🏦 Indian Bank Rates

Compound Interest Calculator

Calculate compound interest over time for Indian bank deposits

Discover the power of compound interest - where your interest earns interest. See how your money grows exponentially with different compounding frequencies.

Calculate Returns

💡 Tip: More frequent compounding (daily vs yearly) results in higher returns!

Understanding Compound Interest

What is Compound Interest?

Compound interest is the interest calculated on the initial principal, which also includes all the accumulated interest from previous periods. It's often called "interest on interest."

  • Your money grows exponentially, not linearly
  • Time is your best friend - the longer you invest, the more you earn
  • Used by banks, fixed deposits, and many investment schemes

Indian Bank Applications

Most Indian banks use compound interest for various savings and investment products:

  • Fixed Deposits: Typically quarterly compounding at 5-7.5% p.a.
  • Recurring Deposits: Monthly contributions with quarterly compounding
  • Savings Accounts: Daily/Quarterly compounding at 3-4% p.a.
  • Post Office Schemes: Various products with annual/quarterly compounding

Compounding Frequencies

Daily 365 times/year - Highest returns
Monthly 12 times/year - Very common
Quarterly 4 times/year - Most popular
Half-Yearly 2 times/year - Common
Yearly 1 time/year - Lowest returns

Key Benefits

  • Exponential Growth: Your wealth grows faster over time
  • Passive Income: Earn money without any effort
  • Wealth Building: Perfect for long-term financial goals
  • Beat Inflation: Compound returns help maintain purchasing power

The Formula

This calculator uses the compound interest formula to calculate the final amount:

A = P × (1 + r/n)^(n×t)
A = Final Amount (Principal + Interest)
P = Principal Amount (initial investment)
r = Annual interest rate (as decimal)
n = Number of times interest is compounded per year
t = Time period in years

Effective Annual Rate: The calculator also shows the effective annual rate (EAR), which is the actual rate you earn considering the compounding effect: (1 + r/n)^n - 1

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