# Rational Exponents Calculator

A rational number is of the form **'p/q', **where 'p' is an integer and 'q' is a non zero number.

## What is a Rational Exponents Calculator?

'**Rational Exponents Calculator**' is an online tool that helps to calculate the value of the given rational exponent. Online Rational Exponents Calculator helps you to calculate the value of the given rational exponent in a few seconds.

### Rational Exponents Calculator

## How to Use Rational Exponents Calculator?

Please follow the steps below on how to use the calculator:

**Step 1:**Enter the base(a) and rational exponents values in the given input boxes.**Step 2:**Click on the**"Calculate"**button to find the value of the given rational exponent**Step 3:**Click on the**"Reset"**button to clear the fields and enter the different values.

## How to Find Rational Exponents Calculator?

The general form of a rational exponent is **a ^{p/q}**. Here 'a' is the base and the rational number, p/q is the exponent. The exponent of a number shows how many times the number is multiplied by itself.

Let us see an example to understand briefly.

**Solved Examples on Rational Exponents Calculator**

**Example 1:**

Find the value of rational exponent is the base value(a) is 25, p = 1, and q = 2

**Solution:**

Given: Base value(a) is 25, p = 1, and q = 2

The general form of a rational exponent is a^{p/q}

= 25^{1 / 2}

= 5

**Example 2:**

Find the value of rational exponent is the base value(a) is 5, p = -1, and q = 2

**Solution:**

Given: Base value(a) is 5, p = -1, and q = 2

The general form of a rational exponent is a^{p/q}

= 5^{-}^{1 / 2}

= 1/5^{1 / 2}

= 0.44

**Example 3:**

Find the value of rational exponent is the base value(a) is 64, p = 1, and q = 3

**Solution:**

Given: Base value(a) is 64, p = 1, and q = 3

The general form of a rational exponent is a^{p/q}

= 64^{1 / 3}

= (4^{3})^{1/3}

= 4

Similarly, you can use the calculator to find the value of rational exponents for:

- Base value(a) is 100, p = 1, and q = 2
- Base value(a) is 48, p = 2, and q = 3

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