Lumpsum Calculator

Estimate the maturity value of a one-time lump sum investment. Enter the amount, expected annual return, investment period, and compounding frequency to see how it grows.

Quick Facts

Formula
FV = P × (1 + r/n)^(n×t)
P is the lump sum, r the annual rate, n the compounding frequency, and t the years invested.
Model
Single upfront investment, no recurring contributions
For regular monthly contributions, use an SIP or savings calculator instead.

Your Results

Calculated
Maturity value
-
Future value at the end of the term
Amount invested
-
Your one-time lump sum
Wealth gained
-
Maturity value minus amount invested
Absolute return
-
Total growth as a percentage

Ready

Enter your investment amount, expected return, period, and compounding frequency, then press Calculate.

How the Lumpsum Calculator works

A lump sum investment is a single, one-time amount put to work all at once — as opposed to a Systematic Investment Plan (SIP) where you contribute smaller amounts on a recurring schedule. This calculator projects how that single deposit grows over time using standard compound interest, so you can see the maturity value, the total gain, and the return percentage for a given rate, term, and compounding frequency.

The formula

For a principal P, an annual rate of return r (as a decimal), a compounding frequency n (times per year), and a term of t years, the maturity value is:

FV = P × (1 + r/n)n×t

The wealth gained is simply FV − P, and the absolute return is (FV − P) / P expressed as a percentage. Annual compounding uses n = 1; semi-annual uses n = 2; quarterly uses n = 4; monthly uses n = 12; and daily uses n = 365.

Worked example

Invest $100,000 for 10 years at an expected 10% annual return, compounded monthly. With n = 12 and t = 10, the periodic rate is 0.10 / 12 and there are 120 compounding periods. The formula gives a maturity value of roughly $270,704 — a gain of about $170,704, or a 170.70% total return over the decade.

What moves the maturity value most

  • Rate of return: because growth compounds, small differences in the assumed annual rate produce large differences in the final value over long periods.
  • Time invested: the effect of compounding accelerates the longer money stays invested — doubling the term more than doubles the total growth at a positive rate.
  • Compounding frequency: more frequent compounding (monthly or daily versus annually) increases the effective yield slightly, since interest starts earning interest sooner.

Lump sum versus SIP

A lump sum puts the full amount to work immediately, so it benefits fully from compounding from day one — but it also carries full market-timing exposure if the return varies year to year, since this calculator assumes one constant rate. An SIP spreads the investment across many smaller purchases over time, which averages the entry price but delays when later contributions start compounding. This calculator only models the lump sum case; a real investment's actual annual returns typically vary rather than staying constant.

Getting accurate results

  • Enter the rate as an annual percentage (e.g., 10 for 10%), not a decimal.
  • The result assumes a constant annual rate of return for the entire period — real markets fluctuate year to year, so treat the output as an illustrative projection, not a guarantee.
  • This calculator does not account for taxes, fees, or inflation; subtract those separately if you want a real (inflation-adjusted) or after-tax figure.

Frequently Asked Questions

How is lump sum investment growth calculated?
The calculator uses the standard compound interest formula FV = P × (1 + r/n)^(n×t), where P is the lump sum invested, r is the annual rate of return, n is the number of times the return compounds per year, and t is the number of years invested. Wealth gained is FV minus P, and absolute return is that gain divided by P.
What is the difference between a lump sum and a SIP?
A lump sum is a single upfront investment that compounds in full from day one. A Systematic Investment Plan (SIP) spreads the same total across periodic contributions, which averages the purchase price over time but means later contributions have less time to compound. This calculator models the lump sum case only.
How does compounding frequency affect the maturity value?
More frequent compounding — daily or monthly instead of annually — slightly increases the maturity value for the same nominal annual rate, because each compounding period's interest starts earning its own interest sooner. The difference is usually small compared to the effect of the rate itself or the length of the investment period.
Does this calculator account for inflation or taxes?
No. The formula projects nominal growth at a constant assumed rate of return only. To estimate a real (inflation-adjusted) value, subtract your expected inflation rate from the return before calculating, or divide the maturity value by the cumulative inflation factor separately. Taxes on gains are not modeled and vary by jurisdiction and account type.