If the tangent to the curve y=xx2−3,x∈R,(x≠±√3,) at a point ( – InterviewSolution

1.	If the tangent to the curve y=xx2−3,x∈R,(x≠±√3,) at a point (α,β)≠(0,0) is parallel to the line 2x+6y−11=0, then \|6α+2β\|=
Answer» If the tangent to the curve $y = \frac{x}{x^{2} - 3}, x \in R, (x \neq \pm \sqrt{3},)$ at a point $(α, β) \neq (0, 0)$ is parallel to the line $2 x + 6 y - 11 = 0,$ then $\| 6 α + 2 β \| =$

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