Answer:
The equation of line perpendicular to given line passing through (-15,-4) is:

Explanation:
Given equation is:

The given equation is in standard form. We have to convert it into slope intercept form first.
The slope intercept form is:

So,

The co-efficient of x is the slope of the line.
m = 3/4
The product of slopes of two perpendicular lines is: -1
Let m1 be the slope of line perpendicular to given line then

Putting in slope-intercept form

To find the value of b, putting (-15,-4) in equation

The equation will be:

Hence,
The equation of line perpendicular to given line passing through (-15,-4) is:
