Question
Which system of inequalities is shown?
Answer:
Answer
y<x & y>2
•y> x &y<2
y<x&y<2
Ey>x&y>2
Answer:
Answer
y<x & y>2
•y> x &y<2
y<x&y<2
Ey>x&y>2
Answers
GPT-4o mini
To determine which system of inequalities is shown, we need to analyze the relationships between \( y \) and \( x \):
1. **y < x and y > 2**: This means \( y \) is both less than \( x \) and greater than 2. This indicates a region above the horizontal line \( y = 2 \) but below the line \( y = x \).
2. **y > x and y < 2**: This means \( y \) is both greater than \( x \) and less than 2. This indicates a region below the horizontal line \( y = 2 \) but above the line \( y = x \).
3. **y < x and y < 2**: This combines both being below the line \( y = x \) and below the line \( y = 2\). This indicates a region that is below both.
4. **y > x and y > 2**: This means \( y \) is both greater than \( x \) and also greater than 2. This indicates a region that is above the line \( y = 2 \) and also above the line \( y = x \).
Without additional context or a visual aid, it is difficult to definitively choose the correct system of inequalities. If you can provide any further details about the graphical representation or specific constraints of the inequalities, I can help identify the correct option.
1. **y < x and y > 2**: This means \( y \) is both less than \( x \) and greater than 2. This indicates a region above the horizontal line \( y = 2 \) but below the line \( y = x \).
2. **y > x and y < 2**: This means \( y \) is both greater than \( x \) and less than 2. This indicates a region below the horizontal line \( y = 2 \) but above the line \( y = x \).
3. **y < x and y < 2**: This combines both being below the line \( y = x \) and below the line \( y = 2\). This indicates a region that is below both.
4. **y > x and y > 2**: This means \( y \) is both greater than \( x \) and also greater than 2. This indicates a region that is above the line \( y = 2 \) and also above the line \( y = x \).
Without additional context or a visual aid, it is difficult to definitively choose the correct system of inequalities. If you can provide any further details about the graphical representation or specific constraints of the inequalities, I can help identify the correct option.