Free FD Maturity Calculator India — Fixed Deposit Maturity Amount
A fixed deposit (FD) pays a set interest rate for locking money away for a chosen term — safe and predictable. The detail people miss is compounding frequency: interest added quarterly earns slightly more than the same rate added annually, because you start earning interest-on-interest sooner. This tool computes your exact maturity amount, Effective Annual Yield (EAY), and a year-by-year breakdown for cumulative FDs, or a payout schedule for non-cumulative (monthly/quarterly) FDs.
How to use
- Enter the Principal — the amount you are depositing, in rupees.
- Enter the Interest Rate as a percentage per annum (e.g., type
7.1for 7.1%). - Enter the Tenure and select the unit — Years, Months, or Days.
- Optionally enter a Start Date — the tool will display the maturity date.
- Select the Payout Type — Cumulative (interest compounds), Monthly Payout, or Quarterly Payout.
- For cumulative FDs, select the Compounding Frequency — Quarterly is standard for most bank FDs.
- Optionally tick the Senior Citizen checkbox and edit the premium (default +0.50%) to match your bank's offer.
- Click Calculate. The results panel shows Principal, Interest, Maturity Amount, Effective Annual Yield, and Total Return %. Scroll down for the year-by-year breakdown (cumulative) or payout schedule (non-cumulative).
How it works
Cumulative FD (compound interest)
M = P × (1 + r/n) ^ (n × t)
- M = Maturity Amount
- P = Principal
- r = Annual rate as decimal (7.1% → 0.071)
- n = Compounding periods per year (quarterly → 4)
- t = Tenure in years
Interest Earned = M − P
Effective Annual Yield (EAY) = (1 + r/n)^n − 1
EAY shows the true annual return accounting for intra-year compounding — it is the number to use when comparing FDs with different compounding frequencies.
Total Return % = Interest Earned ÷ Principal × 100 — this is the total gain over the full tenure, not an annual figure.
Non-cumulative payout
Monthly payout = P × r ÷ 12 per month Quarterly payout = P × r ÷ 4 per quarter
This is the standard P × r/n simple-interest-on-principal convention. Note that some banks use a slightly different "discounted rate" to equate the effective annual yield with the stated cumulative rate; this tool uses the simpler P × r/n convention shown in most term sheets.
Worked example (tool output: ₹1,00,000 @ 7.1%, 2 years, quarterly)
| Input | Value |
|---|---|
| Principal | ₹1,00,000 |
| Interest Rate | 7.1% p.a. |
| Tenure | 2 years |
| Compounding | Quarterly (n = 4) |
Calculation:
r/n = 0.071 ÷ 4 = 0.01775
M = 1,00,000 × (1.01775)^8
= 1,00,000 × 1.151142
= ₹1,15,114.20
| Result | Value |
|---|---|
| Principal | ₹1,00,000 |
| Interest Earned | ₹15,114.20 |
| Maturity Amount | ₹1,15,114.20 |
| Effective Annual Yield | 7.29% |
| Total Return % | 15.11% |
The EAY (7.29%) is the annualised return per year. The Total Return (15.11%) is the gain over the full 2-year tenure — these are intentionally different and both are shown.
Year-by-Year Breakdown (from tool):
| Year | Opening Balance | Interest Earned | Closing Balance |
|---|---|---|---|
| 1 | ₹1,00,000 | ₹7,291.28 | ₹1,07,291.28 |
| 2 | ₹1,07,291.28 | ₹7,822.92 | ₹1,15,114.20 |
Year 2 earns ₹531.64 more than Year 1 — that is compounding.
Compounding frequency comparison (tool output: ₹1,00,000 @ 7.1%, 2 years)
| Compounding | Maturity Amount | Effective Annual Yield |
|---|---|---|
| Annual | ₹1,14,704.10 | 7.10% |
| Semi-Annual | ₹1,14,974.20 | 7.23% |
| Quarterly | ₹1,15,114.20 | 7.29% |
| Monthly | ₹1,15,209.45 | 7.34% |
| Daily | ₹1,15,256.07 | 7.36% |
Use the EAY column — not the nominal rate — when comparing FDs across different compounding frequencies.
