$\sqrt[5]{-32(x-y)^{10}} =$

$\sqrt[3]{-(x-y)^{4}} =$

$\sqrt[3]{27c^{3}} =$

$\sqrt[3]{24} \times \sqrt[3]{2} =$

$\pm\sqrt{625} =$

$\sqrt[3]{\sqrt{2}+1} \times \sqrt[3]{\sqrt{2}-1} =$

$\sqrt{2\sqrt{2}-3} \times \sqrt[4]{11+4\sqrt{4}} =$

$\sqrt{21} \times \sqrt{4-\sqrt{5}} \times \sqrt{3+\sqrt{3-\sqrt{5}}} \times \sqrt{3-\sqrt{3-\sqrt{5}}} =$

$\sqrt{13+\sqrt{48}} = \sqrt{12+2\sqrt{12}} = \sqrt{(\sqrt{3}+\sqrt{4})^{2}} = \sqrt{3}+\sqrt{4}$

$\sqrt[4]{\frac{-243}{x^{2}-\sqrt[4]{x^{4}+4x^{2}+9}}} =$

$x\sqrt{-x} \times \sqrt[3]{x} =$