1. The problem asks what happens to the coordinates of the point $p(2,3)$ when the transformation $y = -f(x)$ is applied.
2. The original point is $p(2,3)$, where $x=2$ and $y=3$.
3. The transformation $y = -f(x)$ means that for each $x$, the $y$-value is negated.
4. Applying this to the point $p(2,3)$, the new $y$-coordinate becomes $-3$.
5. The $x$-coordinate remains the same because the transformation only affects $y$.
6. Therefore, the transformed point is $p(2,-3)$.
Final answer: The point $p(2,3)$ becomes $p(2,-3)$ under the transformation $y = -f(x)$.
Reflection Y
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