Given:
Equation of line is
.
The perpendicular line passes through (-2,-6).
To find:
The point slope form of perpendicular line.
Solution:
We have,

On comparing this equation with
, we get

Slope of given line is
.
Product of slopes of two perpendicular of the lines is -1.
So,


Slope of required line is -4 and it passes through (-2,-6). So, the point slope form is

where, m is slope.


Therefore, the correct option is A.