Writing a system of linear inequalities from Graph

Which system of inequalities matches the graph?

• y > 2x - 4
  y < 2
• y < 2x - 4
  y < 2
• y > 2x - 4
  y <  2 
• y < 2x - 4
  y <   -2

Which system of inequalities matches the graph?

• y≤2x-1
  y>-2x+3
• y>2x-1
  y≤-2x+3
• y<2x-1
  y≥-2x+3
• y≤2x-1
  y>2x+3

Which system of inequalities matches the graph?

• y ≤ 3x   and  y ≤ -2x + 4
• y > 3x   and  y > -2x + 4
• y < 3x   and  y > -2x + 3
• y > 3x   and  y < -2x + 4

Which system of inequalities is shown?

• y ≥ -x - 1
  y < x + 4
• y < -x - 1
   y ≥ x + 4
• y > -x - 1
  y ≥ x + 4
• y > -x - 1
  y ≥ x + 3

Write the inequalities

• y≥-2x+3
  y≤x-3
• y>2x+3
  y≥x-3
• y>-2x+3
  y≥x-3
• y<-2x+3
  y≤x-3

Which of the following sets of linear inequalities defines the shaded region in Diagram 3?

• y ≥ 4 − x, y + 2x ≤ 8 and y < 4

• y ≥ 4 − x, y + 2x ≥ 8 and y < 4

• y ≤ 4 − x, y + 2x ≥ 8 and y > 4

• y ≤ 4 − x, y + 2x ≤ 8 and y > 4

Which system of linear inequalities is represented by the graph?

• y≤2x-1
  y>-2x+3
• y>2x-1
  y≤-2x+3
• y<2x-1
  y≥-2x+3
• y≤2x-1
  y>2x+3

Match

• y < x−2 and y < 3

• y > -x+2 and y > 3

• y < -x+2 and y < 3

• y < -x+2 and y > 3

Which system of inequality is shown?

• y ≥ -x - 1 and y < x + 4

• y < x + 4 and y ≥ x + 4

• y > -x - 1 and y ≥ x + 4

• y > -x - 1 and y ≥ x + 4

Which of the following is a solution to this system of inequalities?

• (0,0)

• (-4,3)

• (2,6)

• (2,6)