Taxa Nominal → Efetiva

i_ef = (1 + i_n/m)^m − 1.
Created by
Renato Passos, Eng. de Software
Reviewed by
Renato Passos, Eng. de Software

Last updated: Apr 18, 2026

Efetiva
12,6825

Formula

efetiva

About this calculator

The nominal-to-effective interest rate calculator is a useful tool for calculating the effective interest rate on a loan or investment. The nominal interest rate is the rate of interest charged in a year, while the effective interest rate is the actual rate you pay or receive over a period of time.

The formula for calculating the effective interest rate is: i_ef = (1 + i_n/m)^m − 1, where i_n is the nominal interest rate, m is the number of times interest is calculated per year and i_ef is the effective interest rate. This formula is used to calculate the effective interest rate on a loan or investment, taking into account the frequency with which interest is calculated.

It is essential to use this calculator when considering a loan or investment with a variable interest rate. Moreover, it is crucial to remember that the effective interest rate may differ from the nominal interest rate, especially if you are paying compound interest, as interest is calculated on the principal plus the interest accumulated previously.

Frequently asked questions

What is the effective interest rate?

The effective interest rate is the actual rate of interest you pay or receive over a period of time, taking into account the frequency with which interest is calculated.

Why is the effective interest rate different from the nominal interest rate?

The effective interest rate may differ from the nominal interest rate due to the frequency of interest calculations and compound interest, which can accumulate quickly.

When should I use this calculator?

Use this calculator when considering a loan or investment with a variable interest rate or when you want to calculate the effective interest rate to make an informed decision.

What does 'compound interest' mean?

Compound interest means that interest is calculated on the principal plus the interest accumulated previously, resulting in a higher effective interest rate.

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