![xy^3 \sqrt[4]{y^3}](/tpl/images/1362/2275/cf8bf.png)
.![\sqrt[4]{x^4y^{15}}=\sqrt[4]{x\cdot x\cdot x\cdot x\cdot y^3\cdot y^3\cdot y^3\cdot y^3\cdot y^3}=\boxed{xy^3 \sqrt[4]{y^3}}](/tpl/images/1362/2275/309b5.png)
![xy^3\sqrt[4]{y^3}](/tpl/images/1362/2275/0fc39.png)
![\sqrt[4]{x^4y^{15}} =\sqrt[4]{x^4}*\sqrt[4]{y^{15}}\\\\=x\sqrt[4]{y^{15}}\\\\=x(\sqrt[4]{y^{12}} *\sqrt[4]{y^3})\\\\=xy^3\sqrt[4]{y^3}\\\\\\\sqrt[4]{y^{12}} =y^{12/4}=y^3 \\\\\sqrt[4]{x^4} =x^{4/4}=x](/tpl/images/1362/2275/a59d7.png)
Simplify the radical expression.
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