How do you write $\frac{9 \sqrt{8}}{12 \sqrt{16}}$ $(9sqrt8)/(12sqrt16)$ in simplest radical form?

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How do you write $\frac{9 \sqrt{8}}{12 \sqrt{16}}$ $(9sqrt8)/(12sqrt16)$ in simplest radical form?

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Answer 1 · 2015-04-09T22:18:33

$\frac{9 \sqrt{8}}{12 \sqrt{16}}$ $(9 sqrt8)/(12 sqrt16)$ = $\frac{3.3 . \sqrt{2} . \sqrt{4}}{3.2.2 . \sqrt{16}}$ $(3 . 3 . sqrt2 . sqrt4)/ (3 . 2. 2 . sqrt 16)$ = $(cancel3 . 3 . sqrt2 . cancel 2)/ (cancel3 . cancel 2 . 2 . 4)$ = $(3sqrt2)/8$
this is the simplest form i can write. I hope it helps.

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How do you write $\frac{9 \sqrt{8}}{12 \sqrt{16}}$ $(9sqrt8)/(12sqrt16)$ in simplest radical form?

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How do you write $\frac{9 \sqrt{8}}{12 \sqrt{16}}$ $(9sqrt8)/(12sqrt16)$ in simplest radical form?