# Rational Fractional Exponents Worksheets

How to Evaluate Equations that Have Square Roots - Square root equations are now intimidating by once understanding the idea behind them and solving them actually can be a long trip steps. So, here is an example of sqrt root eq: √x – 3 = 5. In such cases, you need a double check on two things: Square root must definitely by itself And the value of the other must a positive number Why this is important? The positive square root has to give you a positive numbers. If you have a positive square root and the negative number on the other side, it makes no sense. Here, because of the square root you have to do the opposite operation. Now apply 2 on both sides: √(x – 3) 2 = 5 (2). Then, the square & square root will cancel together. And, the equation will be: X - 3 = 25. Here, the solution has become simpler and you have to further solve it for the value of x. For this, you will shift -3 towards the other and its sign will change into positive: X = 25 + 3 | X = 28. If you want to check your answer, put the value of x in the question that we have supposed.

• ### Basic Lesson

Guides students through solving problems that involve rational fractional exponents. Simplify each of the following radical expressions.

• ### Intermediate Lesson

Demonstrates how to solve more difficult problems.

• ### Independent Practice 1

A really great activity for allowing students to understand the concepts of the solving rational fractional exponents.

• ### Independent Practice 2

Students find the value of rational fractional exponents in assorted problems. The answers can be found below.

• ### Homework Worksheet

Students are provided with problems to achieve the concepts of the rational fractional exponents.

• ### Skill Quiz

This tests the students ability to evaluate math statements with the rational fractional exponents.