Two lines are parallel if their slopes are the same
Two lines are perpendicular if the products of their slopes = -1
To get the slopes, we can compare the equation of the line to the general equation of a line in slope-intercept form (y=mx+c)
Looking at the options given
Option 1
Not correct
Option 2

and

The slope of the two lines = 1
hence, Not correct
Option 3
This option is correct because the plot of the two lines on a graph are perpendicular
The plot is shown below
Option 4

for

Hence, the slope is the same.
so the option is not correct