Simple Interest Calculator
Finance Calculators
Open the right finance calculator quickly, from SIP and EMI to tax, loan, and investment tools.
Finance Calculators
- SIP Calculator
- Goal SIP Calculator
- Lumpsum Calculator
- Step Up SIP Calculator
- RD Calculator
- FD Calculator
- SWP Calculator
- SSY Calculator
- PPF Calculator
- Home Loan EMI Calculator
- EMI Calculator
- Car Loan EMI Calculator
- GST Calculator
- Compound Interest Calculator
- CAGR Calculator
- NPS Calculator
- Gratuity Calculator
- Retirement Calculator
- APY Calculator
- Salary Hike Calculator
- TDS Calculator
- Income Tax Calculator
- Discount Calculator
- ROI Calculator
- EPF Calculator
- Profit Loss Calculator
- Mortgage Calculator
- Salary Calculator
- Education Loan EMI Calculator
- Home Loan Affordability Calculator
- Salary to Hourly Wage Calculator
- Price Per Unit Calculator
- Loan Prepayment Calculator
Simple Interest Calculator — Calculate Loan and Deposit Interest Instantly
Not every financial calculation requires a complex formula. Simple interest is one of the most straightforward ways to calculate interest — and understanding it thoroughly helps you evaluate short-term loans, certain government savings schemes, personal IOUs, and any situation where a lender charges interest only on the original amount you borrowed. This calculator does the arithmetic in an instant: enter the principal, annual rate, and time period, and it returns the total interest and the final amount owed or earned.
Simple interest may not be the dominant method in modern banking — most products use compound interest — but it remains widely used in personal loans between individuals, some vehicle financing schemes, working capital credit lines, and as the foundational concept taught before compound interest in financial literacy. Knowing how to calculate it correctly keeps you informed when evaluating any offer that states "no compounding."
What Is Simple Interest and How Does It Work?
Simple interest is calculated exclusively on the original principal — the amount borrowed or deposited at the start. The interest amount is the same for every period throughout the tenure because the base (the principal) never changes. This is its defining characteristic and what distinguishes it from compound interest, where the base grows each period as accumulated interest is added to the principal.
If you lend ₹50,000 to someone at 10% simple interest for 3 years, the interest is ₹5,000 per year — identical in year 1, year 2, and year 3 — for a total of ₹15,000 interest and ₹65,000 total repayable. The calculation is completely linear: double the time, double the interest; double the rate, double the interest; double the principal, double the interest. This predictability is one of its practical advantages.
The Simple Interest Formula
The formula is the simplest in all of finance:
SI = (P × R × T) ÷ 100
Where:
- SI = Simple Interest (total interest earned or paid)
- P = Principal (the original amount invested or borrowed)
- R = Annual rate of interest (in percentage)
- T = Time period (in years)
The total amount at maturity is: A = P + SI
Example 1 (loan): ₹2,00,000 borrowed at 12% p.a. simple interest for 2.5 years. SI = (2,00,000 × 12 × 2.5) ÷ 100 = ₹60,000. Total repayable = ₹2,60,000.
Example 2 (investment): ₹75,000 deposited at 7.5% p.a. simple interest for 4 years. SI = (75,000 × 7.5 × 4) ÷ 100 = ₹22,500. Total receivable = ₹97,500.
Where Simple Interest Is Actually Used in India
Personal loans between individuals: When money is lent informally between friends, family, or business associates, simple interest is the standard basis — it's easy to agree on, easy to verify, and requires no spreadsheet to audit. A promissory note specifying principal, rate, and tenure is often calculated on simple interest terms.
Some vehicle and consumer financing: Certain dealership financing schemes and consumer durable loans (especially short-tenure ones of 6–12 months) advertise rates using a flat interest rate, which is effectively simple interest calculated on the original loan amount rather than the reducing balance. This makes the effective annual rate significantly higher than the stated flat rate — knowing the simple interest formula lets you decode what you're actually paying.
Working capital and trade credit: Short-term business credit lines, invoice discounting, and trade finance arrangements sometimes use simple interest for their predictability and ease of settlement over 30–180 day periods.
Academic and financial literacy contexts: Simple interest is the foundational concept before compound interest in school curricula, CA/CFA examinations, and banking aptitude tests. Mastering the formula and its algebra (solving for P, R, or T given the others) is a standard requirement.
Simple Interest vs. Compound Interest — Which Costs More?
For borrowers, simple interest is always cheaper than compound interest at the same stated rate over any period longer than one compounding cycle. At 10% for 5 years on ₹1,00,000: simple interest produces ₹50,000 total interest; compound interest (annual) produces ₹61,051 — over ₹11,000 more. The longer the tenure, the larger the difference.
For investors, the opposite is true: compound interest grows wealth faster because each period's interest is reinvested and itself earns returns. A long-term fixed deposit or mutual fund investment under compound interest will always outperform simple interest at the same rate.
The key practical caution: Be careful with "flat rate" loan advertisements. A 10% flat rate on a 3-year personal loan charged on the original principal is equivalent to approximately 18–19% effective annual rate on a reducing balance — because you're paying interest on the full original amount even as you're repaying the principal through monthly instalments. Always ask whether interest is flat (simple) or reducing balance (closer to compound), and use this calculator to model the flat rate scenario for direct comparison.
Rearranging the Formula — Finding Rate, Time, or Principal
The simple interest formula can be rearranged to find any unknown variable:
- To find the rate: R = (SI × 100) ÷ (P × T)
- To find the time: T = (SI × 100) ÷ (P × R)
- To find the principal: P = (SI × 100) ÷ (R × T)
These rearrangements are useful in reverse-engineering a loan offer. If a lender tells you that you'll owe ₹30,000 interest on a ₹1,50,000 loan over 2 years, you can calculate the implied flat rate: R = (30,000 × 100) ÷ (1,50,000 × 2) = 10% flat — and then assess whether that's competitive.