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Name Date MASTERING ALGEBRA I: Course 2 MODULE 1: The Real Number System UNIT 1: Rational & Irrational Numbers Working with Radicals As you work through the tutorial, complete the following questions
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How to fill out working with radicals?

01
Understand the basics: Before you can start filling out working with radicals, it is essential to have a solid understanding of the basics. Radicals are mathematical expressions that involve roots, such as square roots (√) or cube roots (∛). Familiarize yourself with the terminology and concepts associated with radicals.
02
Simplify the radical: When working with radicals, it is often helpful to simplify them by finding the factors of the number inside the radical symbol. Look for perfect squares or cubes that can be extracted from the radical, reducing it to its simplest form.
03
Combine like radicals: If you encounter multiple radicals in an equation, you may need to combine them by adding or subtracting them. To combine like radicals, ensure that the numbers inside the radical symbols are identical, and then perform the indicated operation (addition or subtraction).
04
Rationalize the denominator: Sometimes, you may encounter radical expressions in the denominator of a fraction. To rationalize the denominator, multiply the fraction by another expression that will eliminate the radical from the denominator. This involves using the conjugate, which is the expression obtained by changing the sign between the terms in the denominator.
05
Solve radical equations: Working with radicals often involves solving equations that contain radical expressions. To solve these equations, isolate the radical expression on one side of the equation and then square both sides to eliminate the radical. Remember to check for extraneous solutions, as squaring an equation can introduce false solutions.

Who needs working with radicals?

01
Mathematics students: Working with radicals is a fundamental concept in algebra and higher-level math courses. Students studying topics such as algebra, trigonometry, or calculus will encounter radical expressions and equations frequently. Understanding how to work with radicals is essential for success in these subjects.
02
Engineers and scientists: Radicals are commonly used in engineering and scientific applications, especially when dealing with measurements, calculations, and formulas that involve square roots or higher roots. Professionals in fields such as physics, chemistry, and electrical engineering need to be proficient in working with radicals to handle complex mathematical problems.
03
Finance and business professionals: While not as prevalent as in math or science fields, working with radicals can also be useful in finance and business contexts. Calculating compound interest, analyzing investments, or solving equations related to financial models may require understanding and manipulating radical expressions.
Overall, anyone who encounters mathematical expressions involving roots or needs to solve equations containing radicals can benefit from understanding and working with radicals effectively.
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Working with radicals involves simplifying and manipulating expressions that contain square roots or other roots.
Anyone studying algebra or higher math concepts may be required to work with radicals.
You can fill out working with radicals by following the rules of simplifying and manipulating radical expressions.
The purpose of working with radicals is to simplify expressions and solve equations involving roots.
You must report the original radical expression, any simplifications made, and the final simplified expression.
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