00 Act 3 5 5 7 8 9 Calculo Integral

8/12/2019 00 Act 3 5 5 7 8 9 Calculo Integral

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Act 4: Leccin Evaluativa 1

Revisin del intento 1Finalizar revisin

Comenzado el lunes, 31 de marzo de 2014, 22:55

Completado el lunes, 31 de marzo de 2014, 23:29

Tiempo empleado 34 minutos 18 segundos

Puntos 8/10

Calificacin 24de un mximo de 30 (80%)

Comentario - Felicitaciones, ha obtenido la calificacin entre el 75% y el 100% para esta actividad.

Question 1

Puntos: 1

La integral , es equivalente a:

Seleccione una respuesta.

a.

b.

c.

No es correcto.

d.

Incorrecto

Puntos para este envo: 0/1.

Question 2

Puntos: 1

La resolucin de integrales indefinidas originan:


a. Una funcin

b. Un escalar No es correcto.

c. Cero

d. Infinito
http://66.165.175.230/campus10_20141/filter/tex/displaytex.php?/lim_{n/to/alpha}/sum_{i%3D3}^{n}+f(u_i)/Delta(u_i)/http://66.165.175.230/campus10_20141/filter/tex/displaytex.php?/lim_{n/to/alpha}/sum_{i%3D2}^{n}+f(u_i)/Delta(u_i)/http://66.165.175.230/campus10_20141/filter/tex/displaytex.php?/lim_{n/to/alpha}/sum_{i%3D1}^{n}+f(u_i)/Delta(u_i)/http://66.165.175.230/campus10_20141/filter/tex/displaytex.php?/lim_{n/to/alpha}/sum_{i%3D0}^{n}+f(u_i)/Delta(u_i)/http://66.165.175.230/campus10_20141/filter/tex/displaytex.php?/int_{a}^{b}+f(u)du+/


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Incorrecto


Question 3

Puntos: 1

La solucion a la integral es:


a. 23,73

b. 336/15

c. 21,73 Correcto.

d. 316/15

Correcto


Question 4

Puntos: 1

La integral tiene como solucin:


a.

b.

c.

d. Coorecto!

Correcto


Question 5

Puntos: 1

La solucion a la integral es:


a. 12 Correcto.

b. 13
http://66.165.175.230/campus10_20141/filter/tex/displaytex.php?/int_{0}^{3}+(3x^2+-+4x+%2B+1)dx/http://66.165.175.230/campus10_20141/filter/tex/displaytex.php?/+sec+x+%2Bc+/http://66.165.175.230/campus10_20141/filter/tex/displaytex.php?/+sen+x+%2Bc+/http://66.165.175.230/campus10_20141/filter/tex/displaytex.php?/+cos+x+%2Bc+/http://66.165.175.230/campus10_20141/filter/tex/displaytex.php?/+tg+x+%2Bc+/http://66.165.175.230/campus10_20141/filter/tex/displaytex.php?/int+/frac{senx}{cos^2x}+dx+/http://66.165.175.230/campus10_20141/filter/tex/displaytex.php?/int_{1}^{4}+sqrt+x(x%2B2)dx/


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c. 14

d. 15

Correcto


Question 6

Puntos: 1

Al desarrollar se obtiene


a. 12(a-b)

b. 12(b-a) Correcto!

c. 6(a-b)

d. 6(b-a)

Correcto


Question 7

Puntos: 1

La longitud de la lnea , desde x=1 hasta x=5, es:


a.

b. Correcto.

c.

d.

Correcto


Question 8

Puntos: 1

El segundo teorema fundamental del clculo integral corresponde a:


a.

b.

Correcto
http://66.165.175.230/campus10_20141/filter/tex/displaytex.php?/bigint_{a}^{b}{f(x)dx%3DD(b)-D(a)}/http://66.165.175.230/campus10_20141/filter/tex/displaytex.php?/bigint_{b}^{a}{f(x)dx%3DD(b)-D(a)}/http://66.165.175.230/campus10_20141/filter/tex/displaytex.php?/+4/sqrt3+/+http://66.165.175.230/campus10_20141/filter/tex/displaytex.php?/+3/sqrt2+/+http://66.165.175.230/campus10_20141/filter/tex/displaytex.php?/+4/sqrt2+/+http://66.165.175.230/campus10_20141/filter/tex/displaytex.php?/+2/sqrt3+/+http://66.165.175.230/campus10_20141/filter/tex/displaytex.php?/+y%3Dx%2B2+/+http://66.165.175.230/campus10_20141/filter/tex/displaytex.php?/int_{a}^{b}12dx/


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c.

d.

