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write the following exponential expression using radical notation. 2^1/8
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Say you have the following expression: . . . . .\L(−4)−32 To eliminate the "minus" from the exponent, you moved the base to the other side of the fraction line: . . . . .\L1(−4)32 Apply the cubing: . . . . .\L1(−64)12 In radical terms, this is: . . . . .\L1−64√ This, of course, is not defined in the real numbers. I have a feeling you neglected some parentheses, so the calculator interpreted the expression as: . . . . .\L−(4)−32 This does indeed simplify to your answer: . . . . .\L−(1432)=−(164√)=−18 Hope that helps a bit.
i came up with \[\sqrt[8]{2}\]
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