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Rewrite the expression with rational exponents as a radical expression by extending the properties of integer exponents. two to the seven eighths power, all over two to the one fourth power
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\[\left( \frac{ 2^{7/8} }{ 2^{1/4} } \right) = ?\] do you think on this above wrote ? so then use this property (2^a)/(2^b) = 2^(a-b) and you need to know again that in case of a rational exponent the denominator will be the indice of radical hope helped understandably
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