Correcto


Question 9

Puntos: 1

Al desarrollar Obtenemos:


a.

b.

c.

d. Correcto.

Correcto


Question 10

Puntos: 1

La solucin de la integral definida es:


a. 8

b. 4

c. 20

d. 16 Correcto.

CorrectoPuntos para este envo: 1/1.
http://66.165.175.230/campus10_20141/filter/tex/displaytex.php?/int_{2}^{6}+4+dx/http://66.165.175.230/campus10_20141/filter/tex/displaytex.php?/large~(x%2By)(x^2-xy%2By^2)http://66.165.175.230/campus10_20141/filter/tex/displaytex.php?/large~(x-y)(x^2-xy-y^2)http://66.165.175.230/campus10_20141/filter/tex/displaytex.php?/large~(x-y)(x^2-xy%2By^2)http://66.165.175.230/campus10_20141/filter/tex/displaytex.php?/large~(x%2By)(x^2%2Bxy%2By^2)http://66.165.175.230/campus10_20141/filter/tex/displaytex.php?/large~(x^3%2By^3)http://66.165.175.230/campus10_20141/filter/tex/displaytex.php?/bigint_{a}^{b}{f(x)dx%3DD(a)-D(b)}/http://66.165.175.230/campus10_20141/filter/tex/displaytex.php?/frac{1}{b-a}/bigint_{a}^{b}{f(x)dx}/


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Act 5: Quiz 1

Revisin del intento 1

Principio del formularioFinalizar revisin

Final del formulario

Comenzado el lunes, 31 de marzo de 2014, 23:56

Completado el martes, 1 de abril de 2014, 00:26

Tiempo

empleado

29 minutos 30 segundos

Puntos 9/10

Calificacin 27 de un mximo de 30 (90%)

Comentario - Felicitaciones, ha obtenido la calificacin entre el 75% y el 100% para esta

actividad.

Question 1

Puntos: 1

El resultado final de la integral indefinida , es:


a.

b.

c. Correcto.

d.
http://66.165.175.230/campus10_20141/filter/tex/displaytex.php?/+2(tgx+%2B+secx)+%2B+x+%2B+c+/http://66.165.175.230/campus10_20141/filter/tex/displaytex.php?/+2(tgx+%2B+secx)+-+x+%2B+c+/http://66.165.175.230/campus10_20141/filter/tex/displaytex.php?/+2(tgx+-+secx)+-+x+%2B+c+/http://66.165.175.230/campus10_20141/filter/tex/displaytex.php?/+2(tgx+-+secx)+%2B+x+%2B+c+/http://66.165.175.230/campus10_20141/filter/tex/displaytex.php?/int+(secx+%2Btgx)^2+/+dx/


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Correcto


Question 2

Puntos: 1

La solucin de la integral definida es:


a. 20

b. 4

c. 16 Correcto.

d. 8

Correcto


Question 3

Puntos: 1

La solucin de la integral definida , es:


a.

b.
http://66.165.175.230/campus10_20141/filter/tex/displaytex.php?/frac{-(1-4y)^{/frac{3}{2}}}{6}+%2B+c+/http://66.165.175.230/campus10_20141/filter/tex/displaytex.php?/frac{-(1%2B4y)^{/frac{3}{2}}}{6}+%2B+c+/http://66.165.175.230/campus10_20141/filter/tex/displaytex.php?/int+/sqrt{1-4y}dy+/http://66.165.175.230/campus10_20141/filter/tex/displaytex.php?/int_{2}^{6}+4+dx/


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c.

d.

No es correcto.

Incorrecto


Question 4

Puntos: 1

Al desarrollar se obtiene


a. 12(a-b)

b. 6(b-a)

c. 6(a-b)

d. 12(b-a) Correcto!

