The coordinates of the line are the solution of the given line and if they staisfy the given equation so, they are the solution of the equation : 3x - 2y ≥ -1
A) (-2, -2.5)
Given equation :

B) (2,4)
Given equation:

C) (1, 2.5)
Given equation:

D) (-1,1)
Given equation:

Answer: A) (-2, -2.5)