limit as x tends to 2,(root of 6-x, minus 2) all over (root of 3-x, minus 1)
limx→26−x−23−x−1Puttingx=2,=4−21−1=∞lim_{x\to 2}\frac{\sqrt{6-x}-2}{\sqrt{3-x}-1}\newline Putting x=2,\newline =\frac{\sqrt{4}-2}{\sqrt{1}-1}\newline =\inftylimx→23−x−16−x−2Puttingx=2,=1−14−2=∞
Thus, the limit of the given function is ∞\infty∞ .
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