Notice: register_sidebar se llamó incorrectamente. No se ha definido el id id para la barra lateral "leftbar". Usando por defecto "sidebar-1". Establece manualmente el id id a "sidebar-1" para silenciar este mensaje y mantener el contenido actual de la barra lateral. Por favor, visita Depuración en WordPress para más información. (Este mensaje se añadió en la versión 4.2.0.) in /var/www/vhosts/crearblog.com/httpdocs/wp-includes/functions.php on line 3897

Notice: register_sidebar se llamó incorrectamente. No se ha definido el id id para la barra lateral "rightbar". Usando por defecto "sidebar-2". Establece manualmente el id id a "sidebar-2" para silenciar este mensaje y mantener el contenido actual de la barra lateral. Por favor, visita Depuración en WordPress para más información. (Este mensaje se añadió en la versión 4.2.0.) in /var/www/vhosts/crearblog.com/httpdocs/wp-includes/functions.php on line 3897

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El rincon de Miguel
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NOTAS
Ago 10th, 2015 by migueljorge

ESTRUCTURA DE DATOS

CORTE 1 CORTE 2 CORTE 3
CEDULA PAR1 TRA1 DEF1 PAR2 QUIZ DEF2 PAR3 DEF2 PREVIA
21.222.070 1,00 9,00 10,00 1,00 0,00 1,00 1,00 1,00 4
19.279.921 6,50 10,00 16,50 10,00 6,00 16,00 12,00 12,00 15
21.626.289 6,00 10,00 16,00 8,00 5,00 13,00 6,00 6,00 12
23.033.140 4,00 10,00 14,00 8,00 5,00 13,00 6,00 6,00 11

INGENIERIA DEL SOFT II

CORTE 1 CORTE 2 CORTE 3
CEDULA PAR1 QUIZ DEF1 PAR2 QUIZ DEF2 PAR3 EXP DEF3 PREV
24.556.681 1,25 10,00 11,25 11,00 5,00 16,00 8,00 5,00 13,00 13
18.906.348 7,50 4,00 11,50 10,00 5,00 15,00 12,00 5,00 17,00 15
23.025.693 5,00 10,00 15,00 7,50 5,00 12,50 2,50 5,00 7,50 12
20.961.660 5,75 4,00 10,00 10,50 6,00 16,50 12,00 5,00 17,00 15
20.965.369 4,50 5,00 9,50 12,50 5,00 17,50 1,00 5,00 6,00 11
19.024.761 8,00 10,00 18,00 11,25 6,00 17,25 11,00 5,00 16,00 17
24.115.090 5,50 10,00 15,50 10,00 6,00 16,00 8,00 5,00 13,00 15
20.961.980 5,50 5,50 11,00 10,00 6,00 16,00 5,00 5,00 10,00 12
NOTAS INGENIERÍA DEL SOFTWARE II
Jun 15th, 2015 by migueljorge

CORTE 1
APELLIDOS Y NOMBRES DEL ESTUDIANTE CEDULA PAR1 QUIZ DEF1
1 BRACAMONTE GIL JOSE 24.556.681 1,25 1,25
2 CEPADA LARES SAMUEL 18.906.348 7,50 4,00 11,50
3 GARCIA TORRES RAUDY 23.025.693 5,00 1,50 6,50
4 HERNANDEZ GODOY MARIA 20.961.660 5,75 4,00 9,75
5 LOSADA BRICEÑO INDRIAGNY 20.965.369 4,50 5,00 9,50
6 REYES URQUIOLA VICTOR 19.024.761 8,00 8,00
7 TORREALBA ROLO LUIS 24.115.090 5,50 5,50
8 YNOJOSA APONTE ANGELICA 20.961.980 5,50 5,50 11,00
NOTAS DE ESTRUCTURA DE DATOS
Jun 10th, 2015 by migueljorge

CORTE 1
APELLIDOS Y NOMBRES DEL ESTUDIANTE CEDULA PAR1 TRA1 DEF1
1 GRAFFE MEZA JHONATHAN JOSE 21.222.070 1,00 9,00 10,00
2 JIMENEZ HERRERA JESUS ESTEBAN 19.279.921 6,50 10,00 16,50
3 PUERTA BRACA JOSE RAFAEL 21.626.289 6,00 10,00 16,00
4 SANCHEZ TORO JOSE LUIS 23.033.140 4,00 10,00 14,00
SOLUCION REPARACION PROGRAMACION II. 2015-I
Mar 15th, 2015 by migueljorge

