7/22/2019 Revision de Presaberes Calculo Diferencial

1/6

Act 1: Revisin de Presaberes

1Puntos: 1

El es:

Seleccione una respuesta.

a.

b.

c.Correcto: se remplaza x por su tendese halla el valor correcto.

d.

CorrectoPuntos para este envo: 1/1.

2Puntos: 1

Al desarrollar obtenemos:

Seleccione una respuesta.

a.

b.

c.

d. Correcto: para multiplicar trminos co

suman sus exponentes.

CorrectoPuntos para este envo: 1/1.

http://66.165.175.247/campus07_20131/filter/tex/displaytex.php?x^6http://66.165.175.247/campus07_20131/filter/tex/displaytex.php?x^8http://66.165.175.247/campus07_20131/filter/tex/displaytex.php?3x^2http://66.165.175.247/campus07_20131/filter/tex/displaytex.php?3x^8http://66.165.175.247/campus07_20131/filter/tex/displaytex.php?(x^2.x^2.x^2)http://66.165.175.247/campus07_20131/filter/tex/displaytex.php?-/frac{1}{2}http://66.165.175.247/campus07_20131/filter/tex/displaytex.php?/frac{1}{6}http://66.165.175.247/campus07_20131/filter/tex/displaytex.php?/frac{1}{2}http://66.165.175.247/campus07_20131/filter/tex/displaytex.php?-/frac{1}{6}http://66.165.175.247/campus07_20131/filter/tex/displaytex.php?/frac{x^2}{1-x}http://66.165.175.247/campus07_20131/filter/tex/displaytex.php?/displaystyle/lim_{x+/to{/frac{1}{3}}http://66.165.175.247/campus07_20131/filter/tex/displaytex.php?x^6http://66.165.175.247/campus07_20131/filter/tex/displaytex.php?x^8http://66.165.175.247/campus07_20131/filter/tex/displaytex.php?3x^2http://66.165.175.247/campus07_20131/filter/tex/displaytex.php?3x^8http://66.165.175.247/campus07_20131/filter/tex/displaytex.php?(x^2.x^2.x^2)http://66.165.175.247/campus07_20131/filter/tex/displaytex.php?-/frac{1}{2}http://66.165.175.247/campus07_20131/filter/tex/displaytex.php?/frac{1}{6}http://66.165.175.247/campus07_20131/filter/tex/displaytex.php?/frac{1}{2}http://66.165.175.247/campus07_20131/filter/tex/displaytex.php?-/frac{1}{6}http://66.165.175.247/campus07_20131/filter/tex/displaytex.php?/frac{x^2}{1-x}http://66.165.175.247/campus07_20131/filter/tex/displaytex.php?/displaystyle/lim_{x+/to{/frac{1}{3}}http://66.165.175.247/campus07_20131/filter/tex/displaytex.php?x^6http://66.165.175.247/campus07_20131/filter/tex/displaytex.php?x^8http://66.165.175.247/campus07_20131/filter/tex/displaytex.php?3x^2http://66.165.175.247/campus07_20131/filter/tex/displaytex.php?3x^8http://66.165.175.247/campus07_20131/filter/tex/displaytex.php?(x^2.x^2.x^2)http://66.165.175.247/campus07_20131/filter/tex/displaytex.php?-/frac{1}{2}http://66.165.175.247/campus07_20131/filter/tex/displaytex.php?/frac{1}{6}http://66.165.175.247/campus07_20131/filter/tex/displaytex.php?/frac{1}{2}http://66.165.175.247/campus07_20131/filter/tex/displaytex.php?-/frac{1}{6}http://66.165.175.247/campus07_20131/filter/tex/displaytex.php?/frac{x^2}{1-x}http://66.165.175.247/campus07_20131/filter/tex/displaytex.php?/displaystyle/lim_{x+/to{/frac{1}{3}}http://66.165.175.247/campus07_20131/filter/tex/displaytex.php?x^6http://66.165.175.247/campus07_20131/filter/tex/displaytex.php?x^8http://66.165.175.247/campus07_20131/filter/tex/displaytex.php?3x^2http://66.165.175.247/campus07_20131/filter/tex/displaytex.php?3x^8http://66.165.175.247/campus07_20131/filter/tex/displaytex.php?