Algebra-1

Question Analysis
This question involves checking if the point  lies within the solution region of a system of two linear inequalities. 

Key Concept Explanation
To analyze the solution region graphically:
Each linear inequality corresponds to a half-plane, bounded by a boundary line.A solid boundary line (for  or ) includes the line in the solution, while a dashed line (for > or <) excludes it.
The solution region of the system is the intersection (overlap) of the half-planes defined by each inequality. A point is in the solution region if it lies within this overlap.

Step-by-step Solution
1. Graph the first inequality 
Boundary line:  (slope = 3, y-intercept = 2).
The inequality  means the line is solid (included in the solution).
Shaded region: Test with the point :  simplifies to  (true).
Shade the half-plane below the line (including the line).
2. Graph the second inequality 
Boundary line:  (slope = , y-intercept = ).
The inequality > means the line is dashed (excluded from the solution).
Shaded region: Test with :