Page 1 :
(4, , , , [CBSE 2017], , Qn Circle is inscribed in an isosceles triangle, ABC with AB = AC, touching the sides BC, AC, and AB at P,Q andR respectively. Prove that, the point of contact P bisects the side BC., , [CBSE 2016], , In the figure, from a point P, two tangents PT, and PS are drawn to a circle with centre O, such that “SPT = 120°. Prove that OP = 2Ps., , [CBSE 2016], , T, , CS
