Given, ∠ACP=57o
Let OA=OC= radius of circle
and Let P be the external point from which PC,PA tangents are drawn.
We know, ∠OCP=∠OAP=90o
then ∠OCA=∠OAC=90−57=33o
then, In △AOC ∠AOC=180−33−33=114o
∠ABC=12∠AOC=12×114=57o
We know,
AB=AC∠ABC=∠ACB=57o
In △ABCx=180−2×57=66o
![891498_426902_ans_87999b62b1cc41da95b2694f0bb3ecfd.png](https://search-static.byjusweb.com/question-images/toppr_invalid/questions/891498_426902_ans_87999b62b1cc41da95b2694f0bb3ecfd.png)