To find the new coordinates of point \( C' \) after the translation, we need to apply the given translations to the coordinates of point \( C \).
Let's denote the original coordinates of \( C \) as \( (x, y) \).
The translation involves:
- Moving horizontally by \(-4\): This means we will subtract 4 from the \( x \)-coordinate.
- Moving vertically by \(+3\): This means we will add 3 to the \( y \)-coordinate.
After applying the translations, the new coordinates \( C' \) will be: \[ C' = (x - 4, y + 3) \]
Without the specific coordinates for point \( C \), we cannot provide a numerical answer for \( C' \), but this formula gives you the method to find it. You would just need to replace \( x \) and \( y \) with the coordinates of \( C \).