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					 Inside a square ABCD, ∆ BEC is an equilateral triangle. If CE and BD intersect at O, then ∠BOC is equal to
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                        -  60° 
 
-  75° 
 
-  90° 
 
- 120°
 
-  60° 
Correct Option: B
According to question , we draw a figure of square ABCD in which ∆BEC is an equilateral triangle  , 
∠ABC = 90° 
⇒ ∠OBC = 45° 
[∵ ∠ABC = 2∠OBC] 
∠OCB = 60° 
[∵ ∠BEC is equilateral]
∴ ∠BOC  + ∠OCB + ∠OBC  = 180° 
∴ ∠BOC = 180° – 60° – 45° = 75°
 
	