Here are the essential concepts you must grasp in order to answer the question correctly.
Radical Expressions
Radical expressions involve roots, such as square roots, cube roots, or higher-order roots. In this case, we are dealing with fourth roots, denoted as ∜. Understanding how to manipulate these expressions, including simplifying and combining them, is essential for solving problems involving radicals.
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Properties of Exponents
The properties of exponents are rules that govern how to simplify expressions involving powers. For instance, when dividing like bases, you subtract the exponents. This concept is crucial when simplifying radical expressions, as roots can be expressed as fractional exponents, allowing for easier manipulation.
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Simplifying Radicals
Simplifying radicals involves reducing the expression to its simplest form, which often includes factoring out perfect squares or higher powers. In the given expression, simplifying involves breaking down the numbers and variables under the radical to find the simplest radical form, ensuring that all possible simplifications are made.
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