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19/sqr of 150 plus sqr of 3
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Is the +sqrt(3) in denominator?
\[19/(\sqrt150 +\sqrt3)=19/(5\sqrt6+\sqrt3)\]
You might have to rationalize this, \[19/(\sqrt{150}+\sqrt{3})\times(\sqrt{150}-\sqrt{3})/(\sqrt{150}-\sqrt{3})\] \[(19\sqrt{150}-19\sqrt{3})/(150+3)\] \[(95\sqrt{6}-19\sqrt{3})/1\]
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