Interest Calculator

Calculate simple or compound interest on any amount. See how your money grows over time with different rates and compounding frequencies.

A = P(1 + r/n)^(nt)
A= Future value
P= Principal amount
r= Annual interest rate (decimal)
n= Compounding periods per year
t= Time in years

Tips & Notes

  • Start investing early—compound interest rewards time more than amount.
  • Compare effective annual rates (EAR) rather than nominal rates when evaluating accounts.
  • Monthly compounding yields about 0.5% more than annual compounding on a 6% rate.
  • The Rule of 72: divide 72 by the interest rate to estimate doubling time in years.

Common Mistakes

  • Confusing nominal rate with effective annual rate when comparing products.
  • Not accounting for inflation when projecting real purchasing power growth.
  • Assuming simple interest when the product actually compounds (or vice versa).
  • Forgetting that taxes on interest reduce the effective return.

Interest Calculator Overview

Simple vs Compound Interest

Simple interest is calculated only on the original principal: I = P × r × t. Compound interest is calculated on the principal plus accumulated interest: A = P(1 + r/n)^(nt). The difference grows dramatically over longer periods.

The Power of Compounding

More frequent compounding produces slightly higher returns. Daily compounding earns more than annual compounding at the same stated rate. The effective annual rate (EAR) captures this difference and allows fair comparison between products with different compounding frequencies.

Practical Uses

Use this calculator to compare savings account yields, estimate investment returns, calculate loan interest costs, or understand how inflation erodes purchasing power over time.

Frequently Asked Questions

Simple interest is calculated only on the original principal. Compound interest is calculated on the principal plus all previously earned interest, leading to exponential growth over time.

More frequent compounding produces higher returns. Monthly compounding earns slightly more than annual compounding at the same nominal rate because interest begins earning interest sooner.

The effective annual rate (EAR) is the actual annual return after accounting for compounding. It allows fair comparison between products with different compounding frequencies.

Divide 72 by the annual interest rate to approximate how many years it takes for an investment to double. At 6%, money doubles in about 12 years.