Compound Interest Calculator — Calculate Compounding Returns Online

Estimate how your investments grow over time through the power of compounding. Enter the lump sum you can invest today, your recurring investment amount, contribution frequency, payment term, total investment horizon, and expected annual return rate to get an instant maturity breakdown and year-by-year schedule.

⚡ Supports Lump Sum + Regular Recurring Investments (SIP)
One Lakh Rupees
Ten Thousand Rupees
Years you pay regular amount
Total maturity tenure (≥ contribution)

At least one investment amount (Lump Sum or Regular) must be greater than zero.

Estimated Total Maturity Value (Corpus) ₹55,86,421 Fifty-Five Lakh Eighty-Six Thousand Four Hundred Twenty-One Rupees
Total Amount Invested ₹13,00,000 Lump Sum + Regular
Total Wealth Gained (Interest) ₹42,86,421 4.30× wealth multiplier
Effective Annual Yield (APY) 12.00% Doubles every ~6.0 yrs
Principal vs. Compound Interest Breakdown 23% Principal · 77% Interest
Total Principal Invested Compound Interest Earned
Year-by-Year Compound Interest Growth Schedule
Year Opening Balance Annual Contribution Interest Earned (Year) Cumulative Invested Closing Maturity Balance
How Compound Interest & Recurring Contributions Work (Mathematical Formulas)
Calculation Component Mathematical Formula Key Variables & Meaning
Lump-Sum Compound Interest $A = P \times \left(1 + \frac{r}{n}\right)^{n \times t}$ $P$ = Initial principal, $r$ = annual nominal interest rate (decimal), $n$ = compounding frequency per year, $t$ = total years invested.
Recurring / SIP Compounding $FV = PMT \times \frac{(1 + i)^N - 1}{i} \times (1 + i)$ Each regular contribution compounds for its remaining horizon using the effective periodic rate derived from the chosen compounding frequency.
Effective Annual Yield (APY) $\text{APY} = \left(1 + \frac{r}{n}\right)^n - 1$ Shows the true annual return when interest is compounded semi-annually, quarterly, monthly, or daily.
Rule of 72 (Doubling Time) $\text{Years to Double} \approx \frac{72}{R}$ At $12\%$ p.a., a lump-sum investment doubles in roughly $72 \div 12 = 6\text{ years}$.

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Frequently Asked Questions

What is the formula used by the Compound Interest Calculator?

For a lump-sum investment, compound interest is calculated using A = P × (1 + r/n)^(n×t), where P is the principal, r is the annual interest rate, n is the compounding frequency per year, and t is the total years invested. When you also add regular recurring contributions, each contribution compounds over its remaining tenure.

Can I invest for a shorter contribution period and let my corpus stay invested longer?

Yes. Just like standard insurance and wealth planners, you can set your 'Contribution Period' (e.g., 10 years of monthly payments) separately from 'Stay Invested For' (e.g., 15 or 20 years total horizon) to see how your accumulated corpus continues compounding.

How does compounding frequency affect my maturity value?

The more frequently interest is compounded (Monthly or Quarterly vs. Yearly), the higher your Effective Annual Yield (APY), because earned interest starts generating its own interest earlier within each year.