(x^2.x^2.x^2)http://66.165.175.247/campus07_20131/filter/tex/displaytex.php?-/frac{1}{2}http://66.165.175.247/campus07_20131/filter/tex/displaytex.php?/frac{1}{6}http://66.165.175.247/campus07_20131/filter/tex/displaytex.php?/frac{1}{2}http://66.165.175.247/campus07_20131/filter/tex/displaytex.php?-/frac{1}{6}http://66.165.175.247/campus07_20131/filter/tex/displaytex.php?/frac{x^2}{1-x}http://66.165.175.247/campus07_20131/filter/tex/displaytex.php?/displaystyle/lim_{x+/to{/frac{1}{3}}http://66.165.175.247/campus07_20131/filter/tex/displaytex.php?x^6http://66.165.175.247/campus07_20131/filter/tex/displaytex.php?x^8http://66.165.175.247/campus07_20131/filter/tex/displaytex.php?3x^2http://66.165.175.247/campus07_20131/filter/tex/displaytex.php?3x^8http://66.165.175.247/campus07_20131/filter/tex/displaytex.php?(x^2.x^2.x^2)http://66.165.175.247/campus07_20131/filter/tex/displaytex.php?-/frac{1}{2}http://66.165.175.247/campus07_20131/filter/tex/displaytex.php?/frac{1}{6}http://66.165.175.247/campus07_20131/filter/tex/displaytex.php?/frac{1}{2}http://66.165.175.247/campus07_20131/filter/tex/displaytex.php?-/frac{1}{6}http://66.165.175.247/campus07_20131/filter/tex/displaytex.php?/frac{x^2}{1-x}http://66.165.175.247/campus07_20131/filter/tex/displaytex.php?/displaystyle/lim_{x+/to{/frac{1}{3}}http://66.165.175.247/campus07_20131/filter/tex/displaytex.php?x^6http://66.165.175.247/campus07_20131/filter/tex/displaytex.php?x^8http://66.165.175.247/campus07_20131/filter/tex/displaytex.php?3x^2http://66.165.175.247/campus07_20131/filter/tex/displaytex.php?3x^8http://66.165.175.247/campus07_20131/filter/tex/displaytex.php?(x^2.x^2.x^2)http://66.165.175.247/campus07_20131/filter/tex/displaytex.php?-/frac{1}{2}http://66.165.175.247/campus07_20131/filter/tex/displaytex.php?/frac{1}{6}http://66.165.175.247/campus07_20131/filter/tex/displaytex.php?/frac{1}{2}http://66.165.175.247/campus07_20131/filter/tex/displaytex.php?-/frac{1}{6}http://66.165.175.247/campus07_20131/filter/tex/displaytex.php?/frac{x^2}{1-x}http://66.165.175.247/campus07_20131/filter/tex/displaytex.php?/displaystyle/lim_{x+/to{/frac{1}{3}}http://66.165.175.247/campus07_20131/filter/tex/displaytex.php?x^6http://66.165.175.247/campus07_20131/filter/tex/displaytex.php?x^8http://66.165.175.247/campus07_20131/filter/tex/displaytex.php?3x^2http://66.165.175.247/campus07_20131/filter/tex/displaytex.php?3x^8http://66.165.175.247/campus07_20131/filter/tex/displaytex.php?(x^2.x^2.x^2)http://66.165.175.247/campus07_20131/filter/tex/displaytex.php?-/frac{1}{2}http://66.165.175.247/campus07_20131/filter/tex/displaytex.php?/frac{1}{6}http://66.165.175.247/campus07_20131/filter/tex/displaytex.php?/frac{1}{2}http://66.165.175.247/campus07_20131/filter/tex/displaytex.php?-/frac{1}{6}http://66.165.175.247/campus07_20131/filter/tex/displaytex.php?/frac{x^2}{1-x}http://66.165.175.247/campus07_20131/filter/tex/displaytex.php?