Simple Interest Calculator

Calculate simple interest on a principal amount. Enter principal, annual rate and time in years. Interest = Principal × Rate × Time. No compounding.

Calculate Simple Interest

Simple interest formula

I = P × r × t and A = P + I

I = Interest, P = Principal, r = Annual rate (decimal), t = Time in years. A = Total amount (Principal + Interest).

Example

₹1,00,000 at 6% for 5 years: I = 1,00,000 × 0.06 × 5 = ₹30,000. Total = ₹1,30,000.

FAQs

Key Terms

Maturity amount
Final value received at deposit end: principal plus accumulated interest.
Compounding
Interest earned on both principal and previously earned interest.
Annualized rate
Interest rate quoted for one year; converted internally for period-wise calculations.

Benefits of This Calculator

  • Quickly compare tenure and rate combinations before locking deposits.
  • Understand maturity, principal, and interest split through chart-style outputs.
  • Use formula and FAQ context to validate bank app numbers confidently.

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Where simple interest is still used in India

Simple interest looks dated next to compounding, but it is still the basis for several everyday Indian products: most car and personal loan rates are quoted as flat (simple) interest, gold-loan and money-lender contracts almost always use simple interest, and friends-and-family lending defaults to it. Knowing the simple interest formula — SI = P × r × t / 100 — also makes it easier to spot when a salesperson is quoting a flat rate and calling it "reducing balance."

The honest comparison: a flat 10% per annum on a 5-year loan is roughly equivalent to a 17–18% reducing-balance EMI rate, because under flat interest you keep paying interest on the full original principal even after you have repaid most of it. If a lender quotes flat interest, always ask for the reducing-balance equivalent before signing.

Worked example: ₹2,50,000 personal loan at 12% flat for 3 years

Principal
₹2,50,000
Flat rate
12% per year
Tenure
3 years
Total simple interest
₹90,000
Total repayment
₹3,40,000
EMI
₹9,444

The same ₹2.5 lakh at a reducing-balance rate would need around 21–22% to produce the same ₹9,444 EMI — that is the size of the gap between flat and reducing-balance quotation.