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What is equivalent to the equation below?
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\[\sqrt[3]{8}^{\frac{ 1 }{ 4}x}\]
do u have any choices?
my choices are \[8^{\frac{ 3 }{ 4}x}\] \[\sqrt[7]{8}^{x}\] \[\sqrt[12]{8}^{x}\] \[8^{\frac{ 3 }{ 4x}}\] @Brittany67
k let me work it out for u real quick
ok
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what do u think?
you can rewrite the root as a fractional exponent \(\sqrt[3]{8}\implies 8^\frac{1}{3}\)
ok
|dw:1447949427700:dw| use the property that \(\large {(x^a)}^b=x^{(a*b)}\)
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