| Field | Value | Copy |
|---|---|---|
| {{ row.label }} | $ {{ format(row.value) }} {{ row.value.toFixed(4) }} % {{ row.value }} |
| Year | Interest ($) | Ending ($) | Copy |
|---|---|---|---|
| {{ r.year }} | {{ format(r.interestCum) }} | {{ format(r.ending) }} |
| Month | Interest ($) | Ending ($) | Copy |
|---|---|---|---|
| {{ r.period }} | {{ format(r.interestCum) }} | {{ format(r.ending) }} |
Fixed deposits are time locked savings that exchange a single upfront amount for a known payout after a chosen term. This fixed deposit maturity calculator explains how one lump sum grows with compounding and shows the total you receive at the end. You provide a deposit, select a rate and a term, and the result separates principal from interest for clarity.
The outcome is most useful when you want to compare choices across different terms and compounding plans. It also reports an effective annual yield so plans with monthly or quarterly crediting are easy to compare on one scale.
Enter the principal and the annual interest rate, then set years and months for the tenure. Choose how often interest is added to the balance so you can see the effect of annually, semi annually, quarterly, or monthly compounding on growth.
A quick example helps. A three year deposit at four percent with quarterly compounding turns ten thousand into a little over eleven thousand two hundred sixty eight, with the difference coming from interest that was credited each quarter and then tallied at maturity.
Treat results as estimates. Fees, penalties, and partial last periods are not modeled, and actual bank methods may differ.
The calculator models a single lump sum that earns a nominal annual rate for a fixed number of months. It tracks periodic compounding, totals the interest that was actually credited, applies tax to interest, and then adjusts the maturity for inflation to express real purchasing power.
Nominal annual rate is handled as Annual Percentage Rate (APR). Results include Effective Annual Yield (EAY), which converts the specific term and compounding choice into a comparable one year rate after tax.
Interpretation is straightforward. The maturity amount is principal plus net interest after tax. Real maturity divides the maturity by the inflation factor for the same time span. EAY rises when compounding is more frequent or when tax and inflation are lower for the same term.
| Symbol | Meaning | Unit/Datatype | Source |
|---|---|---|---|
| P | Principal (initial deposit) | Currency | Input |
| rann | Nominal annual rate (APR) | Percent | Input |
| perM | Months per compounding | 1, 3, 6, 12 | Derived |
| Tm | Tenure length | Months | Derived |
| n | Completed compounding periods | Integer | Derived |
| t | Tax rate on interest | Percent | Input |
| i | Inflation rate | Percent | Input |
| M | Maturity amount after tax | Currency | Derived |
| EAY | Effective annual yield (net) | Percent | Derived |
| Mreal | Inflation adjusted maturity | Currency | Derived |
| Field | Type | Min | Max | Step/Pattern | Error Text | Notes |
|---|---|---|---|---|---|---|
| Principal | Number | 0 | — | — | — | Negative values forced to 0 |
| Interest rate (APR) | Number | 0 | — | 0.01 | — | Percent per year |
| Tenure — years | Number | 0 | — | — | — | Floored to an integer |
| Tenure — months | Number | 0 | 11 | — | — | Clamped to 0 to 11 |
| Compounding | Select | — | — | annually | semiannually | quarterly | monthly | — | Maps to 12, 6, 3, 1 months |
| Tax rate | Number | 0 | — | 0.01 | — | Applied in 0 to 100 range |
| Inflation rate | Number | 0 | — | 0.01 | — | Annual average |
| Input | Accepted Families | Output | Encoding/Precision | Rounding |
|---|---|---|---|---|
| Principal, rates, term | Numeric | Summary table | Money to 2 decimals; percent to 4 | Standard rounding |
| — | — | Annual and monthly schedules | Money to 2 decimals | Per row via rounding |
| — | — | JSON snapshot | Inputs, derived metrics, schedules | As displayed |
| — | — | CSV exports | Metrics and schedules | As displayed |
Runtime scales linearly with the number of months in the term because each month is iterated to check whether a compounding event occurs.
Given the same inputs, the engine returns identical results. Differences arise only from rounding and display locale.
The method follows time value of money arithmetic for nominal rates, periodic compounding, and percent calculations. Effective annual yield is derived from the net growth ratio for the term.
Calculations are client only and no data is transmitted or stored server side. Outputs are educational and not financial advice.
Compute fixed deposit maturity, effective yield, and real value with these steps.
Example: Principal 10,000, rate 4, tenure 3 years, quarterly compounding, tax 0, inflation 0 → maturity ≈ 11,268.25 and EAY ≈ 4.0604%.
You now have the headline number, the yield, and the time path for easy comparisons.
No. Inputs are handled in your browser and files are created locally. Nothing is sent to a server.
Clipboard and downloads use your device’s capabilities.Amounts are rounded to two decimals and interest is credited only at completed intervals. Banks may add rules for partial periods, fees, or taxation.
All inputs are numeric. Currency displays follow your locale. CSV and JSON outputs reflect the same rounded values shown on screen.
Yes. Use Effective Annual Yield to compare across monthly, quarterly, semi annual, and annual compounding on a like for like basis.
Yes. Tax applies to total interest and EAY is computed from the resulting net maturity, so higher tax lowers the comparable yield.
A small difference, for example a few basis points, usually reflects compounding frequency or rounding and may not justify switching terms by itself.
The calculation itself works in your browser. Charts may require one time access to fetch their assets depending on your setup.
No payment is required to run the calculation. Use the results for personal or educational planning as appropriate.