The correct option is
D (3,102)
The equation can be written as:
0.5y - 12x = 20
⇒0.5y = 12x + 20
⇒y = 24x + 40
On substituting x = 2 in the equation, we get:
y = 24(2) + 40 = 48 + 40 = 88
∴ Point (2,88) lies on the line 0.5y - 12x = 20.
On substituting x = 5 in the equation, we get:
y = 24(5) + 40 = 120 + 40 = 160
∴ Point (5,160) lies on the line 0.5y - 12x = 20.
On substituting x = 4 in the equation, we get:
y = 24(4) + 40 = 96 + 40 = 136
∴ Point (4,136) lies on the line 0.5y - 12x = 20.
On substituting x = 3 in the equation, we get:
y = 24(3) + 40 = 72 + 40 = 112
∴ Point (3,112) lies on the line 0.5y - 12x = 20.
So, the incorrect option will be (3,102).