Differencate
by chain rule.
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SOLUTION
Given f(x)=sin(cosx)−−−−−−−−√
Differentiating it w.r.t x
Apply chain rule
[u(x)n]′=n.u(x)n−1.u′(x)
f′(x)=12sin12−1(cosx).dd[sin(cosx)]
Apply differentiation rule
[sin(u(x))]′=[cos(u(x))].u(x)′
f′(x)=cos(cosx)(−sinx)2sin(cosx)−−−−−−−−√
f′(x)=−sinxcos(cosx)2sin(cosx)−−−−−−−−√
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