Решите неравенство: \[{-4x+3<-2x-1}\] \[x\in(2;\infty)\] \[x\in[2;\infty)\] \[x\in(-2;\infty)\] \[x\in[-2;\infty)\] \[x\in(-\infty;2)\] \[x\in(-\infty;2]\] \[x\in(-\infty;-2)\]
Задание

Решите неравенство:

\[{-4x+3\lt -2x-1}\]

  • \[x\in(2;\infty)\]

  • \[x\in[2;\infty)\]

  • \[x\in(-2;\infty)\]

  • \[x\in[-2;\infty)\]

  • \[x\in(-\infty;2)\]

  • \[x\in(-\infty;2]\]

  • \[x\in(-\infty;-2)\]