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Given ∠PCA = 110° and PC is the tangent.
Given O is the centre of the circle.
Hence points A, O, B and P all lie on the same line.
Join points C and O.
∠BCA = 90° [Since angle in a semi circle is 90°]
Also ∠OCP = 90° [Since radius ⊥ tangent]
From the figure we have, ∠PCA =∠PCO + ∠OCA
That is, 110° = 90° + ∠OCA
Therefore, ∠OCA =20°
In ΔAOC, AO = OC [Radii]
So, ∠OCA = ∠OAC =20°
In ΔABC, we have
∠BCA = 90°, ∠CAB = 20°
Therefore, ∠CBA = 70°
i hope it helps u buddy ✌✌
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