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Simplify each radical. Assume that $x \geq 0 .$ See Example 6$$\sqrt[12]{x^{44}}$$
Algebra
Chapter 10
Roots, Radicals, and Root Functions
Section 3
Simplifying Radical Expressions
Decimals
Exponents and Polynomials
Equations and Inequalities
Complex Numbers
Missouri State University
Campbell University
McMaster University
University of Michigan - Ann Arbor
Lectures
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Okay, so he wants a simple photo falling Feel to it are radical as a exponents. That's over 12. Now this contempt. If I into a 44/12 that's going to be, um, two or four times 11 over four turns three. So we get X to the power of 11/3 so we can write this as the Cube roots of Ecstasy are loving, which is extra card nine times X squared so we could pull out an X cubed and then we get the square. Roots were actually the Q group of extreme are, too.
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