Simple & Compound Interest Calculator

Compare how your money grows under simple interest and compound interest — useful for FDs, RDs, loans and savings in India.

Interest Details

%
Years

Your Results

Total Simple Interest
₹0
Maturity Amount
₹0
₹0
Principal
0%
Rate p.a.
0 Yrs
Time Period
0%
Total Growth

Year-wise Growth

Simple Interest
Year Interest Earned (Year) Cumulative Interest Amount at Year End

Simple vs Compound: Simple interest is calculated only on the original principal, so your money grows in a straight line. Compound interest is calculated on the principal plus previously earned interest, so it grows faster the longer you stay invested — the gap widens with time and with higher compounding frequency. This is why bank Fixed Deposits (FDs) and Recurring Deposits (RDs) in India, which typically compound quarterly, usually earn more over the same period than a simple-interest instrument at the same headline rate.

How Simple & Compound Interest are Calculated

Simple Interest (SI) is charged or earned only on the original principal for the entire time period, never on interest already accumulated. Compound Interest (CI) is charged or earned on the principal plus all interest accumulated so far, so it grows faster the longer the money stays invested.

The two formulas

Simple Interest: SI = P × R × T / 100,   Total Amount = P + SI

Compound Interest: A = P × (1 + r/n)n×t,   CI = A − P

P is the principal, R/r is the annual interest rate, T/t is the time in years, and n is the number of times interest compounds per year (1 for annually, 4 for quarterly, 12 for monthly).

Why does compound interest grow faster?

Simple interest is always calculated on the same fixed principal, so your money grows in a straight line. Compound interest is calculated on principal plus every interest payment already earned, so each compounding cycle earns interest on a slightly larger base than the last — the gap between the two widens the longer you stay invested and the more frequently interest compounds.

What compounding frequency changes

Compoundingn valueEffect
Annually1Interest added once a year — the slowest-growing option at a given nominal rate.
Quarterly4Used by most Indian bank FDs — interest added 4 times a year, each time on a bigger base.
Monthly12Interest added 12 times a year — slightly higher effective yield than quarterly at the same nominal rate.

How to calculate your interest, step by step

  1. Choose the Simple Interest or Compound Interest tab depending on what your bank, scheme, or problem uses.
  2. Enter your Principal Amount, annual Interest Rate, and Time Period in years.
  3. If using Compound Interest, choose how often it compounds — annually, semi-annually, quarterly, monthly or daily.
  4. Click Calculate Interest to see your total interest earned and maturity amount.
  5. Scroll down to see the year-wise growth table, showing interest earned and cumulative amount for each year.

Notes for Indian savers & borrowers

Frequently Asked Questions

Simple interest is calculated only on the original principal for the whole period: SI = P × R × T / 100. Compound interest is calculated on the principal plus all interest already earned, so each compounding cycle earns interest on a growing base: A = P × (1 + r/n)^(n×t). Over the same rate and time, compound interest always earns (or costs) more than simple interest, except in the trivial case of a single compounding period.

Because compound interest is calculated on an amount that keeps growing — principal plus every prior interest payment — while simple interest is always calculated on the same fixed principal. This means each compounding cycle earns slightly more than the last, and the gap between simple and compound interest widens the longer the money stays invested.

More frequent compounding means interest gets added to your principal more often, so each new interest calculation happens on a slightly larger base sooner. Monthly compounding earns more than quarterly compounding at the same nominal annual rate, which earns more than annual compounding — though the difference is usually small unless the rate or time period is large.

Most Indian bank Fixed Deposits (FDs) and post-office schemes like NSC and Kisan Vikas Patra use compound interest, typically compounded quarterly, so their effective annual yield is slightly higher than the quoted nominal rate. Recurring Deposits (RDs) also compound quarterly, but on each monthly instalment separately, which is a more complex calculation than a lump-sum FD.

Yes. Interest earned on savings accounts, FDs and RDs is taxable as "Income from Other Sources" under Indian tax law. Banks deduct TDS (Tax Deducted at Source) if your total interest income from that bank exceeds the threshold set by the Income Tax Department, though you can claim it back at return-filing time if your overall tax liability is lower.

Loan EMIs use a reducing-balance compound-interest method, but calculated month by month against a repayment schedule — see the Loan Calculator for that. This calculator's simple-interest mode is for scenarios like fixed-term deposits, short-term lending, or academic interest problems where interest is meant to accrue only on the original principal, not on a monthly repayment schedule.

With quarterly compounding, n = 4 in the formula A = P × (1 + r/n)^(n×t), where r is the annual rate as a decimal and t is time in years. This means interest is calculated and added to the principal four times a year, each time at one-quarter of the annual rate.

It doesn't account for TDS deductions, penalty for premature FD/RD withdrawal, or changes in interest rate over the investment period. It assumes a fixed rate and fixed compounding frequency for the entire duration you enter.