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Explain the relationship between -1 power and the original fraction.? Select several fractions between 0 and 1. find the value of each fraction after it is raised to the -1 power.
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$$ \left (\cfrac{1}{x}\right )^{-1}=\cfrac{1^{-1}}{x^{-1}}=\cfrac{x^1}{1^1}=\cfrac{x}{1}=x $$ So, $$ \left (\cfrac{1}{x}\right )^{-1} $$ Brings the numerator to the denominator and the denominator to the numerator. That is, it "inverts" the faction -- turns it upside down, so-to-speak.
For example, $$ \left (\cfrac{1}{2} \right )^{-1}=2 $$
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