FD Calculator

Work out the maturity value and interest earned on a bank fixed deposit (FD), based on the principal amount, interest rate, tenure and compounding frequency your bank applies.

Amount you are depositing
₹
Annual rate offered by the bank
%
In years, decimals allowed (e.g. 1.5)

Fill in the form and select "Calculate" to see your results here.

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What is the FD Calculator?

A fixed deposit (FD) is a lump-sum investment held with a bank or NBFC for a fixed tenure at a fixed interest rate. This calculator estimates the maturity value of your deposit and the total interest it earns, based on the principal amount, the annual interest rate your bank offers, the tenure, and how often the bank compounds interest — quarterly, monthly, half-yearly, or annually.

How bank fixed deposits work

When you open an FD, you lock in a principal amount at a fixed interest rate for a chosen tenure, typically ranging from 7 days to 10 years. Unlike a savings account, the rate doesn't change during the tenure (except for special floating-rate FDs, which are uncommon). Most Indian banks compound FD interest quarterly by default, crediting it to the deposit's balance every three months so that subsequent quarters earn interest on the accumulated interest as well as the original principal. Some banks and NBFCs offer monthly or annual compounding on select schemes, so the frequency your bank actually uses affects the final maturity value even at the same quoted rate.

How to use this calculator

  1. Enter the principal amount you plan to deposit.
  2. Enter the annual interest rate your bank has quoted for the tenure you're considering.
  3. Enter the tenure and choose the unit that matches your FD receipt — years, months, or days (for short-term deposits, as low as 7 days).
  4. Select the compounding frequency stated in your bank's FD terms (quarterly is the norm for most Indian banks).
  5. Select "Calculate FD Maturity" to see the maturity value and total interest earned.

Formula

Maturity Value = P × (1 + r/n)^(n × t) Where: P = Principal amount r = Annual interest rate (as a decimal) n = Number of times interest compounds per year t = Tenure in years Total Interest = Maturity Value − P

The compounding frequency (n) matters because a higher n means interest is credited and starts earning further interest more often, producing a slightly higher maturity value than the same nominal rate compounded less frequently.

Example

Consider a deposit of ₹1,00,000 at 7% per annum for 5 years, compounded quarterly. Here P = ₹1,00,000, r = 0.07, n = 4, and t = 5, so n × t = 20 quarters and the per-quarter rate is r/n = 0.0175. The maturity value is ₹1,00,000 × (1.0175)^20 ≈ ₹1,41,478. Total interest earned works out to roughly ₹41,478 over the 5-year tenure — noticeably more than the ₹35,000 you'd get from simple (non-compounding) interest at the same rate, because each quarter's interest itself starts earning interest for the remaining tenure.

Factors that affect FD returns

Frequently Asked Questions

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Calculations are estimates based on the information entered and assume the interest rate and compounding frequency stay fixed for the full tenure. They do not account for premature withdrawal penalties, TDS, or income tax on the interest earned, and are not a substitute for your bank's official FD terms. See our full disclaimer.

Last updated: 21 August 2026 · Calculation basis: Standard compound interest formula, applied at your selected compounding frequency (quarterly, monthly, half-yearly or annual).