Given \(\lim\limits_{\text x \to 0}\cfrac{\text x-1}{\sqrt{\text x^2+3}-2}
\)
To find: the limit of the given equation when x tends to 0
Substituting x as 0, we find that it is in non-indeterminant form so by substituting x as 0 we will directly get the answer
We get \(\lim\limits_{\text x \to 0}\cfrac{\text x-1}{\sqrt{\text x^2+3}-2}
\) = \(\cfrac{-1}{\sqrt3-2}\)