To determine the location of point \( W'' \) after reflecting point \( W(2, 2) \) over the \( y \)-axis and then over the \( x \)-axis, we can follow these steps:
-
Reflect over the \( y \)-axis:
- The reflection of a point \( (x, y) \) over the \( y \)-axis changes the sign of the \( x \)-coordinate, resulting in the point \( (-x, y) \).
- For point \( W(2, 2) \): \[ W' = (-2, 2) \]
-
Reflect over the \( x \)-axis:
- The reflection of a point \( (x, y) \) over the \( x \)-axis changes the sign of the \( y \)-coordinate, resulting in the point \( (x, -y) \).
- For point \( W'(-2, 2) \): \[ W'' = (-2, -2) \]
Thus, the ordered pair that describes the location of \( W'' \) is
\[ \boxed{(-2, -2)} \]