How do you simplify: $\sqrt{99}$ $sqrt(99)$ ?

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Answer 1 · 2015-08-03T14:14:38

I think you can write it as $3 \sqrt{11}$ $3sqrt(11)$

You can write it as:
$\sqrt{9 \cdot 11} = \sqrt{9} \sqrt{11} = 3 \sqrt{11}$ $sqrt(9*11)=sqrt(9)sqrt(11)=3sqrt(11)$

Answer 2 · 2015-08-03T14:15:08

$= 3 \sqrt{11}$ $=color(blue)(3sqrt11$

We can prime factorise $99$ $99$ to simplify the expression:

$99$ $99$ is expressed as a product of its prime factors.

$\sqrt{99} = \sqrt{3 \cdot 3 \cdot 11}$ $sqrt99 = sqrt(3*3*11)$

$= \sqrt{3^{2} \cdot 11}$ $=sqrt(3^2 *11)$

$= 3 \sqrt{11}$ $=color(blue)(3sqrt11$

How do you simplify: sqrt(99)√99sqrt(99)?