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The question presented asks, "What is the first step to solving Radical Equations?"

To clarify:
When solving radical equations, especially those involving square roots, the first step is typically to **isolate the radical on one side of the equation**. Once the radical is isolated, you can then square both sides of the equation (or raise both sides to the power of the index for higher-order roots). This will help eliminate the radical so you can solve the remaining algebraic equation.

From the provided options, the correct answer is:
- **Isolate the radical on one side of the equation.**

Do you need more details on how to solve radical equations? Here are a few follow-up questions:

1. What should you do after isolating the radical in a radical equation?
2. How do you handle equations with two radicals?
3. Why is it important to check for extraneous solutions in radical equations?
4. How do you convert between radical and rational exponent forms?
5. What happens if squaring both sides introduces additional solutions?

**Tip**: Always verify your solutions when solving radical equations, as squaring both sides can sometimes introduce extraneous solutions that do not satisfy the original equation.

What is the first step to solving Radical Equations?

Learn the first step in solving radical equations, which involves isolating the radical on one side. This problem focuses on algebraic techniques used to solve equations containing square roots. Suitable for students in Grades 8-10.

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