Simple Interest Calculator
Calculate simple interest on your principal amount. Simple interest is computed only on the original principal, making it easy to understand and commonly used for short-term loans and deposits.
Principal Amount
₹1,00,000
Total Interest
₹40,000
Total Amount
₹1,40,000
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Simple Interest Growth Over Time
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Year-by-Year Breakdown
| Year | Principal | Interest Earned | Total Amount |
|---|---|---|---|
| 1 | ₹1,00,000 | ₹8,000 | ₹1,08,000 |
| 2 | ₹1,00,000 | ₹16,000 | ₹1,16,000 |
| 3 | ₹1,00,000 | ₹24,000 | ₹1,24,000 |
| 4 | ₹1,00,000 | ₹32,000 | ₹1,32,000 |
| 5 | ₹1,00,000 | ₹40,000 | ₹1,40,000 |
What is Simple Interest?
Simple Interest (SI) is the most straightforward method of calculating interest on a principal amount. Unlike compound interest, simple interest is computed only on the original principal — the accumulated interest does not earn further interest. This makes simple interest calculations predictable and easy to understand, which is why it is still widely used in many financial products, particularly short-term loans and certain deposit schemes.
In India, simple interest is commonly applied in flat-rate personal loans, car loans, short-term lending between individuals, promissory notes, and certain government savings instruments where interest is paid out periodically rather than reinvested. Understanding simple interest is also foundational — it helps you appreciate why compound interest generates significantly more wealth over time.
The Simple Interest Formula
Simple interest is calculated using one of the most basic formulas in finance:
SI = P × R × T / 100
- SI = Simple Interest earned
- P = Principal amount (the initial sum)
- R = Annual rate of interest (in percentage)
- T = Time period in years
Total Amount (A) = P + SI = P × (1 + R × T / 100)
Example Calculations with Indian Amounts
Example 1: You lend ₹2,00,000 to a friend at 10% simple interest for 3 years.
- SI = ₹2,00,000 × 10 × 3 / 100 = ₹60,000
- Total amount receivable = ₹2,00,000 + ₹60,000 = ₹2,60,000
Example 2: A car dealer offers a ₹8,00,000 car loan at a “flat rate” of 7% for 5 years.
- SI = ₹8,00,000 × 7 × 5 / 100 = ₹2,80,000
- Total repayment = ₹8,00,000 + ₹2,80,000 = ₹10,80,000
- Monthly EMI = ₹10,80,000 / 60 = ₹18,000
Important note: A “flat rate” of 7% in simple interest is actually equivalent to roughly 12.5%–13% on a reducing balance basis. Always compare the effective annual rate before choosing a loan.
Simple Interest vs Compound Interest: Key Differences
- Growth pattern: SI grows linearly (same interest every year); CI grows exponentially (interest accelerates each year)
- On ₹1,00,000 at 10% for 10 years: SI gives ₹1,00,000 in interest (total ₹2,00,000); CI gives ₹1,59,374 in interest (total ₹2,59,374) — a difference of ₹59,374
- Over 20 years: The same ₹1 lakh — SI gives ₹3,00,000 total while CI gives ₹6,72,750 — more than double
- Impact over time: For short periods (1–2 years), the difference between SI and CI is minimal. The gap widens dramatically over longer periods.
Where Simple Interest is Still Used
- Flat-rate car and personal loans from NBFCs and dealership financing
- Short-term loans between individuals or from moneylenders
- Treasury bills and commercial paper which are typically short-term instruments
- Interest payouts on FDs: When you choose monthly or quarterly interest payout (non-cumulative FD), the payout is based on simple interest since interest is not reinvested
- Savings account interest in some banks is calculated on a daily simple interest basis on the closing balance
Tips and Best Practices
- Beware of “flat rate” loans: Lenders sometimes advertise low flat rates that translate to much higher effective rates. Always ask for the reducing balance rate or the APR.
- Use SI for quick estimates: For rough mental calculations over 1–3 years, simple interest gives you a close enough approximation.
- For investments, always prefer compounding: Choose cumulative FDs, growth-option mutual funds, and reinvest interest wherever possible.
When to Use This Calculator
Use this simple interest calculator to quickly compute interest on loans, flat-rate EMIs, short-term deposits, or any financial arrangement that uses simple interest. It is also useful for comparing simple interest returns against compound interest to understand the cost of not reinvesting your earnings.