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In a quadrilateral ABCD, CO and DO are the bisectors of∠C and∠D respectively. Prove∠COD =1/2 (∠A+∠B)
In a quadrilateral ABCD. AO and BO are bisectors of angle A and angle B respectively. Prove that ∠AO
In a quadrilateral A B C D, C O and D O are the bisectors of ∠ C and ∠ D respectively. Prove that...
In a quadrilateral `ABCD`, `CO` and `DO` are the bisectors of `/_C` and `/_D` respectively....
In a quadrilateral ABCD, AO and BO are the bisectors of `angleA and angleB` respectively. Prove that
In a quadrilateral A B C D ,\ C O\ a n d\ D O are the bisectors of /_C\ a n d\ /_D respectively....
In a quadrilateral, CO and DO are interior bisectors of ∠C and ∠D respectively. Prove ∠A + ∠B =2∠COD
22. In a quadrilateral ABCD, the bisectorsof ∠𝑪 and ∠𝑫 meet at E. If ∠𝑪𝑬𝑫 = 𝟓𝟔°and ∠𝑨 = 𝟒𝟗° | edu214