If A,B,C, and D are the angles of a Quadrilateral. Then, Prove that:
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In a quadrilateral ABCD, ∠A+∠B+∠C+∠D=360
(i)sin(A+B)+sin(C+D)=0
sin(A+B)+sin(C+D)=2sin(2A+B+C+D).cos(2A+B−C−D)
=2sin(180).cos(2A+B−C−D)
=0
(ii)cos(A+B)=cos(C+D)
cos(A+B)−cos(C+D)= − 2 sin (2 A+B+C+D).sin(2A +B−C −D)0
cos(A+B)−cos(C+D)=0
cos(A+B)=cos(C+D)
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