The measure of the circular arc \(\displaystyle AB\) has the same measure as \(\displaystyle \angle AOB\)Hi, I have to find angle /ACB, but Im not sure how. Lenght AC=AB and lenght AO=AB=BO. From that, I made /ABO=/AOB=/OAB=60 degrees. If possible, could I receive one simple hint ?
All radial segments meet at a tangent contact point at right angles.
\(\displaystyle m\left( {\angle ACB} \right) = \frac{{2\pi }}{3} = \frac{1}{2}\left( {\max \widetilde {AB} - \min \widetilde {AB}} \right)\)