Match the two column; Column-IColumn-II(A) In the given figure,(p)60∘ ABCD is a cyclic Quadrilateral. O is the centre of the circle. If∠BOD=160∘ find the Measure of∠BPD.(B) In given figure, ABCD is a cyclic(q)65∘ quadrilateral whose side AB is a diameter of the circle through A, B, C, D. If ∠ADC = 130∘, find∠BAC.(C) In the given figure BD = DC and(r) 40∘ ∠CBD = 30∘ Find m(∠BAC)(D) In the given figure, O is the centre of the(s) 100∘ arc ABC subtends an angle of 130∘ at the centre. If AB is extended to Pm find∠PBC.Choose the correct option:

Match the two column; Column-IColumn-II(A) In the given figure,(p)60�

1.	Match the two column; Column-IColumn-II(A) In the given figure,(p)60∘ ABCD is a cyclic Quadrilateral. O is the centre of the circle. If∠BOD=160∘ find the Measure of∠BPD.(B) In given figure, ABCD is a cyclic(q)65∘ quadrilateral whose side AB is a diameter of the circle through A, B, C, D. If ∠ADC = 130∘, find∠BAC.(C) In the given figure BD = DC and(r) 40∘ ∠CBD = 30∘ Find m(∠BAC)(D) In the given figure, O is the centre of the(s) 100∘ arc ABC subtends an angle of 130∘ at the centre. If AB is extended to Pm find∠PBC.Choose the correct option:
Answer» Match the two column; $\begin{matrix} Column-I & Column-II (A) In the given figure, & (p) 60^{\circ} ABCD is a cyclic Quadrilateral. O is the centre of the circle. If ∠ BOD = 160^{\circ} find the Measure of ∠ BPD. \end{matrix}$ $\begin{matrix} (B) In given figure, ABCD is a cyclic & (q) 65^{\circ} quadrilateral whose side AB is a diameter of the circle through A, B, C, D. If ∠ {ADC = 130}^{\circ}, find ∠ BAC. \end{matrix}$ $\begin{matrix} (C) In the given figure BD = DC and & {(r) 40}^{\circ} ∠ {CBD = 30}^{\circ} Find m (∠ BAC) \end{matrix}$ $\begin{matrix} (D) In the given figure, O is the centre of the & {(s) 100}^{\circ} {arc ABC subtends an angle of 130}^{\circ} at the centre. If AB is extended to Pm find ∠ PBC. \end{matrix}$ Choose the correct option: