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QUESTION 2 2.1. From a point A outside the circle, centre O, two tangents AD and AV are drawn. AO and VD intersect at M. BOD is a diameter of the circle. BV and VO are drawn. Ô₁ = 40°. B M D 2.1.1. Prove that quadrilateral VODA is cyclic. 2.1.2. Calculate the magnitude of VÂD. 2.1.3. Prove that BV || OA. A (5) [14]​



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