
Reglas de derivación básicas
Presentation
•
Mathematics
•
11th Grade - University
•
Easy
Vanessa Sánchez
Used 14+ times
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6 Slides • 8 Questions
1
by Vanessa Sánchez
2
ES IGUAL A CERO, ya que la pendiente de una recta constante es igual a cero.
3
Multiple Choice
La derivada de f(x)=8 es:
f′(x)=1
f′(x)=0
f′(x)=8
f′(x)=−8
4
Poll
La derivada de f(x)=(2−13)2 es:
f′(x)=0
f′(x)=1
f′(x)=45
f′(x)=9
5
Es igual al número que acompaña la "x", que en una función lineal está representado por la "m":
Si la línea es creciente, la derivada- que es la pendiente, es POSITIVA. Si la línea es decreciente, la derivada, es NEGATIVA.
6
7
Multiple Choice
La derivada de la función graficada es:
f′(x)= 2x
f′(x)=0
f′(x)= 2
f′(x)=1
8
Poll
La derivada de f(x)=−5x+7 es:
f′(x)=0
f′(x)=−5
f′(x)=5
f′(x)=3
9
La derivada se obtiene multiplicando el coeficiente numérico y el exponente, y se le resta SIEMPRE UNO al exponente:
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11
Multiple Choice
La derivada de f(x)=−12x3 es:
f′(x)=−36x2
f′(x)=15x2
f′(x)=36x2
f′(x)=−36x4
12
Poll
La derivada de f(x)=9x5 es:
f′(x)=14x4
f′(x)=45x4
f′(x)=45x6
f′(x)=−45x2
13
Multiple Choice
La derivada de f(x)=32x3+8 es:
f′(x)=26x2=3x2
f′(x)=312x2=4x2
f′(x)=36x2=2x2
14
Multiple Choice
La derivada de f(x)=45x4−3x2+4x−1
f′(x)=5x3−6x+4
f′(x)=4x4−6x+4
f′(x)=5x3−5x+4
by Vanessa Sánchez
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