A = P(1 + r/n)^nt

Compound Interest Calculator

Calculate compound interest with any compounding frequency. See how your money grows year by year with the power of compounding.

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Investment Details

₹1K₹10Cr
%
0.1%50%
yr
1 yr50 yr

Compounding Frequency

Quick presets

Total Amount (A)

₹1,61,051

After 10 years at 10% quarterly compounding

Principal (P)

₹1,00,000

Compound Interest

₹61,051

Simple Interest (for ref)

₹1,00,000

CI vs SI Gain

₹0

Amount Breakdown

total ₹1.6L

Principal

₹1,00,000

62.1%

Interest Earned

₹61,051

37.9%

Year-by-Year Growth

How your ₹ grows with compound interest each year

Year Opening Balance Interest Earned Closing Balance

Compound Interest Formula

A = P × (1 + r/n)^(n×t)
A= Final amount (principal + interest)
P= Principal (initial investment)
r= Annual interest rate (as decimal, e.g. 10% = 0.10)
n= Compounding frequency per year (1=annual, 4=quarterly, 12=monthly, 365=daily)
t= Time in years

Example

₹1,00,000 at 10% quarterly for 10 years:
A = 1,00,000 × (1 + 0.10/4)^(4×10) = ₹1,64,362

Rule of 72 — Quick Doubling Time

The Rule of 72 is a quick formula to estimate how long it takes to double your money:

Doubling Time = 72 ÷ Interest Rate (%)
6.5% (FD) ≈ 11.1 years
7.1% (PPF) ≈ 10.1 years
10% (Equity) ≈ 7.2 years
12% (MF) ≈ 6 years

Frequently Asked Questions

Common questions about compound interest

What is compound interest in simple words?
Compound interest means earning interest on your interest. If you invest ₹1,000 at 10% p.a., after year 1 you earn ₹100 (total ₹1,100). In year 2, you earn 10% on ₹1,100 = ₹110 — not ₹100. Einstein reportedly called it the "eighth wonder of the world."
How does compounding frequency affect returns?
More frequent compounding = more returns, but the difference is small at typical rates. For ₹1L at 10% for 10 years: Annual compounding → ₹2,59,374; Quarterly → ₹2,68,506; Monthly → ₹2,70,704; Daily → ₹2,71,791. Most Indian bank FDs use quarterly compounding.
What is the effective annual rate (EAR)?
The Effective Annual Rate (EAR) is the actual annual rate after accounting for compounding: EAR = (1 + r/n)^n − 1. Example: 10% nominal rate compounded monthly → EAR = (1 + 0.10/12)^12 − 1 = 10.47%. This is why FDs at 7% quarterly can advertise slightly higher effective yields.
How do mutual funds use compounding?
In growth mutual funds, returns are automatically reinvested — so the fund compounds continuously. This is why staying invested for 15–20+ years in equity funds can turn modest SIP amounts into large corpus. For example, ₹10,000/month for 20 years at 12% CAGR = ₹98+ lakh, vs ₹24 lakh invested.

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