In a quadrilateral abcd prove that sin a + b + sin c + d is equal to zero
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Step-by-step explanation:
= A+B +C+D = 360 degree = 2pie
= A+B = 2pie - ( C+ D )
= sin ( A+B ) = sin [ 2pie - ( C+ D ) ]
x is quadrant lV means sinx is - ve
therefore, sin ( A+ B ) = sin [ 2pie - ( C+D )] = - sin ( A+D )
hence, sin ( A+B) + sin ( C+D ) = 0
hope it helps you
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