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The figure above shows the graph of the twice-differentiable function $f$ and the line tangent to the graph of $f$ at the point $(0,2)$. The value of lim $\frac{f(x) e^{-x}-2}{x^{2}-2 x}$ is A -1

The figure above shows the graph of the twice-differentiable function $f$ and the line tangent to the graph of $f$ at the point $(0,2)$. The value of lim $\frac{f(x) e^{-x}-2}{x^{2}-2 x}$ is A -1 B) 0 (c) 2 (D) nonexistent

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