12-month vacation RD: ₹5,000/month at 7.0%
Total deposit ₹60,000. Maturity: approximately ₹62,357. Interest earned: ₹2,357. Modest, but better than letting ₹5,000 a month sit in a savings account at 3-4%.
Calculate the maturity value of any Recurring Deposit. Enter your monthly deposit, interest rate, and tenure to see exactly how your RD grows month after month, with a year-by-year breakdown.
Most Indian banks offer 6.5–7.5% on RDs.
Maturity amount
₹3,57,965
Total deposited
₹3,00,000
Interest earned
₹57,965
Deposits vs. Interest
Estimates use monthly compounding. Most Indian banks compound RDs quarterly, which may differ by a small amount. RD interest is taxable as per your slab; TDS may apply if annual RD interest exceeds ₹40,000 (₹50,000 for senior citizens).
कुछ सामग्री अब भी अंग्रेज़ी में दिखती है।
The Recurring Deposit is the FD's monthly cousin - a guaranteed-return savings product designed for people who can spare a fixed sum each month rather than a one-time lump. Indian banks and post offices have offered RDs for decades, and they remain a popular choice for short-to-medium term goals: a vacation 2 years away, the next academic year's school fees, building up a down-payment or simply maintaining the discipline of monthly saving in a controlled environment.
This calculator uses the formula that scheduled commercial banks and India Post use for RD calculations - quarterly compounding applied to a stream of monthly deposits, paid out at maturity. The returns are not as high as long-term equity, but they are guaranteed, easy to set up via auto-debit, and the entire tenure runs without you needing to time the market or watch your portfolio.
Enter the monthly deposit amount you plan to commit each month.
Enter the bank's RD interest rate (typically 6.5–7.5% in India).
Enter the RD tenure in years.
View the maturity amount, total invested, and interest earned.
Open the year-wise schedule to see the corpus grow each year.
A Recurring Deposit (RD) is a savings product where you deposit a fixed amount every month for a fixed tenure. The bank pays interest on each instalment until maturity, with quarterly compounding applied to the running balance. The earlier instalments earn interest for longer, so most of the maturity value comes from compounding on the early instalments rather than late ones.
M ≈ ΣP × (1 + i)^(n − k + 1) for k = 1..n
Indian banks compute RD interest using quarterly compounding on the running balance. Each month's deposit joins the pool, and at the end of every calendar quarter (June, September, December, March), the bank credits the accumulated quarterly interest to the corpus. This compounding effect is small for a 1-year RD but adds up over a 5-10 year tenure. Post Office RDs use a slightly different scheme: a fixed maturity table, not quarterly compounding, with rates revised quarterly by the Government of India.
The first instalment earns interest for the longest period, and the last one for just one month. So the average instalment effectively earns interest for roughly half the tenure. This is why the maturity-to-deposit ratio is lower than for an equivalent FD tenure - but higher than what you'd get holding the same money in a savings account month after month.
Most banks let you book the RD with a preferred date of monthly debit (the 1st, 5th, 10th, etc.). Missing an instalment by more than a couple of days usually attracts a small penalty - typically ₹1-2 per ₹100 per month - and repeated defaults (3-6 missed instalments depending on bank policy) can lead the bank to close the RD prematurely and pay you the savings-account rate on what was deposited so far.
Total deposit ₹60,000. Maturity: approximately ₹62,357. Interest earned: ₹2,357. Modest, but better than letting ₹5,000 a month sit in a savings account at 3-4%.
Total deposit ₹9,00,000. Maturity: approximately ₹10,75,500. Interest earned: ₹1,75,500. Useful when you have a defined goal at a defined date - a debt-fund SIP would offer comparable returns with marginal tax benefits but slightly more volatility.
An RD is a deposit scheme where you commit to depositing a fixed amount every month for a fixed period. At maturity you receive the principal plus accumulated interest.
Indian banks usually offer RDs from 6 months to 10 years. Post Office RDs run for 5 years and can be extended in 5-year blocks.
Yes. RDs are debt instruments offered by banks and post offices. The interest rate is locked at the time of opening, so the returns are fully predictable.
Yes. RD interest is fully taxable under "Income from Other Sources". Banks deduct TDS if annual RD interest crosses ₹40,000 (₹50,000 for senior citizens).
Most banks charge a small penalty (typically ₹1–₹2 per ₹100 per month) for missed instalments. Repeated defaults can lead to closure of the RD before maturity.
RDs offer guaranteed returns and capital safety, but lower long-term growth. Equity SIPs have higher historical returns (10–12%) but carry market risk. They suit different goals - short-term safety vs. long-term wealth creation.
Indian financial products - home loans, fixed deposits, mutual funds, NPS, insurance - each carry their own quirks: monthly reducing balance vs flat-rate interest, quarterly vs monthly compounding, indexation on capital gains, the choice between the old and new tax regime. We design every finance calculator to use the formula that an Indian bank, AMC, or insurer would actually use, and to surface the assumptions in plain English so you can audit the result against your own statement.
Use this calculator alongside the EMI, SIP and inflation calculators to plan your money holistically. A standalone EMI number means little until you compare it with your in-hand salary, your existing debt-to-income ratio, and the impact of inflation on the real cost of the loan. The related-tool grid below makes it one click to chain these analyses together.
The RD Calculator is part of the Finance suite on Online Calculator Tools, alongside 6 related calculators. All tools share the same UI patterns, the same privacy-first rendering (nothing is sent to a server), and the same commitment to showing the formula and assumptions behind every result.