Simplify. Assume that all variables represent positive real numbers.
(a) $\sqrt{75 x}+\sqrt{3 x}-\sqrt{12 x}$
(b) $(\sqrt[3]{3}+2)(\sqrt[3]{9}+4)$
(c) $(\sqrt{u}-\sqrt{v})(\sqrt{u}+\sqrt{v})$

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The Answer of Simplify. Assume that all variables represent positive real numbers.
(a) $\sqrt{75 x}+\sqrt{3 x}-\sqrt{12 x}$
(b) $(\sqrt[3]{3}+2)(\sqrt[3]{9}+4)$
(c) $(\sqrt{u}-\sqrt{v})(\sqrt{u}+\sqrt{v})$

Simplify Assume That All Variables Represent Positive Real Numbers 75x+3x−12x\sqrt{75 x}+\sqrt{3 x}-\sqrt{12 x}75x​+3x​−12x​

Simplify Assume That All Variables Represent Positive Real Numbers $\sqrt{75 x}+\sqrt{3 x}-\sqrt{12 x}$