Regla de la cadena para derivadas
__1. y= cos (2ex)A. y'(x) = 3/(2x)
__2. y= cos ( e2x)B. y'(x) = -(2 sin(log(x)) cos(log(x)))/x
__3. y= cos (ln 2x)C. y'(x) = 1/(2 x sqrt(log(x)))
__4. y= cos (ln x2)D. y'(x) = 1/(2x)
__5. y= cos 2(ex)E. y=ln ( sqrt( x3))
__6. y= cos 2 (ln x)F. y'(x) = -(2 log(x) sin(log2(x)))/x
__7. y= ln ( sqrt( x))G. y'(x) = -(2 sin(log(x2)))/x
__8. y= ln ( sqrt( x3))H. y'(x) = -2e2 x sin(e2x)
__9. y= ln2 ( sqrt( x))I. y'(x) = -2ex sin(ex) cos(ex)
__10. y= sqrt(ln x)J. y'(x) = -2ex sin(2ex)
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