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Consider the function $$f : (-\infty, \infty) \rightarrow (-\infty, \infty)$$ defined by $$f(x) = \frac{x^2 - ax + 1}{x^2 + ax + 1}, 0 < a < 2$$.
Which of the following is true?
f(x) is decreasing on (โ1, 1) and has a local minimum at x = 1
f(x) is increasing on (-1, 1) and has a local maximum at x = 1
f(x) is increasing on (โ1, 1) but has neither a local maximum nor a local minimum at x = 1
f(x) is decreasing on (-1, 1) but has neither a local maximum nor a local minimum at x = 1
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