Radical Expression Simplifier
Uncomplicate radicals! Enter your expression and let us simplify it for you.
Enter the radical expression you want to simplify. Supports sqrt(), cbrt(), and nthRoot().
Summary
You entered the radical expression: .
The simplified form is: .
About Radical Simplification
Radical simplification is the process of reducing a radical expression (like square roots, cube roots, etc.) to its simplest form. This often involves removing perfect square factors from under the radical sign, combining like terms, or rationalizing the denominator. For example, simplifying √8 involves recognizing that 8 = 4 × 2, where 4 is a perfect square. Thus, √8 = √(4 × 2) = √4 × √2 = 2√2.
This tool helps simplify expressions involving square roots (√), cube roots (∛), and nth roots. Simply input your expression, and it will provide the simplified form. It's useful for algebra, calculus, and various mathematical problem-solving scenarios where radicals are involved.
- Square Root (√): Simplifies expressions like √12, √(x^2*y), etc.
- Cube Root (∛): Simplifies expressions like ∛54, ∛(8a^3), etc.
- Nth Root: Handles roots of any order, like ⁴√16, ⁵√32, etc.
Powered by math.js library for expression parsing and simplification.