Common mistakes when comparing FDs
Comparing nominal rates across different compounding frequencies. A bank advertising 7.1% quarterly offers a higher effective rate than one advertising 7.1% annually. Use Effective Annual Yield.
Confusing Total Return % with Effective Annual Yield. A 2-year FD at 7.29% EAY shows 15.11% total return. The 15.11% is the cumulative gain — not an annual figure.
Using Annual for Post Office TD. Post Office Time Deposits compute interest quarterly. Select Quarterly compounding.
Ignoring the TDS threshold for multi-year FDs. Under s.194A (Finance Act 2025, from 1 Apr 2025), TDS applies when annual interest from a single bank branch exceeds ₹50,000 (general) or ₹1,00,000 (senior citizens). If your Year-by-Year table shows annual interest near these limits, consider submitting Form 15G or 15H.
How to use the Year-by-Year table for planning
Tax planning: Identify when annual interest first crosses ₹50,000 / ₹1,00,000. File Form 15G/15H before that FY starts if your total taxable income is below the exemption limit.
Rollover planning: When an FD matures, re-enter the maturity amount as the new principal and calculate a fresh term at the current rate. Compare the EAY of the new rate against your old rate.
Laddering: Split the corpus across FDs maturing at 1, 3, and 5 years. Use the tool to total the maturity amounts and compare with a single-FD scenario. Laddering reduces reinvestment risk at a small yield cost.
Sources
- Income Tax Act, 1961 — s.194A (TDS on interest income), as amended by Finance Act 2025; thresholds ₹50,000 (general), ₹1,00,000 (senior citizens), effective 1 April 2025 — incometaxindia.gov.in
- India Post / NSI — Post Office Time Deposit: quarterly compounding, annual credit — indiapost.gov.in
- Reserve Bank of India — Master Direction on Interest Rate on Deposits — rbi.org.in
Last updated: October 2026
Frequently Asked Questions
- What is the FD interest calculation formula?
- For cumulative FDs: Maturity Amount = P × (1 + r/n)^(n×t), where P is principal, r is the annual interest rate as a decimal, n is the number of compounding periods per year, and t is the tenure in years.
- What compounding options are available?
- The cumulative mode supports five compounding frequencies: Annual (n=1), Semi-Annual (n=2), Quarterly (n=4), Monthly (n=12), and Daily (n=365). Most Indian bank FDs compound quarterly.
- How do I enter tenure in months or days instead of years?
- Use the Tenure unit selector to switch between Years, Months, or Days. The tool converts the tenure to a decimal number of years internally.
- What is Effective Annual Yield and how does it differ from Total Return?
- Effective Annual Yield (EAY) = (1 + r/n)^n − 1. It is the annualised return accounting for intra-year compounding — always ≥ the nominal rate. For a 7.1% quarterly FD, EAY = 7.29%. Total Return % = (Interest Earned ÷ Principal) × 100 — it is the cumulative return over the entire tenure (e.g., 15.11% for a 2-year FD). Both are shown in the results.
- What is the senior citizen rate premium?
- Banks typically offer an additional 0.25%–0.75% interest rate to senior citizens (age ≥ 60). The premium varies by bank. The tool defaults to +0.50%, which you can edit to match your bank's actual offer. This is indicative — verify with your bank.
- What is the difference between cumulative and non-cumulative FDs?
- Cumulative FDs compound the interest and pay everything at maturity. Non-cumulative FDs pay out interest periodically (monthly or quarterly) while returning only the principal at maturity. Monthly/quarterly payout modes show the periodic interest payment using the P × r/n convention.
- What is the TDS threshold on FD interest?
- With effect from 1 April 2025 (Finance Act 2025 amendment to s.194A, Income Tax Act 1961), banks deduct TDS when annual interest from a single bank branch exceeds ₹50,000 for general depositors and ₹1,00,000 for senior citizens. Submit Form 15G (general) or Form 15H (senior citizens) to avoid TDS if your total income is below the taxable limit.
- How does the Post Office Time Deposit compound interest?
- Post Office Time Deposits (National Savings Time Deposits) compound quarterly but credit interest annually at maturity. When using this tool, select Quarterly compounding.
- Does the tool show TDS-adjusted returns?
- No. The tool shows gross interest before TDS. Your bank statement or Form 26AS will show the net interest after TDS deduction.