In the figure bisector of `/_B` & `/_D` of quadrilateral `ABCD` meet `CD` and `AB` produced at `P` and `Q` respectively. Prove that
`/_P+/_Q=1/2(/_ABC+/_ADC)`.

In Figure,bisectors of /_B and /_D of quadrilateral ABCD meet CD and AB produced at P and Q respectively.Prove that /_P+/_Q=(1)/(2)(/_ABC+/_ADC)

In Figure,bisectors of /_B and /_D of quadrilateral ABCD meet CD and AB produced at Pand Q respectively.Prove that : /_P+/_Q=(1)/(2)(/_ABC+/_ADC)

In Figure, bisectors of /_B and /_D of quadrilateral A B C D meet C D and A B produced at Pa n d Q respectively. Prove that : /_ P + /_Q= 1/2( /_ ABC + /_ ADC)

In Figure, bisectors of /_B and /_D of quadrilateral A B C D meet C D and A B produced at Pa n d Q respectively. Prove that : /_ P + /_Q= 1/2( /_ ABC + /_ ADC)

In Figure, bisectors of /_B\ a n d\ /_D of quadrilateral A B C D meet C D\ a n d\ A B produced at P\ a n d\ Q respectively. Prove that /_P+/_Q=1/2(/_A B C+/_A D C)dot

In triangle ABC,AD and a Earn ABCD is a rhombus,AB is produced In the figure bisector of B and D of quadrilateral ABCD meet CO and AB produced and Q respectively.Prove that angle P t angle Q (angle ABC t le ADC).A

In a quadrilateral ABCD , CO and DO are the bisectors of /_C and /_D respectively. Prove that /_C O D=1/2(/_A+/_B)

In a quadrilateral ABCD,CO and DO are the bisectors of /_C and /_D respectively. Prove that /_COD=(1)/(2)(/_A+/_B)

In a quadrilateral ABCD, CO and DO are the bisectors of /_C and /_D respectively. Prove that /_COD=(1)/(2)(/_A+/_B)