y = sin(x+y)
cos( x + y )[(1 + y')] = y'
cos(x + y ) + y'cos(x + y ) = y'
y'-y'cos( x+ y) = cos( x + y )
y'[1-cos(x+y)]= cos(x+y)
y'= [cos(x+y)]/ [1-cos(x+y)]
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The differentiation of sin x plus cosx is cos (x)-sin(x).
sin7x-sin6x+sin5x
Sin 15 + cos 105 = -1.9045
d/dx[sin(4x)] = sin(4x) ======
The proof that sin2A plus sin2B plus sin2c equals 4sinAsinBsinC lies in the fact that (sin 2A + sin 2B + sin 2C) = 4 sinA.sinB.sinC.