Differentiate the following functions with respect to x
sin (ax + b).
Ley y = sin (ax + b)
Differentiate both sides w.r.t x, we get
dydx=ddxsin(ax+b)=cos(ax+b)ddx(ax+b)(By chain rule)
= cos (ax + b) {a ×1 + 0} = a cos(ax + b)
sin (ax+b)cos (cx+d)