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The quotient property of radicals requires the indices of the radicals to be the same.
Does this mean that it is not possible to write
$\frac{\sqrt[4]{y^3}}{\sqrt{y}}$
as a single radical? Explain.

$The quotient property of radicals requires the indices of the radicals to be the same Does this mean that it is not possible to write fracsqrt4y3sqrty as a sing class=$

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The quotient property of radicals requires the indices of the radicals to be the same. Does this mean that it is not possible to write $\frac{\sqrt[4]{y^3}}{\sqrt{y}}$ as a single radical? Explain.

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The quotient property of radicals requires the indices of the radicals to be the same.
Does this mean that it is not possible to write
$\frac{\sqrt[4]{y^3}}{\sqrt{y}}$
as a single radical? Explain.