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Ejercicio 4 (S-2009-C UNED)
EJERCICIO 4
La derivada de ![f(x) = sen [sen(x^2)]](local/cache-vignettes/L173xH47/d1560b9e64768cdeec60350ee80ba3ad-e90ad.png "f(x) = sen [sen(x^2)]"){kind=small}
es:
A) ![f'(x)= 2x \cdot cos(x^2) \cdot cos [sen(x^2)]](local/cache-vignettes/L287xH47/89498efd191dc6716c0a8381121efacb-e2899.png "f'(x)= 2x \cdot cos(x^2) \cdot cos [sen(x^2)]"){kind=small}
B) ![f'(x)= 2x \cdot cos(x^2) \cdot cos [cos(x^2)]](local/cache-vignettes/L283xH47/6bce9b310aa484aeab17be7cab55a964-edc32.png "f'(x)= 2x \cdot cos(x^2) \cdot cos [cos(x^2)]"){kind=small}
C) ![f'(x)= 2x \cdot sen(x^2) \cdot cos [sen(x^2)]](local/cache-vignettes/L290xH47/c13fcc40c50d8358b2e8165e6cfcf88a-b194c.png "f'(x)= 2x \cdot sen(x^2) \cdot cos [sen(x^2)]"){kind=small}
D) ![f'(x)= 2x \cdot sen(x^2) \cdot cos [cos(x^2)]](local/cache-vignettes/L287xH47/c4be3d7ba199b3789c827a9c1b436023-467a9.png "f'(x)= 2x \cdot sen(x^2) \cdot cos [cos(x^2)]"){kind=small}
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