Answer:
D. x > dy + c.
Explanation:
To solve the inequality x - c/d > y, we'll isolate the variable x.
First, let's multiply both sides of the inequality by d:
d(x - c/d) > dy
Expanding the left side:
dx - c > dy
Next, let's rearrange the terms to isolate x:
dx > dy + c
Finally, divide both sides of the inequality by d:
x > dy/d + c/d
Therefore, the solution to the inequality x - c/d > y, for d > 0, is:
x > dy/d + c/d