Understanding how compound interest works on recurring deposits helps you make smarter saving decisions. By using the correct formula and factoring in compounding frequency, you can accurately estimate your returns. Always consider taxes and inflation to get a true picture of your RD earnings.
Recurring Deposits (RDs) are a disciplined saving tool where you deposit a fixed amount every month. But to truly understand how your money grows, it's essential to know how compound interest is calculated on your RD. This helps in better planning and setting realistic financial goals.
Compound interest means you earn interest not just on your deposits, but also on the interest that accumulates over time. In RDs, interest is usually compounded quarterly, meaning your interest grows faster than simple interest.
The standard formula to calculate maturity amount for recurring deposits is:
A=P×(1+r/n)nt−11−(1+r/n)−1/3A = P \times \frac{(1 + r/n)^{nt} - 1}{1 - (1 + r/n)^{-1/3}}A=P×1−(1+r/n)−1/3(1+r/n)nt−1
But for simplicity, many banks use the below formula:
M=P×[(1+r/n)nt−11−(1+r/n)−1]×(1+r/n)M = P \times \left[\frac{(1 + r/n)^{nt} - 1}{1 - (1 + r/n)^{-1}} \right] \times (1 + r/n)M=P×[1−(1+r/n)−1(1+r/n)nt−1 ]×(1+r/n)
Where:
The formula assumes interest is compounded quarterly and deposits are made at the end of each month.
Example: Step-by-Step Calculation
Let’s say:
Step 1: Convert rate to quarterly
r=7100=0.07,n=4r = \frac{7}{100} = 0.07,\quad n = 4r=1007 =0.07,n=4
Step 2: Plug values into formula or use a calculator
After calculation, the maturity amount would be approximately ₹52,520. The total interest earned would be around ₹4,520.
While it’s possible to calculate manually, it's often easier to use an online RD compound interest calculator. However, understanding the formula gives you more control over:
| Factor | Impact on Interest | |
| Deposit Amount | Higher = More return | |
| Interest Rate | Higher = Faster growth | |
| Compounding Frequency | More frequent = Better returns | |
| Tenure | Longer = More compounding periods | |
| Tax Deducted at Source (TDS) | Can reduce effective return if interest exceeds ₹40,000 per year (₹50,000 for seniors) | |
| Feature | Simple Interest | Compound Interest | 
| Interest is calculated on | Principal only | Principal + Accrued interest | 
| Growth rate | Slower | Faster | 
| Used in | Some FDs, short-term loans | Most RDs, FDs, PPF, and savings | 
| Example for ₹1,000/month @7% for 2 years | ₹48,000 + ₹3,360 = ₹51,360 | ₹48,000 + ₹4,520 ≈ ₹52,520 | 
Many people assume interest is calculated simply, but compound interest grows your money faster than simple interest due to the power of reinvested returns.
| Feature | Simple Interest | Compound Interest | 
| Interest is calculated on | Principal only | Principal + Accrued interest | 
| Growth rate | Slower | Faster | 
| Used in | Some FDs, short-term loans | Most RDs, FDs, PPF, and savings | 
| Example for ₹1,000/month @7% for 2 years | ₹48,000 + ₹3,360 = ₹51,360 | ₹48,000 + ₹4,520 ≈ ₹52,520 | 
Takeaway: RDs with compound interest help you save faster with the same contribution.
This saving method is ideal for:
Important things to know:
To calculate real returns, always subtract estimated tax from your maturity amount.
These goals benefit from guaranteed, compounded returns that are easy to plan.

Banks typically use a compound interest formula adjusted for monthly contributions and quarterly compounding. It varies slightly by institution.
In most Indian banks, RD interest is compounded quarterly.
You can use the RD formula involving principal, interest rate, tenure, and compounding frequency. A calculator simplifies this.
It helps in planning your savings better, estimating actual returns, and comparing options across banks.
Generally, RD interest rates are fixed, so during high inflation periods, real returns may be low or negative. Always compare real vs nominal returns.
Yes. If the total interest earned in a year exceeds ₹40,000 (₹50,000 for senior citizens), TDS is deducted by the bank.

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