Let A and B be two points with position vector 2^i+^j−3^k and β^i+� – InterviewSolution

1.	Let A and B be two points with position vector 2^i+^j−3^k and β^i+α2^j respectively such that \|−−→AB\|=3 then limx→β(x−α2)1x−(α+1) may be equal to:
Answer» Let $A$ and $B$ be two points with position vector $2^i +^j - 3^k$ and $β^i + α^{2}^j$ respectively such that $\| - - \to A B \| = 3$ then $lim x \to β (x - α^{2})^{\frac{1}{x - (α + 1)}}$ may be equal to:

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