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Can someone tell me how to simplify 32 to the 3/4 power? I don't need the answer, just steps.
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\[\sqrt[4]{32^3} = \sqrt[4]{32768}\]
\(32^{3/4} = \left(2^{5}\right)^{3/4} = 2^{5\cdot (3/4)} = 2^{15/4} = 2^{[(12/4) + (3/4)]} = 2^{12/4}\cdot 2^{3/4} = 2^{3}\cdot 2^{3/4} = 8\cdot 2^{3/4}\) There are shorter paths, but I liked that one.
@Elizabeth_Christine Are you supposed to leave your answer in simplified radical form or simplified exponential form?
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