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Simple vs. Compound Interest Calculator

Contrast the power of compound yield against simple linear interest yields on your investments.

Investment Parameters

₹1,000₹50,000,000
%
1%50%
Years
1 Years40 Years

Interest Comparison

Simple Interest Value
₹200,000
+100.0% simple gain
Compound Interest Value
₹270,704
+170.7% compound gain
Extra Compound Returns
₹70,704

Interest Growth Schedule

Start Period:
Period Amount Invested Simple Interest Compound Interest Simple Growth Compound Growth Compound Balance
2026 ₹100,000 ₹5,833 ₹5,981 +₹5,831 +₹5,980 ₹105,981
2027 ₹100,000 ₹15,833 ₹17,079 +₹9,996 +₹11,099 ₹117,079
2028 ₹100,000 ₹25,833 ₹29,339 +₹9,996 +₹12,260 ₹129,339
2029 ₹100,000 ₹35,833 ₹42,882 +₹9,996 +₹13,543 ₹142,882
2030 ₹100,000 ₹45,833 ₹57,844 +₹9,996 +₹14,962 ₹157,844
2031 ₹100,000 ₹55,833 ₹74,372 +₹9,996 +₹16,528 ₹174,372
2032 ₹100,000 ₹65,833 ₹92,631 +₹9,996 +₹18,259 ₹192,631
2033 ₹100,000 ₹75,833 ₹112,802 +₹9,996 +₹20,170 ₹212,802
2034 ₹100,000 ₹85,833 ₹135,085 +₹9,996 +₹22,282 ₹235,085
2035 ₹100,000 ₹95,833 ₹159,701 +₹9,996 +₹24,616 ₹259,701
2036 ₹100,000 ₹100,000 ₹170,704 +₹4,165 +₹11,002 ₹270,704

Understanding Simple vs. Compound Interest

Interest calculations differ fundamentally in whether they pay returns only on the original principal (Simple Interest) or also generate returns on previous interest earnings (Compound Interest).

Mathematical Formula

Simple:
A = P(1 + rt)
Compound:
A = P\left(1 + \frac{r}{n}\right)^{nt}

Formula Explanation:

  • A: Final Maturity Value
  • P: Principal Amount (Initial Investment)
  • r: Annual Interest Rate (decimal)
  • t: Time Period in Years
  • n: Number of times interest compounded per year (monthly compounding here)

Terms & Abbreviations

Simple Interest paid strictly on the starting principal amount.
Compound Interest earned on both principal + accrued interest (interest-on-interest).
p.a. Per Annum (meaning yearly interest rate calculation).

Frequently Asked Questions

Simple Interest is calculated only on the initial principal amount. Compound Interest is calculated on the principal plus all accumulated interest of previous periods, creating an exponential growth curve.
Compound interest is calculated using monthly compounding intervals to represent smooth real-world wealth growth in savings accounts or mutual funds.
Compound interest always yields more returns than simple interest over the same interest rate and tenure, as interest-on-interest grows exponentially over time.