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Simplifying Radical Expressions Containing One Term
SolutionThis radical is not in simplified form because it has a fraction under the radical symbol.
|We cannot simplify the fraction because the numerator and denominator have no common factors except 1 and -1. Instead we will write the radical as a quotient of two radicals. Then we will try to simplify each radical so that we can write the expression without a radical in the denominator.|
|Use the Division Property of Radicals to write the radical as a quotient of two radicals.|
|For each radical, factor the radicand. Use perfect fourth power factors when possible.|
|Write as a product of radicals. Place each perfect fourth power under its own radical symbol.|
|Simplify the fourth root of each perfect fourth power.|
|Multiply the factors outside the radical.|