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Write the following surd as a pure surd: $6 \sqrt{3}$.
Given :
The given surd is $6\sqrt{3}$
To do :
We have to write $6\sqrt{3}$ as pure surd.
Solution :
A surd in which the whole of the rational number is under the radical sign and makes the radicand, is called pure surd.
Therefore,
$6\sqrt{3} = \sqrt{6\times 6\times 3}= \sqrt{108}$.
$6\sqrt{3}$ as a pure surd is $\sqrt{108}$.
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