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Let $$f : [0, 1] \rightarrow R$$ (the set of all real numbers) be a function. Suppose the function f is twice differentiable, f(0) = f(1) = 0 and satisfies $$f"(x) - 2f'(x) + f(x) \geq e^x, x \in [0, 1]$$.
Which of the following is true for 0 < x < 1?
$$0 < f(x) < \infty$$
$$-\frac{1}{2} < f(x) < \frac{1}{2}$$
$$-\frac{1}{4} < f(x) < 1$$
$$-\infty < f(x) < 0$$
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