differentiate cos(sin√ax + b) with respect to x
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Answer:
-sin(sin(ax)^1/2+b)×cos((ax)^1/2)×1/2(ax)^1/2×a
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Step-by-step explanation:
y=sin(ax+b)y=sin(ax+b)
y′=dydx−=cos(ax+b).d(ax)xy′=dydx−=cos(ax+b).d(ax)x
y′=cos(ax+b).ay′=cos(ax+b).a
y′=acos(ax+b)y′=acos(ax+b)
Note:
d(sinx)sx=cosxd(sinx)sx=cosx
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