Formula: A = P × (1 + r)t (Annual Compounding) CAGR + Wealth Multiple Ready 100% Client-Side Privacy

Lumpsum Investment Calculator

Put a one-time bonus, maturity or property-sale proceed to work and watch uninterrupted compounding over 5, 10 or 20 years.

₹
%
Yrs
Expected Future Value (A)
₹15.53 L
₹15,52,924 • Wealth Multiple: 3.11x
Invested (One-Time)
₹5.00 L
₹5,00,000
Wealth Gained
₹10.53 L
₹10,52,924
CAGR
12.00%
Annualised growth rate
Principal vs Growth Split
Compounding Growth Curve

📌 The Power of Staying Invested

Year-Wise Lumpsum Compounding Schedule

Year Opening Value Growth in Year Cumulative Growth Closing Value

The Lumpsum Compounding Formula (With Worked Example)

A one-time investment grows by the same percentage every year, and each year's growth itself starts earning in the next year:

A = P × (1 + r)t

Worked Example

Invest P = ₹5,00,000 at r = 12% p.a. for t = 10 years:

1. (1.12)10 = 3.105848
2. A = 5,00,000 × 3.105848 = ₹15,52,924
3. Wealth gained = ₹10,52,924 (3.11x multiple)

Practical Lumpsum Strategies for Indian Investors

  • Nervous about timing? Park the lumpsum in a liquid fund and shift it into equity via a 6-12 month Systematic Transfer Plan (STP) to average your entry price.
  • Don't break compounding: A ₹5 Lakh lumpsum left untouched for 20 years at 12% becomes ₹48.2 Lakh. Every early withdrawal costs the final years where growth is steepest.
  • Remember LTCG: Equity gains above ₹1.25 Lakh in a financial year attract 12.5% long-term capital gains tax after 12 months of holding (FY 2025-26 rules).

Lumpsum Frequently Asked Questions

A lumpsum earns on the full amount from day one, so it wins in steadily rising markets. A SIP reduces timing risk by spreading purchases. If you already hold a large sum and have a 7+ year horizon, history favours deploying it; if markets feel expensive, an STP from a liquid fund is the middle path.

CAGR (Compound Annual Growth Rate) is the single smoothed annual rate that takes your investment from its start value to its end value. It matters because raw point-to-point returns hide the effect of time: doubling in 3 years is a 26% CAGR, doubling in 6 years is only 12.2%.