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φ=limx→0α−α2−x2−x24x4,α>0 \large\varphi = \displaystyle\lim_{x\rightarrow 0} \dfrac{\alpha - \sqrt{\alpha^2 - x^2} - \dfrac{x^2}{4}}{x^4}, \quad \alpha >0φ=x→0limx4α−α2−x2−4x2,α>0
If φ\varphiφ is finite, then find the value of φ+α\varphi + \alphaφ+α correct up to 4 decimal places.
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