Compound Interest Calculator

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Albert Einstein famously called compound interest the eighth wonder of the world: "He who understands it, earns it; he who doesn't, pays it." Unlike simple interest, compound interest reinvests the interest earned back into the principal, so that in the next compounding period, you earn interest on both your initial capital and your accumulated interest.

The FinToolkit Compound Interest Calculator allows you to project growth across different compounding intervals—annually, half-yearly, quarterly, and monthly—showing you the exponential difference that compounding frequency and time horizon make.

The compound interest formula

The mathematical formula for compound interest with periodic compounding is:

A = P × [ 1 + (r / n) ](n × t)

Compound Interest (CI) = A − P

Where:
• A = Final maturity amount
• P = Initial principal invested (₹)
• r = Annual interest rate (as decimal, e.g. 8% = 0.08)
• n = Compounding frequency per year (1 for annual, 2 for half-yearly, 4 for quarterly, 12 for monthly)
• t = Number of years

Worked calculation example

Consider an investment of ₹1,00,000 at an interest rate of 8.00% per annum over a 5-year tenure with annual compounding (n = 1).

YearOpening PrincipalInterest Earned (8%)Closing Balance
Year 1₹1,00,000₹8,000₹1,08,000
Year 2₹1,08,000₹8,640₹1,16,640
Year 3₹1,16,640₹9,331₹1,25,971
Year 4₹1,25,971₹10,078₹1,36,049
Year 5₹1,36,049₹10,884₹1,46,933
5-Year Total₹1,00,000₹46,933 (Total Interest)₹1,46,933

In Year 1, interest is ₹8,000. By Year 5, annual interest grows to ₹10,884 purely because past interest was compounding. Total compound interest earned is ₹46,933, compared to ₹40,000 under simple interest.

Impact of compounding frequency

The more frequently interest is calculated and added to the principal, the faster the balance expands:

Frequently asked questions

What is the difference between nominal rate and Annual Percentage Yield (APY)?

The nominal rate is the stated headline interest rate (e.g. 8%). The Annual Percentage Yield (effective rate) is the actual return earned when compounding frequency is accounted for. For an 8% nominal rate compounded quarterly, the effective annual yield is 8.24%.

How does compounding work against you in loans?

When you borrow via revolving credit cards or unpaid personal loans, interest compounds against you monthly. A 3.5% monthly credit card interest rate compounds to an effective annual rate of over 51% per year.

How can I maximize the benefit of compounding?

Start investing as early as possible and avoid withdrawing returns. The true power of compounding emerges in the second and third decades, where annual interest gains begin to dwarf original capital contributions.

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FinToolkit is an educational tool. Nothing here is investment, tax, insurance or legal advice, and no result should be treated as an offer or a quote.

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Every result is produced by a published formula running at full double precision in your browser. Only the displayed figures are rounded.

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Data sources

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