To determine which line segment is the angle bisector of ∠PQR in the image described, we need to identify which line segment splits the angle ∠PQR into two equal angles.
Without visual access to the image, a general guideline can be provided:
- Angle bisector: An angle bisector divides an angle into two equal angles.
- Identifying the angle bisector:
- Check each line segment listed in the responses to see which one appears to split ∠PQR into two equal parts.
- The line segment that starts at point Q and is positioned between points P and R is likely the angle bisector.
Based on typical geometric notation and nomenclature:
- QP is a segment that connects point Q to point P.
- QC connects Q to C.
- BR connects B to R.
- AC connects A to C.
In cases where you know which vertices represent angle P, Q, and R:
- If line segment QC divides ∠PQR into two equal angles, then Line segment QC is the angle bisector of ∠PQR.
If there's no indication that any segment other than QC (or one from a specific point to a line connecting the other two points) serves as a bisector, then you would choose QC as the response.
If the image indicates a specific segment as being the angle bisector, please select that one. Otherwise, consider stating:
- Line segment QC is the angle bisector of ∠PQR.