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Pon a prueba tus conocimientos sobre derivadas y descubre cómo se aplican en problemas reales de la vida diaria y la física.

Created by

Andrew
Andrew
Ecuador

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Derivadas en Acción
 

Derivadas en AcciónOnline version

Pon a prueba tus conocimientos sobre derivadas y descubre cómo se aplican en problemas reales de la vida diaria y la física.

by Andrew
1

Buen emparejamiento: si f(x)=x^2, entonces f'(x)=2x.

2

Una derivada en un punto mide la pendiente de la recta tangente en ese punto.

3

Si f'(x) = 0 en un punto x0, se puede considerar un posible máximo, mínimo o punto de silla.

4

La derivada de ln(x) existe para x≤0.

5

La derivada de sin(x) es -cos(x).

6

La derivada de x^2 es x.

7

La derivada mide la área bajo la curva.

8

La derivada de sin(x) es cos(x) y describe la tasa de cambio de la posición respecto al tiempo cuando la velocidad es en esas coordenadas.

9

La segunda derivada de x^2 es 2x.

10

La derivada de una constante es 0.

 
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