The uploaded file contains a series of systems of inequalities that need to be solved by graphing and shading the solution sets. Below are the problems listed in the document:

1. $y < 6$, $y \geq 1$ $y > x + 3$, $y \leq 2x - 5$

2. $y \leq 1$, $2x - 1$ $y < -1$, $3x - 6$ $y \leq 1$, $2x - 5$

3. $y \geq -4$, $3x - 1$ $y < 2x - 3$, $x < 3$ $y \geq -3x + 2$

4. $5x + 2y < -16$, $3x + y < -1$ $3x + 4y \leq -4$, $x - 2y > -12$

5. $y < 1$, $2x + 2$ $3x + 4y > 28$, $x \geq 1$ $2x - 1$, $x - 2y \geq -4$

6. $3x + 4y \geq -28$, $x - 2y > 4$ $x - 4y < 12$, $3x - y \leq 7$

You need to graph each system and shade the solution set, which is the region where all inequalities are satisfied simultaneously.

Would you like assistance with any specific system of inequalities or tips on how to graph these?