How do you divide $\frac{15 \sqrt{8 x^{16}}}{5 \sqrt{2 x^{4}}}$ $(15 sqrt (8 x ^16))/(5 sqrt (2 x ^4))$ ?

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Answer 1 · 2016-03-03T15:14:30

$6 x^{6}$ $6x^6$

$\frac{15 \sqrt{8 x^{16}}}{5 \sqrt{2 x^{4}}} = 3 \sqrt{\frac{8 x^{16}}{2 x^{4}}}$ $(15sqrt(8x^16))/(5sqrt(2x^4))=3sqrt((8x^16)/(2x^4))$

$= 3 \sqrt{4 x^{12}} = 3 \cdot 2 \cdot x^{6} = 6 x^{6}$ $=3sqrt(4x^12)=3*2*x^6=6x^6$

How do you divide (15 sqrt (8 x ^16))/(5 sqrt (2 x ^4))15√8x165√2x4(15 sqrt (8 x ^16))/(5 sqrt (2 x ^4))?