Fees, tax, volatility and withdrawals are not included.
  • Today’s-money values use a constant 2.5% annual inflation assumption.

A smooth return is useful for understanding compounding, not for predicting an investment. Real returns vary and can be negative.

Common questions

Compound interest calculator FAQs

How is compound interest calculated?

The calculator applies the selected effective annual return proportionally each month, reinvests each month’s growth and then adds the monthly contribution at month end. Future growth is therefore earned on the original money, earlier contributions and previous growth.

What return should I enter?

Use a return assumption you can explain and stress-test, not the best historic number you can find. The calculator uses a smooth constant rate for illustration; a real investment will rise and fall, may underperform the assumption and may lose money.

What is the difference between nominal and real wealth?

Nominal wealth is the amount of future pounds shown by the calculation. Real wealth adjusts that amount for the selected inflation rate and expresses its estimated purchasing power in today’s pounds.

When does compounding overtake contributions?

The highlighted annual crossover is the first year in which modelled growth during that year is greater than the new contributions made during that year. The calculator separately explains whether cumulative growth ever becomes larger than everything paid in.

Does this include investment fees or tax?

No. This calculator isolates compound growth. Use the Investment Growth calculator when you need scenarios, percentage and fixed fees, contribution charges, tax-basis notes or a market-shock illustration.

Understand the ideas

Guides related to this calculation