if A,B, C,D be the angles of a quadrilateral then prove that sin A + Sin ( B, C,D)= 0
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Question :
If A,B,C and D are the angles of a quadrilateral, then sin (A+B)+sin(C+D) is equal to ?
Answer :
Since A,B,C,D are angles of quadrilateral
A + B + C + D = 360 = 2
Therefore, sin(A+B)+sin(C+D)
=sin(A+B)+sin(2π−(A+B))
=sin(A+B)−sin(A+B)
=0
Hence answer is option C.
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