Correcto


Question 5

Puntos: 1

Al integrar , se obtiene:

http://66.165.175.230/campus10_20141/filter/tex/displaytex.php?/int+/frac{x^3%2B3x^2-18x}{(x-3)(x%2B6)}+dx+/http://66.165.175.230/campus10_20141/filter/tex/displaytex.php?/int_{a}^{b}12dx/http://66.165.175.230/campus10_20141/filter/tex/displaytex.php?/frac{(1-4y)^{/frac{3}{2}}}{6}+%2B+c+/http://66.165.175.230/campus10_20141/filter/tex/displaytex.php?/frac{-(1-4y)^{/frac{3}{2}}}{4}+%2B+c+/


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a.

b.

c. Correcto!

d.

Correcto


Question 6

Puntos: 1

Al solucionar la integral indefinida ,obtenemos:


a.

b.

c.

d. Correcto!

Correcto


Question 7

Puntos: 1

La solucin de la integral directa indefinida , es:

http://66.165.175.230/campus10_20141/filter/tex/displaytex.php?/int+sec(x)dx+/http://66.165.175.230/campus10_20141/filter/tex/displaytex.php?/+6e^x+%2B+c+/http://66.165.175.230/campus10_20141/filter/tex/displaytex.php?/+e^x+%2B+c+/http://66.165.175.230/campus10_20141/filter/tex/displaytex.php?/+-6e^x+%2B+c+/http://66.165.175.230/campus10_20141/filter/tex/displaytex.php?/+-e^x+%2B+c+/http://66.165.175.230/campus10_20141/filter/tex/displaytex.php?/int+6e^x+dx+/http://66.165.175.230/campus10_20141/filter/tex/displaytex.php?/frac{-x^4}{2}+%2B+6x+%2B+18+%2B+c+/http://66.165.175.230/campus10_20141/filter/tex/displaytex.php?/+0.5x^2+%2B+c+/http://66.165.175.230/campus10_20141/filter/tex/displaytex.php?/frac{-x^4}{2}+-+6x+-+18+%2B+c+/http://66.165.175.230/campus10_20141/filter/tex/displaytex.php?/frac{x^4}{2}+%2B+6x+-+18+%2B+c+/


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a.Correcto.

b.

c.

d.

Correcto


Question 8

Puntos: 1

Al solucionar la integral , se obtiene:


a.

b.

c.La solucin es correcta. Por algebra elemental - divisin sinttica.

d.

Correcto


Question 9

Puntos: 1

Al conjunto de antiderivadas se le llama:

http://66.165.175.230/campus10_20141/filter/tex/displaytex.php?+/frac{5x^2}{2}+%2B+10x+%2B+k+/http://66.165.175.230/campus10_20141/filter/tex/displaytex.php?+/frac{5x^2}{2}+-+10x+%2B+k+/http://66.165.175.230/campus10_20141/filter/tex/displaytex.php?+/frac{5x^2}{2}+-+10+%2B+k+/http://66.165.175.230/campus10_20141/filter/tex/displaytex.php?+/frac{5x}{2}+-+10x+%2B+k+/http://66.165.175.230/campus10_20141/filter/tex/displaytex.php?+/int+/frac{5x^2-7x-6}{x%2B/frac{3}{5}}+dx+/http://66.165.175.230/campus10_20141/filter/tex/displaytex.php?/+Ln|/array+/+{sec(x)+%2B+tg(x^2)|+%2B+c+/+http://66.165.175.230/campus10_20141/filter/tex/displaytex.php?/+Ln|/array+/+{sec(x)+-+tg(x)|+%2B+c+/+http://66.165.175.230/campus10_20141/filter/tex/displaytex.php?/+Ln|/array+/+{sec(x)+%2B+tg(x)|++/+http://66.165.175.230/campus10_20141/filter/tex/displaytex.php?+Ln|/array+/+{sec(x)+%2B+tg(x)|+%2B+c+/+


10/25

a. Integral definida

b. Integral indefinida Correcto!

c. Integral impropia

d. Integral finita

Correcto


Question 10

Puntos: 1

La respuesta correcta para la solucn de la integral , es:


a.

b. Correcto.

c.

d.

