Решите неравенство \(\dfrac{-12}{(x-1)^2-2} \geqslant 0.\) \((1-\sqrt{2}; 1+\sqrt{2})\) \((-\infty; 1-\sqrt{2}) \cup ( 1+\sqrt{2}; +\infty)\) \((-\infty; -1) \cup ( 1; +\infty)\) \((-1; 1)\)
Задание

Решите неравенство \(\dfrac{-12}{(x-1)^2-2} \geqslant 0.\)

  • \((1-\sqrt{2}; 1+\sqrt{2})\)
  • \((-\infty; 1-\sqrt{2}) \cup ( 1+\sqrt{2}; +\infty)\)
  • \((-\infty; -1) \cup ( 1; +\infty)\)
  • \((-1; 1)\)