In the given figure, the centre O of the small circle lies on the circumference of the bigger circle. If ∠APB = 75° and ∠BCD = 40°, find : ∠ADB
Exercise 17 (A) | Q 53.4 | Page 262
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Join AB and AD In cyclic quadrilateral AOBD, ∠ADB = 180° - ∠AOB = 180° -150° = 30° (pair of opposite angles in a cyclic quadrilateral are supplementary)
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In the figure, given below, P and Q are the centres of two circles intersecting at B and C ACD is a straight line. Calculate the numerical value of x .
In the given figure, AC is the diameter of circle, centre $\mathrm{O} . \mathrm{CD}$ and BE are parallel. Angle $\mathrm{AOB}=80^{\circ}$ and angle $\mathrm{ACE}=$ $10^{\circ}$. Calculate : Angle BCD