Correcto


Act 7: Reconocimiento Unidad 2Revisin del intento 1Finalizar revisin

Comenzado el domingo, 20 de abril de 2014, 21:36

Completado el domingo, 20 de abril de 2014, 22:26

http://66.165.175.230/campus10_20141/filter/tex/displaytex.php?/+kx^2+%2B+c+/http://66.165.175.230/campus10_20141/filter/tex/displaytex.php?/+-kx^2+%2B+c+/http://66.165.175.230/campus10_20141/filter/tex/displaytex.php?/+kx+%2B+c+/http://66.165.175.230/campus10_20141/filter/tex/displaytex.php?/+-kx+%2B+c+/http://66.165.175.230/campus10_20141/filter/tex/displaytex.php?/int+/+k+dx+/


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Puntos 5/6

Calificacin 8.3de un mximo de 10 (83%)


Question 1

Puntos: 1

La integral definida , con k igual a 1, es:


a. 0 Correcto.

b. 1

c. Diverge a k

d. 2

Correcto


Question 2

Puntos: 1

La integral es equivalente a:


a.

b.

c.

d.

Ok. Respuesta correcta.

Correcto
http://66.165.175.230/campus10_20141/filter/tex/displaytex.php?+/lim_{B/to-/infty}+/int_{B}^{A}+f(x)+dx+/+%2B/lim_{C/to/infty}+/int_{A}^{C}+f(x)+dx+/http://66.165.175.230/campus10_20141/filter/tex/displaytex.php?+/lim_{B/to/infty}+/int_{A}^{-B}+f(x)+dx+/http://66.165.175.230/campus10_20141/filter/tex/displaytex.php?+/lim_{B/to/infty}+/int_{B}^{B}+f(x)+dx+/http://66.165.175.230/campus10_20141/filter/tex/displaytex.php?+/lim_{B/to/infty}+/int_{A}^{A}+f(x)+dx+/http://66.165.175.230/campus10_20141/filter/tex/displaytex.php?+/int_{-/infty}^{/infty}+f(x)+dx+/http://66.165.175.230/campus10_20141/filter/tex/displaytex.php?/int_{0}^{1}+/frac{dx}{x^k}+/


12/25


Question 3

Puntos: 1

Una integral impropia es convergente si:


a. El lmite no existe y es finito

b. El lmite no existe

c. El lmite existe y es finito

d. El lmite existe y es infinito No es correcto.

Incorrecto


Question 4

Puntos: 1

La integral , es equivalente a:


a.

b.

Correcto.

c.

d.

Correcto


Question 5

Puntos: 1
http://66.165.175.230/campus10_20141/filter/tex/displaytex.php?+/lim_{A/to/+-+/infty}+/int_{b}^{b}+f(x)+dx+/http://66.165.175.230/campus10_20141/filter/tex/displaytex.php?+/lim_{A/to/+-+/infty}+/int_{A}^{A}+f(x)+dx+/http://66.165.175.230/campus10_20141/filter/tex/displaytex.php?+/lim_{A/to/+-+/infty}+/int_{A}^{b}+f(x)+dx+/http://66.165.175.230/campus10_20141/filter/tex/displaytex.php?+/lim_{A/to/infty}+/int_{A}^{b}+f(x)+dx+/http://66.165.175.230/campus10_20141/filter/tex/displaytex.php?+/int_{-/infty}^{b}+f(x)+dx+/


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La integral es equivalente a:


a.

b.

c.

d.

Correcto

Correcto


Question 6

Puntos: 1

La solucion de la integral , es:


a. 3

b. 2 Correcto.

c. 1

d.

Correcto

http://66.165.175.230/campus10_20141/filter/tex/displaytex.php?+/infty+/http://66.165.175.230/campus10_20141/filter/tex/displaytex.php?+/int_{0}^{/infty}+/frac{dx}{sqrt(e^x)}+/http://66.165.175.230/campus10_20141/filter/tex/displaytex.php?+/lim_{B/to/infty}+/int_{a}^{B}+f(x)+dx+/http://66.165.175.230/campus10_20141/filter/tex/displaytex.php?+/lim_{B/to/infty}+/int_{a}^{0}+f(x)+dx+/http://66.165.175.230/campus10_20141/filter/tex/displaytex.php?+/lim_{B/to/1}+/int_{a}^{B}+f(x)+dx+/http://66.165.175.230/campus10_20141/filter/tex/displaytex.php?+/lim_{B/to/infty}+/int_{B}^{b}+f(x)+dx+/http://66.165.175.230/campus10_20141/filter/tex/displaytex.php?+/int_{a}^{/infty}+f(x)+dx+/


