RD Calculator — Free Recurring deposit Calculator

Recurring Deposit Calculator – Build a Habit of Saving

See how your monthly savings add up over time with accurate RD maturity calculations

A Recurring Deposit (RD) is a popular savings instrument in India that lets you deposit a fixed amount every month and earn interest at rates comparable to FDs. It is ideal for salaried individuals who want to build a corpus through disciplined monthly savings. Our RD calculator uses the standard quarterly compounding formula to compute the maturity amount based on your monthly deposit, interest rate, and tenure. Whether you are saving for a vacation, a down payment, or a emergency fund, this tool gives you a clear roadmap of your savings journey.

How to Use the RD Calculator

Getting your RD maturity estimate is quick and straightforward. Follow the steps below to plan your monthly savings.

  1. Enter Your Monthly Deposit Amount: Type in the amount you plan to deposit every month into the RD account. This is the fixed sum you will commit to saving regularly. Example: ₹ per month
  2. Enter the Interest Rate: Input the annual interest rate offered by your bank for RD accounts. RD rates are usually similar to FD rates for the same tenure. Example: 6.5% p.a.
  3. Select the Tenure: Choose how long you want to continue the monthly deposits. RD tenures in India typically range from 6 months to 10 years. Example: 3 years (36 months)
  4. View Your Maturity Amount: The calculator instantly displays the total maturity amount, total principal invested, and total interest earned. A growth chart visualises your savings journey month by month. Example: Maturity Amount: ₹

Pro tip: Set up an auto-debit from your savings account to your RD on the 1st of every month. This ensures you never miss a deposit and your savings grow consistently without reminders.

Why Use the RD Calculator

This tool helps you visualise the power of disciplined monthly saving and makes planning effortless.

Real-World Example: John’s RD Savings Plan

John

John is a 28-year-old software engineer working in Pune. He wants to save for a down payment on a car in 3 years. He estimates he needs approximately ₹ for the down payment. He can comfortably save ₹ per month from his salary and wants to know if an RD is the right vehicle to reach his goal.

monthly deposit: ₹

interest rate: 6.5% p.a.

tenure: 3 years

total investment: ₹

John evaluated several options. A savings account would give him only 2.70% p.a., while a mutual fund SIP involved market risk. He decided an RD offered the right balance of safety and return. Using the RD calculator, he entered ₹ per month at 6.5% p.a. for 3 years. The calculator showed a maturity amount of approximately ₹ — exceeding his ₹ target. Encouraged, John also tried a 5-year scenario to see what would happen if he extended his goal. With the same ₹ per month, the 5-year RD would grow to approximately ₹, giving him a much larger down payment or even the full car amount. He decided to start with the 3-year RD and reassess after 2 years.

Maturity Amount: ₹ | Total Investment: ₹ | Interest Earned: ₹

By committing just ₹ per month (about ₹ per day), John turns disciplined saving into a ₹ corpus in 3 years. The ₹ interest is essentially "free money" earned by letting his monthly savings work for him.

John opened an RD account with his bank and set up an auto-debit of ₹ on the 5th of every month. He checked the calculator results and feels confident that he will meet his car down payment target. He also decided that if he gets a salary hike next year, he will increase his monthly RD deposit to ₹ to build a larger corpus.

The Mathematics Behind RD Calculations

RD calculations use a compound interest formula adapted for monthly deposits with quarterly compounding — the standard practice for Indian banks.

M Maturity amount — the total value of your RD at the end of the tenure including all deposits and interest. (e.g. ₹). R Monthly deposit amount — the fixed sum you deposit every month. (e.g. ₹). i Quarterly interest rate, derived from the annual rate. Annual rate ÷ 4 ÷ 100. (e.g. 6.5% / 4 = 1.625% per quarter = 0.01625). n Total number of quarters in the tenure. Tenure in years × 4. (e.g. 3 years × 4 = 12 quarters).

Recurring Deposit Maturity Formula: M = R × [(1 + i)^n - 1] / [1 - (1 + i)^(-1/3)]

RD Tenure Comparison: 1 Year vs 3 Years vs 5 Years

See how the same ₹ monthly deposit grows across different tenures at 6.5% p.a. with quarterly compounding. This helps you choose the tenure that aligns with your savings goal timeline.

Parameter1 Year3 Years5 Years
Monthly Deposit
Interest Rate6.5% p.a.6.5% p.a.6.5% p.a.
CompoundingQuarterlyQuarterlyQuarterly
Total Deposits
Maturity Amount~₹~₹~₹
Total Interest Earned~₹~₹~₹
Effective Return~3.8%~5.7%~6.2%
LiquidityHighModerateLow

A 3-year RD offers the best balance between interest earnings and commitment length. While the 5-year RD earns significantly more interest (₹ vs. ₹), it requires locking in your monthly savings for twice as long. Choose the tenure that matches your specific financial goal.

Common Misconceptions About Recurring Deposits

RDs are straightforward, but a few misconceptions can lead to suboptimal decisions. Let us set the record straight.

Frequently Asked Questions About RD Calculators

Is the RD calculator accurate for all Indian banks?

The calculator is accurate for the majority of Indian banks that compound RD interest quarterly. However, a few banks compound interest monthly or half-yearly, which can slightly alter the maturity amount. Always verify the compounding frequency with your specific bank. The difference is usually small — often less than 0.5% of the maturity amount.

Can I use the RD calculator for an existing RD account?

Yes. Enter your current monthly deposit amount, the applicable interest rate, and the remaining tenure to see what your RD will be worth at maturity. This is useful for tracking progress toward your savings goal mid-tenure.

What happens if I miss a monthly RD deposit?

Most banks allow a grace period of 2 to 4 weeks for late deposits. Beyond that, a penalty (typically ₹ to ₹ per missed instalment) is charged. If you miss multiple consecutive deposits, the bank may close the RD account and pay interest at the savings account rate instead of the RD rate.

How does an RD compare to a recurring SIP in mutual funds?

An RD offers guaranteed, fixed returns with zero market risk, making it suitable for short to medium-term goals (1–5 years). A SIP invests in equity or debt mutual funds and can potentially deliver higher returns over long periods (7+ years) but comes with market volatility. Many investors use both — RD for near-term goals and SIP for long-term wealth creation.

Tips to Maximise Your RD Returns

Small adjustments to your RD strategy can significantly boost your final corpus.

What to Do Next

You now understand how RDs work and how to calculate maturity. Take these steps to put your plan into action.

Try the RD Calculator live