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$\lim_{x\to0} \dfrac{ f'(x) }{ f'''(x) + \frac{\sin x}{\sqrt[3]{x}} + e^x}$

Let $f$ be a differentiable function on $\mathbb R$ with continuous derivatives til order 4. Suppose $f(-x) = f(x) \forall x \in \mathbb R$. Compute the limit above.

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