Match the two columns;Column-IColumn-II(A) C is a point on the minor a

1.	Match the two columns;Column-IColumn-II(A) C is a point on the minor arc AB of the circle with centre O.(P) 60∘ Given∠ACB = x. Calculate ∠x if ACBO is a parallelogram.(B) Chord ED is parallel to the diameter AC of the circle.(q) 120∘ Given∠CBE = 55∘, calculate∠DEC.(C) In the given figure,O is the centre of the circle.(r) 35∘ If∠ACB = 60∘find∠OAB.(D) In the given figure, O is the centre of a circle.(s) 30∘∠AOB = 400 and ∠BDC = 1000. Find ∠OBC .Choose the Correct option;
Answer» Match the two columns; $\begin{matrix} Column-I & Column-II (A) C is a point on the minor arc AB of the circle with centre O. & {(P) 60}^{\circ} Given ∠ ACB = x. Calculate ∠ x if ACBO is a parallelogram. (B) Chord ED is parallel to the diameter AC of the circle. & {(q) 120}^{\circ} Given ∠ {CBE = 55}^{\circ}, calculate ∠ DEC. \end{matrix}$ $\begin{matrix} (C) In the given figure,O is the centre of the circle. & {(r) 35}^{\circ} If ∠ {ACB = 60}^{\circ} find ∠ OAB. \end{matrix}$ $\begin{matrix} (D) In the given figure, O is the centre of a circle. & {(s) 30}^{\circ} ∠ AOB = 400 and ∠ BDC = 1000. Find ∠ OBC & . \end{matrix}$ Choose the Correct option;

Match the two columns;Column-IColumn-II(A) C is a point on the minor arc AB of the circle with centre O.(P) 60∘ Given∠ACB = x. Calculate ∠x if ACBO is a parallelogram.(B) Chord ED is parallel to the diameter AC of the circle.(q) 120∘ Given∠CBE = 55∘, calculate∠DEC.(C) In the given figure,O is the centre of the circle.(r) 35∘ If∠ACB = 60∘find∠OAB.(D) In the given figure, O is the centre of a circle.(s) 30∘∠AOB = 400 and ∠BDC = 1000. Find ∠OBC .Choose the Correct option;

Answer»

Match the two columns;

$\begin{matrix} Column-I & Column-II (A) C is a point on the minor arc AB of the circle with centre O. & {(P) 60}^{\circ} Given ∠ ACB = x. Calculate ∠ x if ACBO is a parallelogram. (B) Chord ED is parallel to the diameter AC of the circle. & {(q) 120}^{\circ} Given ∠ {CBE = 55}^{\circ}, calculate ∠ DEC. \end{matrix}$

$\begin{matrix} (C) In the given figure,O is the centre of the circle. & {(r) 35}^{\circ} If ∠ {ACB = 60}^{\circ} find ∠ OAB. \end{matrix}$

$\begin{matrix} (D) In the given figure, O is the centre of a circle. & {(s) 30}^{\circ} ∠ AOB = 400 and ∠ BDC = 1000. Find ∠ OBC & . \end{matrix}$

Choose the Correct option;

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