FD Calculator

Not all fixed deposits are equal for NRIs. A resident Indian FD earns interest that is fully taxable in India under their income slab. An NRE (Non-Resident External) FD earns interest that is completely tax-free in India — and the principal is freely repatriable. An FCNR (Foreign Currency Non-Resident) deposit is held in foreign currency, eliminating rupee depreciation risk entirely.

An FD calculator converts all three into comparable after-tax, after-depreciation returns so you are not comparing headline rates across product types. A 7.5% NRE FD (tax-free) is worth more than a 7.8% resident FD in a 30% tax slab. The calculator makes this visible before you commit your funds.

NRIs fielding calls from bank relationship managers about FD rates face a comparison problem: NRE FD rates, FCNR rates in AED or USD, and sometimes premature closure penalties quoted in different terms. This calculator brings them onto a single, comparable basis.

Enter the deposit amount, interest rate, tenure, and compounding frequency. For NRE FDs, the after-tax return equals the headline rate (no Indian tax). For FCNR, the return is in your foreign currency — no rupee risk but also no rupee upside. The calculator shows maturity value and effective yield so you can make the decision on numbers, not relationship manager persuasion.

What NRIs use this calculator for most:

• NRE FD sizing for short-term India corpus parking: funds intended for a property purchase in 2–3 years are often better in an NRE FD than in equity; calculate the guaranteed maturity value
• FCNR vs NRE trade-off: an FCNR at 5.5% in USD locks out rupee depreciation but also locks out any rupee appreciation; model both scenarios with a currency assumption
• Laddering calculation: spreading FD maturities across 1, 2, and 3 years for liquidity; this calculator helps size each tranche
• Goal-matched deposits: if you need ₹30 lakh in 2 years for a home down payment, calculate how much to deposit today at current NRE rates to hit exactly that target

The FD calculator uses the compound interest formula to calculate your maturity amount:

Formula:

A = P × (1 + r/n)^(n×t)

Where:

• A = Maturity Amount
• P = Principal (deposit amount)
• r = Annual interest rate (in decimal)
• n = Compounding frequency per year (quarterly = 4, monthly = 12)
• t = Tenure in years

Example:

For an FD of ₹1,00,000 at 7% p.a. for 3 years (quarterly compounding):

• Principal (P) = ₹1,00,000
• Rate (r) = 7% = 0.07
• Compounding (n) = 4 (quarterly)
• Tenure (t) = 3 years

Maturity Amount = ₹1,00,000 × (1 + 0.07/4)^(4×3)

Maturity Amount = ₹1,23,144

Interest Earned = ₹23,144

Using our FD calculator is simple and straightforward:

Step 1: Enter Deposit Amount

Input the amount you want to invest in the fixed deposit.

Step 2: Set Interest Rate

Enter the annual interest rate offered by your bank. Compare rates across banks for the best returns.

Step 3: Choose Tenure

Select your preferred investment period. FDs typically offer higher rates for longer tenures.

Step 4: Select Compounding Frequency

Choose how often interest is compounded - monthly, quarterly, half-yearly, or annually. More frequent compounding means slightly higher returns.

Step 5: View Results

See your maturity amount, total interest earned, and effective annual yield instantly.

1. Guaranteed Returns Visibility

Know exactly how much you'll receive at maturity with no market risks.

2. Compare Bank Offers

Evaluate FD schemes from different banks to find the best interest rate.

3. Tax Planning

Estimate your interest income for tax planning purposes (interest is taxable).

4. Goal Alignment

Calculate how much to deposit to reach your target amount by a specific date.

5. Compounding Comparison

Understand how different compounding frequencies impact your returns.

6. Reinvestment Planning

Plan your FD ladder strategy for regular income or reinvestment.

7. Senior Citizen Rates

Many banks offer 0.25-0.50% extra for senior citizens - factor this into calculations.

8. Premature Withdrawal Impact

Understand the trade-off between liquidity and returns with different tenures.