graphically, a point is a solution to a system of two inequalities if and only if the point\n○ lies in the…

graphically, a point is a solution to a system of two inequalities if and only if the point\n○ lies in the shaded region of the top inequality, but not in the shaded region of the bottom inequality.\n○ lies in the shaded region of the bottom inequality, but not in the shaded region of the top inequality.\n○ lies in the shaded regions of both the top and bottom inequalities.\n○ does not lie in the shaded region of the top or bottom inequalities.

graphically, a point is a solution to a system of two inequalities if and only if the point\n○ lies in the shaded region of the top inequality, but not in the shaded region of the bottom inequality.\n○ lies in the shaded region of the bottom inequality, but not in the shaded region of the top inequality.\n○ lies in the shaded regions of both the top and bottom inequalities.\n○ does not lie in the shaded region of the top or bottom inequalities.

Answer

Brief Explanations:

The solution to a system of inequalities is the intersection of the solution - sets of the individual inequalities. Graphically, this intersection is represented by the region where the shaded regions of all the inequalities in the system overlap. So a point is a solution to a system of two inequalities if it lies in the shaded regions of both inequalities.

Answer:

lies in the shaded regions of both the top and bottom inequalities.