Interest Calculator
Calculate Your Interest
Enter your principal, rate, and time period
Calculation Results
View your interest and future value
Interest Results
$10,000
$12,500
How It Works
Enter your principal amount, interest rate, and time period. Choose between simple interest (linear growth) or compound interest (exponential growth with interest earning interest).
Power of Compounding
Compound interest grows your money exponentially over time. The more frequently interest compounds, the faster your balance grows through "interest on interest."
Privacy First
All calculations happen in your browser - no personal or financial data is sent to servers. Your information stays completely private and secure.
How the Interest Calculator Works
- Choose your calculation mode: Select Simple Interest for linear growth or Compound Interest for exponential growth where interest earns additional interest.
- Enter your principal amount: This is your initial investment or loan amount. The calculator works with any currency.
- Input your annual interest rate: Enter the yearly percentage rate. For loans, this is typically the APR; for savings, it's the APY or nominal rate.
- Set the time period: Specify how long your money will be invested or borrowed. The calculator automatically converts between months and years.
- Select compounding frequency (for compound mode): Choose how often interest is calculated and added to your balance – daily, monthly, quarterly, or annually.
- Review your results: See your total interest earned or owed, plus the future value (principal + interest).
- Compare scenarios: Adjust inputs to see how higher rates, longer terms, or different compounding affects your outcome.
- Use for planning: Apply these numbers to your real financial decisions about saving, borrowing, or investing.
Interest Calculation Formulas
Simple Interest Formula
Compound Interest Formula
Step-by-Step Examples
5-Year Certificate of Deposit (CD)
A = 10000 × (1 + 0.035/12)^(12×5)
A = $11,908.40
3-Year Personal Loan
I = 7500 × 0.08 × 3 = $1,800
A = 7500 + 1800 = $9,300
Credit Card Debt
A = 2000 × (1 + 0.18/365)^(365×1)
A = $2,394.50
Understanding Interest Calculations
Interest calculations help you project the growth of savings or the true cost of borrowing. Simple interest grows linearly at a constant rate, while compound interest grows exponentially as interest earns additional interest. Understanding these calculations empowers better financial decisions.
Simple vs. Compound Interest
Simple interest is straightforward: you earn or pay the same interest amount each period based only on the original principal. Compound interest, however, calculates interest on both the principal and accumulated interest, leading to accelerated growth or costs over time.
Practical Use Cases
- Savings Account Growth: Project how much your emergency fund will grow with compound interest
- Investment Planning: Estimate returns from fixed-income investments like CDs or bonds
- Loan Cost Analysis: Understand the true total cost of personal loans or auto financing
- Debt Management: See how credit card interest compounds on carried balances
- Financial Goal Setting: Calculate how much to invest today to reach future targets
Practical Example: Retirement Savings
Imagine you invest $10,000 in a retirement account at age 30 with 7% average annual return compounded monthly.
Calculation: A = 10000 × (1 + 0.07/12)^(12×10) = $20,096.61
Calculation: A = 10000 × (1 + 0.07/12)^(12×30) = $81,073.65
Calculation: A = 10000 × (1 + 0.07/12)^(12×40) = $160,462.14
This demonstrates the power of compounding over longer time horizons.
How to Read the Results
Total Interest shows exactly how much your money earned (if saving) or how much extra you'll pay (if borrowing). This is the cost or benefit of time and the interest rate.
Future Value is your ending balance – the principal plus all accumulated interest. For savers, this is your target amount. For borrowers, this is your total repayment obligation.
When comparing simple vs. compound results, note that compound interest grows exponentially, especially over longer periods. This "interest on interest" effect is why starting to save early has such a powerful impact. For debt, compounding makes carrying balances increasingly expensive.