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Act 8: Leccin Evaluativa 2

Revisin del intento 1

Principio del formulario

Finalizar revisin

Final del formulario

Comenzado el mircoles, 23 de abril de 2014, 21:27

Completado el mircoles, 23 de abril de 2014, 22:17

Tiempo

empleado

49 minutos 43 segundos

Puntos 10/10

Calificacin 30 de un mximo de 30 (100%)

Comentario - Felicitaciones, ha obtenido la calificacin entre el 75% y el 100% para esta

actividad.

Question 1

Puntos: 1



a.

Correcto.
http://66.165.175.230/campus10_20141/filter/tex/displaytex.php?/frac{-(1-4y)^{/frac{3}{2}}}{6}+%2B+c+/http://66.165.175.230/campus10_20141/filter/tex/displaytex.php?/int+/sqrt{1-4y}dy


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b.

c.

d.

Correcto


Question 2

Puntos: 1

El clculo de la integral indefinida , nos da como resultado.


a.

b.

c. Correcto

d.

Correcto


Question 3

Puntos: 1

Si se tiene la integral , donde y son polinomios y

es de grado inferior a . Se puede afirmar que:
http://66.165.175.230/campus10_20141/filter/tex/displaytex.php?/+Q(x)+/http://66.165.175.230/campus10_20141/filter/tex/displaytex.php?/+P(x)+/http://66.165.175.230/campus10_20141/filter/tex/displaytex.php?/+Q(x)+/http://66.165.175.230/campus10_20141/filter/tex/displaytex.php?/+P(x)+/http://66.165.175.230/campus10_20141/filter/tex/displaytex.php?/int+/frac{P(x)}{Q(x)}+dx+/http://66.165.175.230/campus10_20141/filter/tex/displaytex.php?/+cos(x)+%2Bx+%2Bc+/http://66.165.175.230/campus10_20141/filter/tex/displaytex.php?/+-+cos(x)+%2Bx+%2Bc+/http://66.165.175.230/campus10_20141/filter/tex/displaytex.php?/+-+sen(x)+%2Bx+%2Bc+/http://66.165.175.230/campus10_20141/filter/tex/displaytex.php?/++cos(x)+-+x+%2Bc+/http://66.165.175.230/campus10_20141/filter/tex/displaytex.php?/int(senx+-+cos/pi)dx/http://66.165.175.230/campus10_20141/filter/tex/displaytex.php?/frac{-(1-4y)^{/frac{3}{2}}}{4}+%2B+c+/http://66.165.175.230/campus10_20141/filter/tex/displaytex.php?/frac{-(1%2B4y)^{/frac{3}{2}}}{6}+%2B+c+/http://66.165.175.230/campus10_20141/filter/tex/displaytex.php?/frac{(1-4y)^{/frac{3}{2}}}{6}+%2B+c+/


16/25


a. Se puede integrar por sustitucion trigonometrica

b. Se puede integar por sustitucin

c. Se puede integrar por partes.

d. Se puede integrar por fracciones parciales Correcto!

Correcto


Question 4

Puntos: 1

La solucin de la integral , es:


a.

b.

c. Correcto!

d.

Correcto


Question 5

Puntos: 1

Al resolver , se obtiene:
http://66.165.175.230/campus10_20141/filter/tex/displaytex.php?/int_{0}^{1}/left/+e^{3x%2B1}+dx+/http://66.165.175.230/campus10_20141/filter/tex/displaytex.php?/+5arcseno+(z)+%2B+c++/http://66.165.175.230/campus10_20141/filter/tex/displaytex.php?/+5arctg+(z)+%2B+c++/http://66.165.175.230/campus10_20141/filter/tex/displaytex.php?/+-5arctg+(z)+%2B+c++/http://66.165.175.230/campus10_20141/filter/tex/displaytex.php?/+-5arcseno+(z)+%2B+c++/http://66.165.175.230/campus10_20141/filter/tex/displaytex.php?/int+/frac{5}{1%2Bz^2}dz+/


17/25


a. 20.287

b. 17.293 Correcto!

c. 26.456

d. 10.345

Correcto


Question 6

Puntos: 1

Al resolver ,se obtiene:


a. 1.85

b. 3.85

c. 0.85 Correcto!

d. 2.85

Correcto


Question 7

Puntos: 1

La solucin de la integral indefinida , es:
http://66.165.175.230/campus10_20141/filter/tex/displaytex.php?/int+/frac{cosx}{sen^2(x)}dx/http://66.165.175.230/campus10_20141/filter/tex/displaytex.php?/int_{0}^{1}/left/+x+e^{x^2}+dx+/


18/25


a.

b. Correcto!

c.

d.

