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Simple Interest Calculator

Calculate simple interest on any principal amount and compare it with compound interest to understand the power of compounding over time.

Verified Formula|Source: Reserve Bank of India & National Housing Bank|Last verified: April 2026Methodology
₹
₹1.0K₹1.00 Cr
%
1%30%
yrs
0.5 yrs30 yrs

Simple interest is calculated on the original principal only. Compound interest reinvests earned interest, leading to exponential growth.

Simple Interest

₹40.0K

Total: ₹1.40 L

Compound Interest

₹46.9K

Total: ₹1.47 L

Compound Interest Earns More By

₹6.9K

Compound interest grows exponentially while simple interest grows linearly. The gap widens dramatically over longer periods.

Growth: Simple vs Compound Interest

Year-by-Year Comparison

YearSI AmountCI AmountDifference
Year 1₹1.08 L₹1.08 L₹0
Year 2₹1.16 L₹1.17 L₹640
Year 3₹1.24 L₹1.26 L₹2.0K
Year 4₹1.32 L₹1.36 L₹4.0K
Year 5₹1.40 L₹1.47 L₹6.9K

Simple Interest Calculator: Understanding the Foundation of Finance

Simple interest is the most fundamental concept in finance. It is the interest calculated only on the original principal amount, without any compounding effect. The formula is elegantly simple: SI = P x R x T / 100, where P is the principal, R is the annual rate of interest, and T is the time period in years. Despite the rise of compound interest in modern financial products, simple interest remains relevant in several real-world applications in India.

The Simple Interest Formula Explained

The formula SI = P x R x T / 100 calculates the interest earned or paid on the original principal over the specified time period. For example, if you invest Rs 1,00,000 at 8% for 5 years, the simple interest is 1,00,000 x 8 x 5 / 100 = Rs 40,000. The total amount you receive is Rs 1,40,000. The key characteristic is that the interest amount is the same every year (Rs 8,000 per year in this case) regardless of how many years have passed. There is no interest-on-interest effect.

Simple Interest vs Compound Interest: The Critical Difference

While simple interest grows linearly (the same amount each year), compound interest grows exponentially. With compound interest, the interest earned in each period is added to the principal, and subsequent interest is calculated on this new, larger base. The difference between the two is small in the initial years but grows dramatically over time. For Rs 1 lakh at 8% over 5 years, simple interest gives Rs 40,000 while compound interest gives Rs 46,933 — a difference of Rs 6,933. But over 20 years, simple interest gives Rs 1.6 lakh while compound interest gives Rs 3.66 lakh — compound interest earns more than double the simple interest. This is why Albert Einstein reportedly called compound interest the eighth wonder of the world.

Where Is Simple Interest Used in India?

Several financial products in India use simple interest. Personal loans, car loans, and gold loans often quote their interest on a flat rate (which is essentially simple interest on the original principal). However, it is important to note that the RBI mandates reducing balance calculation for home loans. Treasury bills and government securities of short tenure use simple interest conventions. Some co-operative bank FDs and RD schemes still use simple interest. Understanding simple interest is also essential for calculating TDS (Tax Deducted at Source) on interest income and for basic financial literacy.

Real-World Applications

Simple interest calculations are used in short-term lending between individuals, calculating interest on late payment of taxes and GST (which uses simple interest at specified rates), computing interest on refunds from the income tax department, and in several government savings schemes for interim calculations. Insurance policy loans and advances against provident funds also often use simple interest for the loan component. In commercial transactions, interest on overdue invoices is typically calculated on a simple interest basis as specified in the contract.

When Simple Interest Works Against You

As a borrower, simple interest on the full principal (flat rate) works against you because you are paying interest on money you have already returned. A flat rate of 8% on a 5-year car loan means you pay 8% on the original amount even in year 5, when you have already repaid most of the principal. This makes the effective cost nearly double the quoted rate. Conversely, as an investor, simple interest works against you because your returns do not compound. Always ask whether the quoted rate is simple/flat or compound/reducing before committing to any financial product.

The calculator above lets you visualise both simple and compound interest growth on the same chart, making the exponential divergence clearly visible. Use it to understand why long-term investments should always seek compounding products and why short-term borrowing costs need careful evaluation of the interest methodology.

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