How do you simplify $\sqrt{75 x y^{7}} \div \sqrt{12 x y}$ $sqrt(75xy^7 ) div sqrt(12xy)$ ?

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How do you simplify $\sqrt{75 x y^{7}} \div \sqrt{12 x y}$ $sqrt(75xy^7 ) div sqrt(12xy)$ ?

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Answer 1 · 2015-09-24T20:21:38

It is $\sqrt{75 x y^{7}} \div \sqrt{12 x y} = \sqrt{\frac{75 x y^{7}}{12 x y}} = \sqrt{\frac{3 \cdot 5^{2} \cdot x \cdot y^{7}}{3 \cdot 2^{2} \cdot x \cdot y}} = \frac{5}{2} \cdot y^{3}$ $sqrt(75xy^7 ) div sqrt(12xy)=sqrt((75xy^7)/(12xy))=sqrt((3*5^2*x*y^7)/(3*2^2*x*y))= 5/2*y^3$

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How do you simplify $\sqrt{75 x y^{7}} \div \sqrt{12 x y}$ $sqrt(75xy^7 ) div sqrt(12xy)$ ?

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How do you simplify √75xy7÷√12xysqrt(75xy^7 ) div sqrt(12xy)?

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How do you simplify $\sqrt{75 x y^{7}} \div \sqrt{12 x y}$ $sqrt(75xy^7 ) div sqrt(12xy)$ ?