/displaystyle/lim_{x+/to{/frac{1}{3}}http://66.165.175.247/campus07_20131/filter/tex/displaytex.php?x^6http://66.165.175.247/campus07_20131/filter/tex/displaytex.php?x^8http://66.165.175.247/campus07_20131/filter/tex/displaytex.php?3x^2http://66.165.175.247/campus07_20131/filter/tex/displaytex.php?3x^8http://66.165.175.247/campus07_20131/filter/tex/displaytex.php?(x^2.x^2.x^2)http://66.165.175.247/campus07_20131/filter/tex/displaytex.php?-/frac{1}{2}http://66.165.175.247/campus07_20131/filter/tex/displaytex.php?/frac{1}{6}http://66.165.175.247/campus07_20131/filter/tex/displaytex.php?/frac{1}{2}http://66.165.175.247/campus07_20131/filter/tex/displaytex.php?-/frac{1}{6}http://66.165.175.247/campus07_20131/filter/tex/displaytex.php?/frac{x^2}{1-x}http://66.165.175.247/campus07_20131/filter/tex/displaytex.php?/displaystyle/lim_{x+/to{/frac{1}{3}}http://66.165.175.247/campus07_20131/filter/tex/displaytex.php?x^6http://66.165.175.247/campus07_20131/filter/tex/displaytex.php?x^8http://66.165.175.247/campus07_20131/filter/tex/displaytex.php?3x^2http://66.165.175.247/campus07_20131/filter/tex/displaytex.php?3x^8http://66.165.175.247/campus07_20131/filter/tex/displaytex.php?(x^2.x^2.x^2)http://66.165.175.247/campus07_20131/filter/tex/displaytex.php?-/frac{1}{2}http://66.165.175.247/campus07_20131/filter/tex/displaytex.php?/frac{1}{6}http://66.165.175.247/campus07_20131/filter/tex/displaytex.php?/frac{1}{2}http://66.165.175.247/campus07_20131/filter/tex/displaytex.php?-/frac{1}{6}http://66.165.175.247/campus07_20131/filter/tex/displaytex.php?/frac{x^2}{1-x}http://66.165.175.247/campus07_20131/filter/tex/displaytex.php?/displaystyle/lim_{x+/to{/frac{1}{3}}http://66.165.175.247/campus07_20131/filter/tex/displaytex.php?x^6http://66.165.175.247/campus07_20131/filter/tex/displaytex.php?x^8http://66.165.175.247/campus07_20131/filter/tex/displaytex.php?3x^2http://66.165.175.247/campus07_20131/filter/tex/displaytex.php?3x^8http://66.165.175.247/campus07_20131/filter/tex/displaytex.php?(x^2.x^2.x^2)http://66.165.175.247/campus07_20131/filter/tex/displaytex.php?-/frac{1}{2}http://66.165.175.247/campus07_20131/filter/tex/displaytex.php?/frac{1}{6}http://66.165.175.247/campus07_20131/filter/tex/displaytex.php?/frac{1}{2}http://66.165.175.247/campus07_20131/filter/tex/displaytex.php?-/frac{1}{6}http://66.165.175.247/campus07_20131/filter/tex/displaytex.php?/frac{x^2}{1-x}http://66.165.175.247/campus07_20131/filter/tex/displaytex.php?/displaystyle/lim_{x+/to{/frac{1}{3}}http://66.165.175.247/campus07_20131/filter/tex/displaytex.php?x^6http://66.165.175.247/campus07_20131/filter/tex/displaytex.php?x^8http://66.165.175.247/campus07_20131/filter/tex/displaytex.php?3x^2http://66.165.175.247/campus07_20131/filter/tex/displaytex.php?3x^8http://66.165.175.247/campus07_20131/filter/tex/displaytex.php?(x^2.x^2.x^2)http://66.165.175.247/campus07_20131/filter/tex/displaytex.php?-/frac{1}{2}http://66.165.175.247/campus07_20131/filter/tex/displaytex.php?/frac{1}{6}http://66.165.175.247/campus07_20131/filter/tex/displaytex.php?/frac{1}{2}http://66.165.175.247/campus07_20131/filter/tex/displaytex.php?-/frac{1}{6}http://66.165.175.247/campus07_20131/filter/tex/displaytex.php?/frac{x^2}{1-x}http://66.165.175.247/campus07_20131/filter/tex/displaytex.php?/displaystyle/lim_{x+/to{/frac{1}{3}}

