Lumpsum Calculator One-Time Investment

Maturity value, wealth gained and doubling time for a one-time investment — live as you type.

Live — results appear as you type
Maturity Value
Invested
Wealth Gained
Growth
Money Doubles In
InvestedGain
YearValueGain So FarGrowth

How Lumpsum Returns Are Calculated

A one-time investment grows by annual compounding: Maturity = P × (1 + r)t — where P is your investment, r the expected annual return as a decimal, and t the period in years. Unlike a SIP, all of your money compounds from day one.

Example: ₹1,00,000 at 12% for 10 years → 1,00,000 × (1.12)10₹3,10,585 — a 3.11× multiple, of which ₹2,10,585 is pure gain. The same money at 8% would reach ₹2,15,892: two rate points compound into enormous differences over a decade.

The doubling time shown above uses the exact formula ln(2)/ln(1+r) — the Rule of 72 (72 ÷ rate) is its quick mental approximation.

Investing monthly instead? Use the SIP Calculator — or the Step-Up SIP Calculator if you increase your SIP every year. For a guaranteed-rate comparison, try the FD Calculator, and check what your gains are really worth with the Inflation Calculator.

Frequently Asked Questions

How is lumpsum investment return calculated?
Maturity = P × (1 + r)^t. ₹1,00,000 at 12% for 10 years ≈ ₹3,10,585 (3.1× growth).
Is lumpsum better than SIP?
Lumpsum compounds everything from day one and usually wins in steadily rising markets; SIP averages your buying price and suits monthly income. Bonus or windfall → lumpsum; salary → SIP.
What return should I assume?
Common planning conventions: 10–12% for equity funds over 7+ years, 6–8% for debt funds. Returns are market-linked and not guaranteed.
How long to double my money?
Roughly 72 ÷ annual return. At 12% ≈ 6 years; at 8% ≈ 9 years. The exact figure appears in your results above.