FD Calculator — Fixed Deposit Calculator

Calculate the maturity value and interest earned on a fixed deposit using compound interest, with monthly, quarterly, half-yearly, or annual compounding.

Quick Facts

Formula
A = P × (1 + r/n)^(n×t)
P is the deposit, r the annual rate, n the compounding frequency, and t the tenure in years.
Model
Fixed-rate compound interest, locked for the full tenure
Assumes the rate holds for the whole term with no partial withdrawals or added deposits.

Your Results

Calculated
Maturity amount
-
Deposit plus compounded interest
Total interest earned
-
Maturity amount minus deposit
Effective annual yield
-
APY from rate and compounding
Total return
-
Interest as % of deposit

Ready

Enter deposit amount, interest rate, tenure, and compounding frequency, then press Calculate.

How the FD Calculator works

A fixed deposit (also called a term deposit or CD) locks a lump sum with a bank or financial institution for a fixed tenure at a fixed interest rate. Because the rate and term are locked in, the maturity value can be computed exactly with the standard compound interest formula — there is no forecasting involved, only arithmetic.

The formula

For a deposit P, an annual interest rate r (as a decimal), a compounding frequency n (times per year), and a tenure t in years, the maturity amount is:

A = P × (1 + r/n)n×t

Total interest earned is simply A − P. The calculator also reports the effective annual yield (APY), which restates the nominal rate and compounding frequency as a single equivalent annual rate: APY = (1 + r/n)n − 1. APY is the number to use when comparing deposits that compound at different frequencies.

Worked example

Deposit $100,000 at a 7% annual rate for 5 years, compounded quarterly. The periodic rate is 0.07 / 4 = 0.0175 and there are 20 compounding periods (4 × 5). The formula gives a maturity amount of roughly $141,478 — about $41,478 of interest on the original $100,000. The effective annual yield works out to about 7.19%, slightly above the 7% nominal rate because interest compounds four times a year instead of once.

What moves the maturity value most

  • Tenure: because interest compounds on interest, maturity value grows faster than linearly with time — doubling the tenure more than doubles the total interest earned.
  • Interest rate: the rate has a compounding effect too; a 1-point rate increase matters more on a long tenure than a short one.
  • Compounding frequency: moving from annual to monthly compounding raises the effective yield slightly above the nominal rate, since interest starts earning interest sooner. The gap widens a little as the rate rises but is usually well under half a percentage point.

Assumptions and limits

This calculator assumes the interest rate stays fixed for the entire tenure, no additional deposits or partial withdrawals occur, and interest is reinvested rather than paid out periodically. It does not account for tax withheld on interest, penalties for breaking the deposit before maturity, or promotional rates some institutions apply to specific tenures or depositor categories. Check your deposit's actual terms for those details before relying on the number for a real decision.

Frequently Asked Questions

How is fixed deposit maturity value calculated?
The calculator uses the standard compound interest formula: A = P × (1 + r/n)^(n×t), where P is the deposit amount, r is the annual interest rate as a decimal, n is the number of times interest compounds per year, and t is the tenure in years. Total interest earned is A minus P.
Why does compounding frequency change the maturity amount?
More frequent compounding adds interest to the principal sooner, so each subsequent period earns interest on a slightly larger balance. Monthly compounding therefore produces a higher maturity value than annual compounding at the same stated annual rate, even though the difference is usually a small fraction of a percent.
What is the effective annual yield?
The effective annual yield (APY) converts the nominal rate and compounding frequency into a single equivalent annual rate: APY = (1 + r/n)^n − 1. It lets you compare deposits that compound at different frequencies on an apples-to-apples basis.
Does this calculator account for taxes or early withdrawal penalties?
No. It computes the gross maturity value and interest from the stated rate, tenure, and compounding frequency only. It does not model tax withheld on interest, penalties for breaking the deposit early, or bonus rates some institutions offer for senior depositors or longer tenures - check your deposit's specific terms for those.