Simple Interest Calculator
Calculate Simple Interest, EMI, Total Amount & Interest Rate for Loans
Published: November 15, 2025 | Updated: November 15, 2025
Published by: RevisionTown Team
Simple interest is the most straightforward way to calculate interest on loans or investments. Unlike compound interest, simple interest is calculated only on the principal amount throughout the entire loan or investment period, making it easier to understand and predict. Simple interest is commonly used for car loans, personal loans, short-term investments, and educational loans.
This calculator helps you determine simple interest, total amount payable, monthly EMI, interest rate, or time period using the standard formula: SI = (P × R × T) / 100. Perfect for students, borrowers, investors, and anyone planning their finances.
Simple Interest Calculator
Results:
Simple Interest Formulas
1. Basic Simple Interest Formula
Calculate interest earned or paid:
Where: SI = Simple Interest, P = Principal, R = Rate of interest (% per annum), T = Time period (in years)
Example: $5,000 at 8% for 3 years
SI = (5000 × 8 × 3) / 100 = $1,200
2. Total Amount Formula
Calculate total amount including interest:
A = P + SI
or
A = P(1 + RT/100)
Where: A = Total Amount, P = Principal, R = Rate, T = Time
Example: $2,000 at 6% for 4 years
A = 2000(1 + 6×4/100) = 2000(1.24) = $2,480
3. Find Interest Rate Formula
Calculate rate when SI, P, and T are known:
Example: $1,000 earned $300 in 5 years
R = (300 × 100) / (1000 × 5) = 6% per annum
4. Find Principal Formula
Calculate principal when SI, R, and T are known:
Example: Interest $450 at 5% for 3 years
P = (450 × 100) / (5 × 3) = $3,000
5. Find Time Period Formula
Calculate time when SI, P, and R are known:
Example: $10,000 at 7% earned $2,100
T = (2100 × 100) / (10000 × 7) = 3 years
6. Simple Interest for Different Time Periods
For Months: SI = (P × R × n) / (12 × 100)
where n = number of months
For Days: SI = (P × R × d) / (365 × 100)
where d = number of days
Simple Interest vs Compound Interest
| Aspect | Simple Interest | Compound Interest |
|---|---|---|
| Calculation Basis | Only on principal amount | On principal + accumulated interest |
| Growth Type | Linear growth | Exponential growth |
| Formula | SI = (P × R × T) / 100 | A = P(1 + R/100)ⁿ |
| Interest Amount | Same each period | Increases each period |
| Common Uses | Car loans, personal loans | Savings accounts, investments |
| Total Returns | Lower over long periods | Higher over long periods |
| Calculation | Easier to calculate | More complex |
Example Comparison
Principal: $10,000 | Rate: 5% | Time: 5 years
Simple Interest: (10,000 × 5 × 5) / 100 = $2,500 → Total: $12,500
Compound Interest: 10,000(1.05)⁵ - 10,000 = $2,763 → Total: $12,763
Difference: Compound interest earns $263 more!
Simple Interest Calculation Examples
Example 1: Calculate Simple Interest
Question: Find SI on $5,000 at 6% per annum for 4 years
Given: P = $5,000, R = 6%, T = 4 years
Solution:
SI = (P × R × T) / 100
SI = (5000 × 6 × 4) / 100
SI = 120,000 / 100
SI = $1,200
Total Amount = P + SI = $5,000 + $1,200 = $6,200
Example 2: Find Interest Rate
Question: At what rate will $8,000 amount to $10,400 in 5 years?
Given: P = $8,000, A = $10,400, T = 5 years
Solution:
SI = A - P = $10,400 - $8,000 = $2,400
R = (SI × 100) / (P × T)
R = (2400 × 100) / (8000 × 5)
R = 240,000 / 40,000
R = 6% per annum
Example 3: Car Loan Calculation
Scenario: Car loan of $20,000 at 7% for 3 years
Calculation:
SI = (20000 × 7 × 3) / 100 = $4,200
Total Amount = $20,000 + $4,200 = $24,200
Monthly Payment = $24,200 / 36 months = $672.22/month
You'll pay $4,200 in interest over 3 years
Example 4: Monthly Interest Calculation
Question: Find SI on $3,000 at 9% for 8 months
Solution:
SI = (P × R × n) / (12 × 100)
SI = (3000 × 9 × 8) / (12 × 100)
SI = 216,000 / 1,200
SI = $180
Frequently Asked Questions
What is simple interest?
Simple interest is interest calculated only on the principal amount, not on accumulated interest. Formula: SI = (P × R × T) / 100, where P is principal, R is annual interest rate (%), and T is time in years.
How do you calculate simple interest?
Use the formula: Simple Interest = (Principal × Rate × Time) / 100. Example: $1000 at 5% for 2 years = (1000 × 5 × 2) / 100 = $100. Total amount = Principal + Interest = $1100.
What is the difference between simple and compound interest?
Simple interest is calculated only on the principal amount throughout the entire period. Compound interest is calculated on both principal and accumulated interest, resulting in interest on interest. Compound interest grows faster.
How to calculate simple interest monthly?
For monthly simple interest: SI = (P × R × n) / (12 × 100), where n is number of months. Or convert months to years: n months = n/12 years, then use standard formula.
What is a simple interest loan?
A simple interest loan calculates interest only on the remaining principal balance. Common in car loans and short-term personal loans. Monthly payments include both principal and interest, reducing the principal over time.
How to find interest rate in simple interest?
Formula: Rate = (SI × 100) / (P × T). Example: If $1000 earned $200 interest in 4 years, Rate = (200 × 100) / (1000 × 4) = 5% per annum.
When is simple interest used?
Simple interest is commonly used for: car loans, personal loans, short-term business loans, certificates of deposit (CDs), some savings bonds, and educational loans. It's preferred when predictable, fixed payments are desired.
Master Simple Interest Calculations
Understanding simple interest is crucial for making informed financial decisions about loans and investments. This calculator provides multiple calculation modes to help you determine simple interest, total amounts, interest rates, principal amounts, time periods, and monthly EMI payments using the standard formula: SI = (P × R × T) / 100.
Whether you're taking out a car loan, personal loan, or evaluating short-term investment returns, simple interest offers predictable, easy-to-calculate costs or earnings. Use this tool to compare loan offers, plan your budget, understand your payment schedule, and make smarter financial choices. Remember that while simple interest is straightforward, compound interest can yield higher returns for long-term investments—choose based on your specific financial goals and time horizon.
