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ABC is an isosceles triangle where AB = AC which is circumscribed about a circle. If P is the point where the circle touches the side BC, then which of the following is true?
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- BP = PC
- BP > PC
- BP < PC
- BP = (1/2) PC
- BP = PC
Correct Option: A
As per the given in question , we draw a figure of an isosceles triangle ABC which is circumscribed about a circle ,
Tangents drawn on a circle from an exterior point are equal.
AQ = AR
∵ AB = AC
∴ BQ = RC
Again, BQ = BP; CP = CR
∴ BP = PC