Derivada - regla de la cadena
| __ | 1. | y= cos ( 2ex) | | A. | y'(x) = 3/(2 x) | | __ | 2. | y= cos ( e2x) | | B. | y'(x) = 1/(2 x) | | __ | 3. | y= cos (ln 2 x) | | C. | y'(x) = -(2 sin(log(x2)))/x | | __ | 4. | y= cos (ln x2) | | D. | y=ln ( sqrt( x3)) | | __ | 5. | y= cos 2( ex) | | E. | y'(x) = -(2 sin(log(x)) cos(log(x)))/x | | __ | 6. | y= cos 2 (ln x) | | F. | y'(x) = 1/(2 x sqrt(log(x))) | | __ | 7. | y= ln ( sqrt( x)) | | G. | y'(x) = -(2 log(x) sin(log2(x)))/x | | __ | 8. | y= ln ( sqrt( x3)) | | H. | y'(x) = -2 e2 x sin(e2 x) | | __ | 9. | y= ln2 ( sqrt( x)) | | I. | y'(x) = -2 ex sin(2 ex) | | __ | 10. | y= sqrt(ln x) | | J. | y'(x) = -2 ex sin(ex) cos(ex) |
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