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					 Let O be the in-centre of a triangle ABC and D be a point on the side BC of ∆ABC, such that OD ⊥ BC. If ∠BOD = 15°, then ∠ABC =
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                        -  75° 
 
-  45° 
 
-  150° 
 
- 90°
 
-  75° 
Correct Option: C
Firstly , We draw a figure of triangle ABC whose O be the in-centre , 
BO is the internal bisector of ∠B 
∠ODB = 90°; ∠BOD = 15° 
∴ ∠OBD = 180° – 90° – 15° = 75° 
⇒ ∠ABC = 2 × 75° = 150°
 
 
	