Answer:
The values of x and y for line PR and QS to be perpendicular are:

Step-by-step explanation:
We want to find the value of x and y for which PR and QS are perpendicular.
For Line PR and line QS to be perpendicular;

From the figure;

solving for y;

Also from the figure;

substituting the values;

Solving for x;

Therefore, the values of x and y for line PR and QS to be perpendicular are:
