ArthaSiddhi
Banking & Savings

How FD Interest Is Calculated: Rate, Tenure and Compounding

How principal, rate, tenure and compounding periods produce an FD's interest earned and maturity amount.

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This article is for education and general information. See the Financial Disclaimer before using it for an important decision.

An FD calculation connects four inputs

An FD maturity calculation starts with the principal, applies an annual rate according to the selected compounding frequency and repeats that process over the tenure. Interest earned is the maturity amount minus the original principal.

The calculation explains a contracted growth scenario. It does not select a deposit, compare institutions or supply a current bank rate.

The maturity formula and its terms

For the convention used here, maturity amount A = P × (1 + r ÷ n)^(n × t). P is principal, r is the annual rate written as a decimal, n is the number of compounding periods per year, and t is the tenure in years.

The interest earned is A minus P. The formula applies the same stated rate and frequency throughout the entered tenure; actual contractual values follow the institution's product terms and calculation method.

How the annual rate becomes a periodic rate

The annual rate is divided by the number of compounding periods. A 7% annual rate becomes 7% for yearly compounding, 3.5% for each half-year, 1.75% for each quarter or about 0.5833% for each month under this convention.

The number of periods changes with both frequency and tenure. Over three years there are 3 yearly, 6 half-yearly, 12 quarterly or 36 monthly compounding periods.

Worked example: ₹2 lakh for three years

Take a principal of ₹2,00,000, an illustrative annual rate of 7% and a three-year tenure. The rate is used only to explain the calculation and is not a current bank offer. Keeping principal, rate and tenure unchanged gives these results under the FD Calculator's supported conventions:

₹2 lakh FD at an illustrative 7% annual rate for three years
Compounding frequencyPeriods over 3 yearsPrincipalInterest earnedMaturity amount
Yearly3₹2,00,000₹45,009₹2,45,009
Half-yearly6₹2,00,000₹45,851₹2,45,851
Quarterly12₹2,00,000₹46,288₹2,46,288
Monthly36₹2,00,000₹46,585₹2,46,585

What the comparison shows

More frequent compounding adds calculated interest to the balance more often. That allows earlier interest additions to take part in later periods, so the displayed maturity amount rises across this controlled example.

The principal remains ₹2,00,000 in every row. Only the periodic convention changes, which means the difference appears in interest earned and therefore in maturity amount.

For the beginner overview of deposits and their terms, return to Fixed Deposit Explained. If a deposit is closed early, the original maturity may no longer apply.

Frequently asked questions

Is FD interest earned the same as the maturity amount?

No. Interest earned is the calculated increase over principal. The maturity amount is principal plus that interest under the stated assumptions.

Why does compounding frequency change FD maturity?

More frequent compounding adds calculated interest to the balance at shorter intervals, allowing those additions to participate in later periods.

Does a 7% example represent a current FD offer?

No. It is an illustrative input used to explain the calculation. Check the rate and terms for the specific deposit being considered.