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Rewrite the expression in the form b^(n). (1)/(b^((2)/(7)))=◻

Rewrite the expression in the form bn b^{n} .\newline1b27=□ \frac{1}{b^{\frac{2}{7}}}=\square

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Full solution

Q. Rewrite the expression in the form bn b^{n} .\newline1b27=□ \frac{1}{b^{\frac{2}{7}}}=\square
  1. Apply exponent property: Apply the property of exponents that states 1bm=b−m\frac{1}{b^m} = b^{-m} to rewrite the expression.1b(27)=b−(27)\frac{1}{b^{\left(\frac{2}{7}\right)}} = b^{-\left(\frac{2}{7}\right)}
  2. Check for errors: Check for any mathematical errors in the previous step.\newlineNo errors found in the application of the exponent property.

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