Differentiate (x sin5x + cos2x)(xcos5x - sin2x) with respect to x.
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Step-by-step explanation:
let y= (x sin5x + cos2x)(xcos5x - sin2x)
dy/dx=(x sin5x + cos2x) *d/dx( (xcos5x - sin2x))
+)(xcos5x - sin2x) d/dx (x sin5x + cos2x)
= (x sin5x + cos2x) { ( -x*5sin5x+cos5x)-2cos2x) }
+ (xcos5x - sin2x) (5x cos5x+sin5x-2sin2x)
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