Решите неравенство \(\frac{(6x+2)(x-7)(x+3)}{(2x-8)(6-x)} \geqslant 0.\) \({(-\infty; -3] \cup \left[-\dfrac13; 4\right) \cup (6; 7]}\) \({(-\infty; -3] \cup \left[-\dfrac13; 4\right) \cup [6; 7]}\) \([-3; -2] \cup (4; 6) \cup [7; +\infty)\) \([-3; -2] \cup [4; 6] \cup [7; +\infty)\) \((-\infty; -6) \cup [-3; -2] \cup (4; 7]\) \((-\infty; -6] \cup [-3; -2] \cup [4; 7]\)

Задание

Решите неравенство \(\frac{(6x+2)(x-7)(x+3)}{(2x-8)(6-x)} \geqslant 0.\)

\({(-\infty; -3] \cup \left[-\dfrac13; 4\right) \cup (6; 7]}\)
\({(-\infty; -3] \cup \left[-\dfrac13; 4\right) \cup [6; 7]}\)
\([-3; -2] \cup (4; 6) \cup [7; +\infty)\)
\([-3; -2] \cup [4; 6] \cup [7; +\infty)\)
\((-\infty; -6) \cup [-3; -2] \cup (4; 7]\)
\((-\infty; -6] \cup [-3; -2] \cup [4; 7]\)