Correcto


Question 8

Puntos: 1

El resultado final de la integral indefinida , es:


a.

b.

c.

d. Correcto.

Correcto


Question 9

Puntos: 1

En las integrales definidas, cuando uno de los lmites es infinito, se le llama:

http://66.165.175.230/campus10_20141/filter/tex/displaytex.php?/++sec+(x)+%2B+c+/http://66.165.175.230/campus10_20141/filter/tex/displaytex.php?/+(tg+(x)+-+sec+(x))+-+x+%2B+c+/http://66.165.175.230/campus10_20141/filter/tex/displaytex.php?/+(tg+(x)+%2B+sec+(x))+%2B+x+%2B+c+/http://66.165.175.230/campus10_20141/filter/tex/displaytex.php?/+(tg+(x)+-+sec+(x))+%2B+x+%2B+c+/http://66.165.175.230/campus10_20141/filter/tex/displaytex.php?/int+(sec(x)+*+tg(x)+)+/+dx/http://66.165.175.230/campus10_20141/filter/tex/displaytex.php?/+-secx+%2Bk+/http://66.165.175.230/campus10_20141/filter/tex/displaytex.php?/frac{1}{cosx}+%2Bk+/http://66.165.175.230/campus10_20141/filter/tex/displaytex.php?/+-cosecx+%2Bk+/http://66.165.175.230/campus10_20141/filter/tex/displaytex.php?/frac{-1}{cosx}+%2Bk+/


19/25

a. Integral indefinida

b. Integral propia

c. Integral impropia Correcto

d. Integral infinita

Correcto


Question 10

Puntos: 1

La solucion de la integral ,es:


a.

b.

c.

d. Correcto!

Correcto


Act 9. Quiz 2Revisin del intento 1

Finalizar revisin

Comenzado el mircoles, 23 de abril de 2014, 22:20

Completado el mircoles, 23 de abril de 2014, 23:12

http://66.165.175.230/campus10_20141/filter/tex/displaytex.php?/+e^{x^3}+%2B+c+/http://66.165.175.230/campus10_20141/filter/tex/displaytex.php?/+-e^{x^2}+%2B+c+/http://66.165.175.230/campus10_20141/filter/tex/displaytex.php?/+e^{x^2}+%2B+c+/http://66.165.175.230/campus10_20141/filter/tex/displaytex.php?/+-e^{x^3}+%2B+c+/http://66.165.175.230/campus10_20141/filter/tex/displaytex.php?/int+3x^2e^{x^3}+dx+/


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Puntos 13/15

Calificacin 26de un mximo de 30 (87%)


Question 1

Puntos: 1



a. 2

b. e

c. 0 La respuesta no es correcta. Es una integral directa

d. 1

Incorrecto


Question 2

Puntos: 1

Al solucionar la integral , obtenemos como resultado:


a.Correcto!

b.

c.

d.

Correcto


Question 3

Puntos: 1



a.
http://66.165.175.230/campus10_20141/filter/tex/displaytex.php?/+-secx+%2Bk+/http://66.165.175.230/campus10_20141/filter/tex/displaytex.php?/int+/frac{cosx}{sen^2(x)}dx/http://66.165.175.230/campus10_20141/filter/tex/displaytex.php?/frac{-(x^2-1)^3}{3}+%2B+c+/http://66.165.175.230/campus10_20141/filter/tex/displaytex.php?/+(x^2-1)^2+(x^2)+%2B+/frac{2x^6}{3}+%2B+x^5+%2B+c+/http://66.165.175.230/campus10_20141/filter/tex/displaytex.php?/+(x^2-1)^2+(x^2)+-+/frac{2x^6}{3}+%2B+c+/http://66.165.175.230/campus10_20141/filter/tex/displaytex.php?/frac{(x^2-1)^3}{3}+%2B+c+/http://66.165.175.230/campus10_20141/filter/tex/displaytex.php?/int+2x(x^2-1)^2+dx+/http://66.165.175.230/campus10_20141/filter/tex/displaytex.php?+/int_{1}^{e}+/frac{dx}{x}+/


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b.Correcto!

c.

d.


