The angle bisector theorem compares a side's parts with what?
AThe other two sides
BThe three angles
CThe incircle radius
DThe triangle area
Answer & Solution
Correct answer: A. The other two sides
1. A bisector of one angle cuts the opposite side into two parts.
2. The theorem sets the ratio of those parts equal to the ratio of the other two sides.
3. Angles, radii and areas are not compared here.
_Source: Wikipedia, Bisection, section Angle bisector theorem_
Keep practising Straightedge and Compass Construction
Browse all Straightedge and Compass Construction questions for CTET, or explore more Mathematics topics.
Related questions
Wantzel proved Gauss's condition is necessary for what?A triangle's twelve key lengths include its sides, altitudes, medians and what else?Which operation is a common construction that copies a point across a line?Which of these is a ruler-and-compass construction involving a circle?A median splits the opposite side of a triangle into two parts that are what?The exterior bisector of an angle divides which angle in half?Which lines form the boundaries of Voronoi cells?Which Euclid proposition gives the bisection of a segment by compass and straightedge?