See the power of compounding on your investments. Enter your details below to view total returns and a year-by-year growth breakdown.
| Year | Opening Balance | Interest Earned | Closing Balance |
|---|
A = P (1 + r/n)^(n*t)
Where A = maturity amount, P = principal, r = annual interest rate (decimal), n = compounding frequency per year, and t = time in years. Total interest earned = A - P.
Compound interest is interest calculated on both the original principal and the accumulated interest from previous periods. This is often called "interest on interest" — and it is the reason small, consistent investments can grow into substantial sums over time.
Unlike simple interest, where you earn a fixed amount each year, compound interest accelerates your returns because each period's interest is added to the principal, and the next period's interest is calculated on this larger base.
The Rule of 72 is a quick mental shortcut to estimate how long it takes for your money to double at a given interest rate. Simply divide 72 by the annual interest rate.
Years to Double = 72 / Interest Rate
At 12% annual return: 72 / 12 = ~6 years to double your money.
At 8% annual return: 72 / 8 = ~9 years to double your money.
At 6% annual return: 72 / 6 = ~12 years to double your money.
This rule is an approximation, but it gives you a powerful way to quickly gauge the impact of different interest rates on your investments.
Suppose you invest ₹1,00,000 at 12% per annum, compounded monthly, for 10 years.
Principal (P): ₹1,00,000
Rate (r): 12% per annum
Compounding: Monthly (n = 12)
Time (t): 10 years
A = 1,00,000 × (1 + 0.12/12)^(12×10)
Maturity Amount = ~₹3,30,039
Total Interest Earned = ~₹2,30,039
For comparison, the same ₹1,00,000 at 12% simple interest for 10 years would give you only ₹2,20,000 (interest of ₹1,20,000). Compound interest earned ₹1,10,039 more — that is the power of compounding.
The more frequently interest is compounded, the more you earn — because interest gets added to the principal more often, and subsequent interest calculations use this larger base. Here is the same ₹1,00,000 at 12% for 10 years with different frequencies:
Yearly (n=1): ₹3,10,585 | Interest: ₹2,10,585
Quarterly (n=4): ₹3,26,204 | Interest: ₹2,26,204
Monthly (n=12): ₹3,30,039 | Interest: ₹2,30,039
Daily (n=365): ₹3,31,946 | Interest: ₹2,31,946
Going from yearly to monthly compounding adds roughly ₹19,454 in extra interest over 10 years — without any additional investment. The difference between monthly and daily is smaller, but still meaningful for large sums.
Click "Calculate" to see the maturity amount, total interest earned, a visual principal-vs-interest bar, and a detailed year-by-year breakdown table.
Compound interest is the standard for most long-term financial instruments. It applies to:
Almost every long-term savings or investment product uses compound interest — making it the most important concept in personal finance.
Albert Einstein reportedly called compound interest "the eighth wonder of the world." Whether or not he actually said it, the math proves the point. The earlier you start and the longer you stay invested, the more your money works for you. Use this calculator to see exactly how much time and consistency are worth.