Question 4

Puntos: 1



a.No es correcto.

b.

c.

d.

Incorrecto


Question 5

Puntos: 1

El clculo de la integral indefinida , nos da como resultado.


a.

b. Correcto.

c.

d.


Question 6

Puntos: 1

Al calcular , obtenemos:

http://66.165.175.230/campus10_20141/filter/tex/displaytex.php?/int+sen^2+(x)+cos+(x)+dx+/http://66.165.175.230/campus10_20141/filter/tex/displaytex.php?/+-+cos(x)+-+x+%2Bc+/http://66.165.175.230/campus10_20141/filter/tex/displaytex.php?/+-+sen(x)+%2Bx+%2Bc+/http://66.165.175.230/campus10_20141/filter/tex/displaytex.php?/+-+cos(x)+%2Bx+%2Bc+/http://66.165.175.230/campus10_20141/filter/tex/displaytex.php?/+-cos(x)+%2Bx+/http://66.165.175.230/campus10_20141/filter/tex/displaytex.php?/int(senx+-+cos/pi)dx/http://66.165.175.230/campus10_20141/filter/tex/displaytex.php?/frac{-1}{x}%2B+/frac{3}{2x^2}%2B+k+/http://66.165.175.230/campus10_20141/filter/tex/displaytex.php?/frac{1}{x}%2B+/frac{3}{2x^2}%2B+k+/http://66.165.175.230/campus10_20141/filter/tex/displaytex.php?/frac{1}{x}-+/frac{3}{2x^2}%2B+k+/http://66.165.175.230/campus10_20141/filter/tex/displaytex.php?/frac{-1}{x}%2B+/frac{3}{x^2}%2B+k+/http://66.165.175.230/campus10_20141/filter/tex/displaytex.php?/int+/frac{x-3}{x^3}+dx/http://66.165.175.230/campus10_20141/filter/tex/displaytex.php?/frac{-1}{cosx}+%2Bk+/http://66.165.175.230/campus10_20141/filter/tex/displaytex.php?/frac{1}{cosx}+%2Bk+/http://66.165.175.230/campus10_20141/filter/tex/displaytex.php?/+-cosecx+%2Bk+/


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a.

b. Correcto1

c.

d.

Correcto


Question 7

Puntos: 1

El valor medio de la funcin , en , es:


a.

b.Correcto!!

c.

d.

Correcto


Question 8

Puntos: 1



a. 1

b. 3

c. 2 Correcto.

d. 0

Correcto


Question 9

Puntos: 1

Al calcular , la respuesta correcta es:
http://66.165.175.230/campus10_20141/filter/tex/displaytex.php?/int+sen^4+(x)+cos+(x)+dx+/http://66.165.175.230/campus10_20141/filter/tex/displaytex.php?+/int_{0}^{3}+/frac{dx}{sqrt+(x%2B1)}+dx+/http://66.165.175.230/campus10_20141/filter/tex/displaytex.php?/frac+{-2}{3}+/http://66.165.175.230/campus10_20141/filter/tex/displaytex.php?/frac+{-1}{3}+/http://66.165.175.230/campus10_20141/filter/tex/displaytex.php?/frac+{1}{3}+/http://66.165.175.230/campus10_20141/filter/tex/displaytex.php?/frac+{2}{3}+/http://66.165.175.230/campus10_20141/filter/tex/displaytex.php?/+[0,1]+/http://66.165.175.230/campus10_20141/filter/tex/displaytex.php?/+g(x)%3D2x-2x^2+/http://66.165.175.230/campus10_20141/filter/tex/displaytex.php?/+0.33cos^3+(x)+%2B+c+/http://66.165.175.230/campus10_20141/filter/tex/displaytex.php?/+-0.33sen^3+(x)+%2B+c+/http://66.165.175.230/campus10_20141/filter/tex/displaytex.php?/+0.33sen^3+(x)+%2B+c+/http://66.165.175.230/campus10_20141/filter/tex/displaytex.php?/+-0.33cos^3+(x)+%2B+c+/


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a. Correcto!

b.

c.

d.