7/22/2019 Revision de Presaberes Calculo Diferencial

2/6

3Puntos: 1

El es:

Seleccione una respuesta.

a.

b.

c.Correcto: se remplaza x por su tende

se halla el valor correcto.

d.

CorrectoPuntos para este envo: 1/1.

4Puntos: 1

A que se acercan (a qu valor tiende o cul es su lmite) los valores de la

sucesin a medida que n se reemplaza por un nmero natural cada vezms grande?

Seleccione una respuesta.

a. Cero Correcto: a medida que el denominador d

su valor tiende o se acerca a cero. Ese es

b. Uno

c. Infinito

d. Menos infinito

CorrectoPuntos para este envo: 1/1.

http://66.165.175.247/campus07_20131/filter/tex/displaytex.php?/frac{1}{n+1}http://66.165.175.247/campus07_20131/filter/tex/displaytex.php?-/frac{1}{6}http://66.165.175.247/campus07_20131/filter/tex/displaytex.php?/frac{1}{2}http://66.165.175.247/campus07_20131/filter/tex/displaytex.php?/frac{1}{6}http://66.165.175.247/campus07_20131/filter/tex/displaytex.php?-/frac{1}{2}http://66.165.175.247/campus07_20131/filter/tex/displaytex.php?/frac{x^2}{1-x}http://66.165.175.247/campus07_20131/filter/tex/displaytex.php?/displaystyle/lim_{x+/to{/frac{1}{2}}http://66.165.175.247/campus07_20131/filter/tex/displaytex.php?/frac{1}{n+1}http://66.165.175.247/campus07_20131/filter/tex/displaytex.php?-/frac{1}{6}http://66.165.175.247/campus07_20131/filter/tex/displaytex.php?/frac{1}{2}http://66.165.175.247/campus07_20131/filter/tex/displaytex.php?/frac{1}{6}http://66.165.175.247/campus07_20131/filter/tex/displaytex.php?-/frac{1}{2}http://66.165.175.247/campus07_20131/filter/tex/displaytex.php?/frac{x^2}{1-x}http://66.165.175.247/campus07_20131/filter/tex/displaytex.php?/displaystyle/lim_{x+/to{/frac{1}{2}}http://66.165.175.247/campus07_20131/filter/tex/displaytex.php?/frac{1}{n+1}http://66.165.175.247/campus07_20131/filter/tex/displaytex.php?-/frac{1}{6}http://66.165.175.247/campus07_20131/filter/tex/displaytex.php?/frac{1}{2}http://66.165.175.247/campus07_20131/filter/tex/displaytex.php?/frac{1}{6}http://66.165.175.247/campus07_20131/filter/tex/displaytex.php?-/frac{1}{2}http://66.165.175.247/campus07_20131/filter/tex/displaytex.php?/frac{x^2}{1-x}http://66.165.175.247/campus07_20131/filter/tex/displaytex.php?/displaystyle/lim_{x+/to{/frac{1}{2}}http://66.165.175.247/campus07_20131/filter/tex/displaytex.php?/frac{1}{n+1}http://66.165.175.247/campus07_20131/filter/tex/displaytex.php?-/frac{1}{6}http://66.165.175.247/campus07_20131/filter/tex/displaytex.php?/frac{1}{2}http://66.165.175.247/campus07_20131/filter/tex/displaytex.php?/frac{1}{6}http://66.165.175.247/campus07_20131/filter/tex/displaytex.php?-/frac{1}{2}http://66.165.175.247/campus07_20131/filter/tex/displaytex.php?/frac{x^2}{1-x}http://66.165.175.247/campus07_20131/filter/tex/displaytex.php?/displaystyle/lim_{x+/to{/frac{1}{2}}http://66.165.175.247/campus07_20131/filter/tex/displaytex.php?/frac{1}{n+1}http://66.165.175.247/campus07_20131/filter/tex/displaytex.php?-/frac{1}{6}http://66.165.175.247/campus07_20131/filter/tex/displaytex.php?/frac{1}{2}http://66.165.175.247/campus07_20131/filter/tex/displaytex.php?/frac{1}{6}http://66.165.175.247/campus07_20131/filter/tex/displaytex.php?-/frac{1}{2}http://66.165.175.247/campus07_20131/filter/tex/displaytex.php?/frac{x^2}{1-x}http://66.165.175.247/campus07_20131/filter/tex/displaytex.php?/displaystyle/lim_{x+/to{/frac{1}{2}}http://66.165.175.247/campus07_20131/filter/tex/displaytex.php?/frac{1}{n+1}http://66.165.175.247/campus07_20131/filter/tex/displaytex.php?-/frac{1}{6}http://66.165.175.247/campus07_20131/filter/tex/displaytex.php?/frac{1}{2}http://66.165.175.247/campus07_20131/filter/tex/displaytex.php?/frac{1}{6}http://66.165.175.247/campus07_20131/filter/tex/displaytex.php?-/frac{1}{2}http://66.165.175.247/campus07_20131/filter/tex/displaytex.php?/frac{x^2}{1-x}http://66.165.175.247/campus07_20131/filter/tex/displaytex.php?/displaystyle/lim_{x+/to{/frac{1}{2}}http://66.165.175.247/campus07_20131/filter/tex/displaytex.php?/frac{1}{n+1}http://66.165.175.247/campus07_20131/filter/tex/displaytex.php?-/frac{1}{6}http://66.165.175.247/campus07_20131/filter/tex/displaytex.php?/frac{1}{2}http://66.165.175.247/campus07_20131/filter/tex/displaytex.php?/frac{1}{6}http://66.165.175.247/campus07_20131/filter/tex/displaytex.php?-/frac{1}{2}http://66.165.175.247/campus07_20131/filter/tex/displaytex.php?/frac{x^2}{1-x}http://66.165.175.247/campus07_20131/filter/tex/displaytex.php?/displaystyle/lim_{x+/to{/frac{1}{2}}

