The question asks to determine the image of segment AB after two transformations:

Part A: Rotation 60° Clockwise

• Rotation 60° clockwise about point P means that we will rotate segment AB around the center of the hexagon (point P).
• Since each sector in a regular hexagon represents a 60° rotation, segment AB will rotate to align with the position of another edge of the hexagon.
• After rotating AB by 60° clockwise, the new image of segment AB will be along the line segment BP.

Part B: Reflection over line CF

• A reflection over line CF means flipping the figure across this line.
• Line CF is the diagonal passing through point P, so segment AB will reflect symmetrically across CF.
• After reflecting, the image of AB will now align with segment AF because it's the corresponding reflection across line CF.

Would you like more detailed steps or any clarifications?

Related Questions:

1. What happens if the rotation is 120° clockwise instead of 60°?
2. How does the image of segment AB change with a reflection over line AD?
3. Can the reflection be described as a transformation that keeps the hexagon's symmetry intact?
4. What is the effect of rotating segment AB 60° counterclockwise?
5. How would segment AB appear after reflecting over line BD?

Tip:

When rotating or reflecting shapes, always identify symmetry lines or rotational centers to simplify tracking the transformation paths.