Linear inequality system solutions practice

$\begin{cases} y > 3x - 5 \ y \le x + 4 \end{cases}$
The point $(x, y)$ is a solution to the system of inequalities in the coordinate plane. If $x = 2$, which of the following could be a value of $y$?

$\begin{cases} y \ge -x + 3 \ y < 2x + 7 \end{cases}$
The point $(x, y)$ is a solution to the system of inequalities in the coordinate plane. If $x = 1$, which of the following could be a value of $y$?

$\begin{cases} y \le -x + 10 \ y > x - 1 \end{cases}$
The point $(x, y)$ is a solution to the system of inequalities in the coordinate plane. If $x = 4$, which of the following could be a value of $y$?

$\begin{cases} y \ge 2x + 1 \ y \le x + 5 \end{cases}$
The point $(x, y)$ is a solution to the system of inequalities in the coordinate plane. If $x = 0$, which of the following could be a value of $y$?

$\begin{cases} x + y \le 10 \ x \ge y - 2 \end{cases}$
The point $(x, y)$ is a solution to the system of inequalities in the coordinate plane. If $y = 6$, which of the following could be a value of $x$?

$\begin{cases} 2x - y \ge 4 \ x + y \le 7 \end{cases}$
The point $(x, y)$ is a solution to the system of inequalities in the coordinate plane. If $y = 2$, which of the following could be a value of $x$?

$\begin{cases} x - 2y < -3 \ x + y > 6 \end{cases}$
The point $(x, y)$ is a solution to the system of inequalities in the coordinate plane. If $y = 5$, which of the following could be a value of $x$?

$\begin{cases} y \ge 2x + 1 \ y \le x + 9 \end{cases}$
The point $(x, y)$ is a solution to the system of inequalities in the coordinate plane. If $y = 8$, which of the following could be a value of $x$?