Question

Question 64

An angle is said to be trisected, if it is divided into three equal parts. If in the given figure, $\angle BAC=\angle CAD=\angle DAE$, then how many trisectors are there for $\angle BAE$?

Answer 1

For an angle to be trisected, we need two tri sectors. So, for $\angle BAE$, we have two tri sectors,

i.e AC and AD. AC and AD divide the $\angle BAE$ into three equal angles.