Actividad 3.2. Ejercicios de regla de la cadena

Encuentre la solución, utilizando la regla de la cadena.
1. Definición de la regla de la cadena
2. [img]data:image/png;base64,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[/img]
3. [img]data:image/png;base64,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[/img]
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7. [img]data:image/png;base64,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[/img]
8. [img]data:image/png;base64,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[/img]
9. [img]data:image/png;base64,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[/img]
10. [img]data:image/png;base64,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[/img]
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Information: Actividad 3.2. Ejercicios de regla de la cadena