Correcto


Question 10

Puntos: 1

El metodo de integracin utilizado para solucionar la siguiente integral ,es:


a. Por fracciones parciales

b. Sustitucin trigonometrica

c. Por partes

d. Sustitucin Correcto!.

Correcto


Question 11

Puntos: 1

Al integral la funcion , se obtiene:


a.

b.

c.

d. Correcto.

Correcto


Question 12

Puntos: 1

La solucin general de la integral , es:
http://66.165.175.230/campus10_20141/filter/tex/displaytex.php?/int+/frac{f^/prime(x)}{f(x)}+dx+/http://66.165.175.230/campus10_20141/filter/tex/displaytex.php?/+sec(x)+%2B+k+/+http://66.165.175.230/campus10_20141/filter/tex/displaytex.php?/+sen(x)+%2B+k+/+http://66.165.175.230/campus10_20141/filter/tex/displaytex.php?/+cos(x)+%2B+k+/+http://66.165.175.230/campus10_20141/filter/tex/displaytex.php?/+tg(x)+%2B+k+/+http://66.165.175.230/campus10_20141/filter/tex/displaytex.php?/+f(x)%3D+/frac{sen(x)}{cos^2(x)}+/+http://66.165.175.230/campus10_20141/filter/tex/displaytex.php?/int+3x^2e^{x^2}+dx+/http://66.165.175.230/campus10_20141/filter/tex/displaytex.php?/+0.2sen^3+(x)+%2B+c+/http://66.165.175.230/campus10_20141/filter/tex/displaytex.php?/+0.2sen^2+(x)+%2B+c+/http://66.165.175.230/campus10_20141/filter/tex/displaytex.php?/+0.2sen^4+(x)+%2B+c+/http://66.165.175.230/campus10_20141/filter/tex/displaytex.php?/+0.2sen^5+(x)+%2B+c+/


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a. Correcto!!

b.

c.

d.

Correcto


Question 13

Puntos: 1

Si se tiene la integral , donde y son polinomios y es

de grado inferior a . Se puede afirmar que:


a. Se puede integrar por partes.

b. Se puede integrar por sustitucion trigonometrica

c. Se puede integrar por fracciones parciales Correcto!

d. Se puede integar por sustitucin

Correcto


Question 14

Puntos: 1

La solucin de la siguiente integral definida , es:


a. 1

b. 2

c. -3

d. -2 Correcto. Felicitaciones

Correcto


Question 15

Puntos: 1
http://66.165.175.230/campus10_20141/filter/tex/displaytex.php?+/int_{0}^{2}+/frac{x^2-x-2}{x%2B1}+dx+/http://66.165.175.230/campus10_20141/filter/tex/displaytex.php?/+Q(x)+/http://66.165.175.230/campus10_20141/filter/tex/displaytex.php?/+P(x)+/http://66.165.175.230/campus10_20141/filter/tex/displaytex.php?/+Q(x)+/http://66.165.175.230/campus10_20141/filter/tex/displaytex.php?/+P(x)+/http://66.165.175.230/campus10_20141/filter/tex/displaytex.php?/int+/frac{P(x)}{Q(x)}+dx+/http://66.165.175.230/campus10_20141/filter/tex/displaytex.php?/+Ln+|f^/prime(x)|%2B+c/http://66.165.175.230/campus10_20141/filter/tex/displaytex.php?/+-Ln+|f(x)|%2B+c/http://66.165.175.230/campus10_20141/filter/tex/displaytex.php?/+-Ln+|f^/prime(x)|%2B+c/http://66.165.175.230/campus10_20141/filter/tex/displaytex.php?/+Ln+|f(x)|%2B+c/


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Al integrar se obtiene:


a. 0

b. 1 Correcto.

c. 2

d. e

Correcto

http://66.165.175.230/campus10_20141/filter/tex/displaytex.php?+/int_{0}^{1}+{xe^x}+dx+/

00 Act 3 5 5 7 8 9 Calculo Integral

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