The shaded region given in the figure represents the $\ldots \ldots \ldots$ inequality.

Solve the given inequality graphically in a two-dimensional plane: $x-y \leq 2$

The solution set of $x-y \geq 0$ is shown graphically by

Consider the following statements :
Statement $(I)$ : The set of all solutions of the linear inequalities $3x + 8 < 17$ and $2x + 8 \geq 12$ are $x < 3$ and $x \geq 2$ respectively.
Statement $(II)$ : The common set of solutions of linear inequalities $3x + 8 < 17$ and $2x + 8 \geq 12$ is $(2, 3)$.
Which of the following is true?

Solve the inequality $-12 < 4 - \frac{3x}{-5} \leq 2$.

Solve the given inequality graphically in a two-dimensional plane: $y < -2$