Which ordered pairs make both inequalities true? check all that apply. y < 5x + 2 y > x + 1 (–3, 2) (–1, 3) (0, 2) (1, 2) (2, –1) (2, 2)

For (-3, 2):
 y <5x + 2
 2 <5 (-3) + 2
 2 <-15 + 2
 2 <-13
 It does not satisfy inequality.

 For (-1, 3):
 y <5x + 2
 3 <5 (-1) + 2
 3 <-5 + 2
 3 <-3
 It does not satisfy inequality.

 For (0, 2):
 y <5x + 2
 2 <5 (0) + 2
 2 <0 + 2
 2 <2
 It does not satisfy inequality.

 For (1, 2):
 y <5x + 2
 2 <5 (1) + 2
 2 <5 + 2
 2 <7
 Yes, it satisfies the inequality
 y> x + 1
 2> 1 + 1
 2> 2
 It does not satisfy inequality.

  For (2, -1):
 y <5x + 2
 -1 <5 (2) + 2
 -1 <10 + 2
 -1 <12
 Yes, it satisfies the inequality
 y> x + 1
 -1> 2 + 1
 -1> 3
 It does not satisfy inequality.

 For (2, 2):
 y <5x + 2
 2 <5 (2) + 2
 2 <10 + 2
 2 <12
 Yes, it satisfies the inequality
 y> x + 1
 2> 2 + 1
 2> 3
 It does not satisfy inequality.

 
 No point satisfies both inequalities simultaneously