7/22/2019 Revision de Presaberes Calculo Diferencial

3/6

5Puntos: 1

El es:

Seleccione una respuesta.

a.

b.

c.

d.Correcto: se remplaza x por su tende

halla el valor correcto.

CorrectoPuntos para este envo: 1/1.

6Puntos: 1

El es:

Seleccione una respuesta.

a.

b.

c.Correcto: se remplaza x por su tende

se halla el valor correcto.

d.

CorrectoPuntos para este envo: 1/1.

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7/22/2019 Revision de Presaberes Calculo Diferencial

4/6

7Puntos: 1

A que se acercan (a qu valor tiende o cul es su lmite) los valores de la

sucesin a medida que n se reemplaza por un nmero natural cada vezms grande?

Seleccione una respuesta.

a. Menos infinito

b. Uno Correcto: a medida que los valores deque la fraccin se acerca ms a uno, en

c. Infinito

d. Cero

CorrectoPuntos para este envo: 1/1.

8Puntos: 1

Al desarrollar obtenemos:

Seleccione una respuesta.

a.Corr

sumigua

b.

c.

d.

CorrectoPuntos para este envo: 1/1.

9

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7/22/2019 Revision de Presaberes Calculo Diferencial

5/6

Puntos: 1

El es:

Seleccione una respuesta.

a.

b.

c.

d.

Correcto: se remplaza x por su tende

se halla el valor correcto.

CorrectoPuntos para este envo: 1/1.

10Puntos: 1

El es:

Seleccione una respuesta.

a. Correcto: se remplaza x por

caso 1/2, y se halla el valor

b. -8

c. 8

d.

CorrectoPuntos para este envo: 1/1.

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7/22/2019 Revision de Presaberes Calculo Diferencial

6/6