For which values of xxx is the inequality ln(x2−4)≤2\ln(x^2 - 4) \leq 2ln(x2−4)≤2 satisfied?
−4+e2<x<−2 or 2<x<4+e2-\sqrt{4+e^{2}} < x < -2\ \text{ or }\ 2 < x < \sqrt{4+e^{2}}−4+e2<x<−2 or 2<x<4+e2
x≤−2 or x≥2x \leq -2\ \text{ or }\ x \geq 2x≤−2 or x≥2
2<x<4+e22 < x < \sqrt{4+e^{2}}2<x<4+e2
−4+e2≤x<−2 or 2<x≤4+e2-\sqrt{4+e^{2}} \leq x < -2\ \text{ or }\ 2 < x \leq \sqrt{4+e^{2}}−4+e2≤x<−2 or 2<x≤4+e2
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