RESOLUCION EXAMEN DE REPARACION DE PROGRAMACION II
1. Aplique Newton-Raphson con una exactitud de 10-4, para el siguiente problema: x4 – 13 x2 -36=0. Use redondeo al quinto digito decimal en los cálculos, p3 usando un p0 dentro del intervalo obtenido en la parte anterior (5 ptos.)
Determinación de un intervalo valido de estudio
F(3)=-72
F(4)= 12 —–> [3,4] Garantiza la existencia de una raíz de la función
Selección de p0: Cualquier valor en el intervalo conseguido sirve, tomemos por ejemplo 4.
Resolución aplicando el algoritmo
i
p0
f(p0)
f´(p0)
pi
ABS(pi-p0)
Parar
1
4.00000
12.00000
152.00000
3.92105
0.07895
Falso
2
3.92105
0.50948
139.19194
3.91739
0.00366
Falso
3
3.91739
0.00106
138.61243
3.91739
0.00000
Cierto
2. Usando los pasos del Algoritmo de eliminación gaussiana con sustitución hacia atrás, halle la solución única del siguiente SEL:
3 X1 +4 X2 + 5 X3 = 35
2 X1 + 5 X2 + 3 X3 = 27
6 X1 + 8 X2 + 10 X3 = 70 (5 ptos.)
SOLUCION. Para evitar trabajar innecesariamente, antes de aplicar el algoritmo, debemos saber si existe una solución única. Para ello, debemos demostrar que la matriz del sistema es NO SINGULAR, en virtud de ello, calculamos el determinante de dicha matriz. Usando la Regla se Sarrus estudiada en bachillerato, obtenemos:
Det(A)=(3*5*10+2*8*5+4*3*6)-(6*5*5+8*3*3+4*2*10)=0 implica que NO HAY SOLUCION UNICA
3. La población venezolana según los censos 1990, 2001 y 2011 fue de 18.105.265, 23.232.553 y 27.150.095 habitantes respectivamente. Realice una extrapolación para obtener una aproximación de la población venezolana en el año 2015. (5 puntos)
i
X[i]
Q[i,0]
Q[i,1]
Q[i,2]
0
1990
18.105.265
1
2001
23.232.553
29.758.192
2
2011
27.150.095
28.717.112
28.518.811
La Población de Venezuela para el año 2015 es aproximadamente de 28.518.811 habitantes.
4. Calcule usando el algoritmo de la regla compuesta de Simpson el valor de la integral ∫ (x2 ex3) dx en [2,3] con n=6. (5 puntos)
a=2, b=3, n=6, h=(3-2)/6 = 1/6
XIO = f(2)+f(3) = 4788434177336
i
X
f(X)
XI1
XI2
1
13/6
122721.896797
122721.896797
2
14/6
1791026.405649
1791026.405649
3
15/6
38170803.068115
38293524.964905
4
16/6
1223059653.722656
1224850680.128906
5
17/6
60643489430.062500
60681782955.000000
XI = 279645056140

RESOLUCION DE FINAL PROGRAMACION II
Mar 11th, 2015 by migueljorge

  1. Aplique Newton-Raphson con una exactitud de 10-4,  para f(x)=x/ex. Use redondeo al sexto digito decimal en los cálculos,  y obtenga p5 a partir de un p0 dentro de un intervalo valido de estudio (7 ptos.)

Paso 1: Calcular el intervalo valido de estudio

F(-1)= -2,71828183            F(1)= 0,367879441         Intervalo de Estudio [-1,1]

Paso 2:

I

p0

f(p0)

f´(p0)

pi

ABS(pi-p0)

Parar

1

-0.500000

-0.824361

2.473082

-0.166667

0,333333

Falso

2

-0.166667

-0.196893

1.378254

-0.023810

0.142857

Falso

3

-0.023810

-0.024383

1.048478

-0.000554

0.023356

Falso

4

-0.000554

-0.000554

1.001108

-0.000000

0.000554

Falso

5

-0.000000

-0.000000

1.000000

-0.000000

0.000000

Cierto

2. Usando los pasos del Algoritmo de eliminación gaussiana con sustitución hacia atrás, resuelva el siguiente SEL:

3 X1 +4  X2 + 5 X3 =  35

2 X1 + 5 X2 + 3  X3 = 27

2 X1 +    X2 +     X3 =  13          (7 ptos.)

i=1      p=1     j=2

m = 2/3

E2   <– E2 – m * E1

E2 <– E2 – 2/3 * E1

3       4        5         35

A =       0      7/3     -1/3    -11/3

2       1         1         13

i=1      p=1     j=3

m =2/3

E3 <– E3 – m * E1

E3  <– E3 – m * E1

3       4        5         35

A =       0      7/3     -1/3    -11/3

0     -5/3     -7/3    -31/3

i=2      p=2     j=3

m = -5/7

E3  <– E3 + 5/7 * E2

3       4        5         35

A =       0      7/3     -1/3    -11/3

0        0   -54/21 -162/21

n=3

X[3] =A[3,4]/A[3,3]

X[3] = 3

i=2       j=3

Suma=-1/3*3=-1

X[2] =(A[2,4]+1)/(7/3)

X[2] =2

i=1       j=2

Suma=0 + A[1,2]*X[2]

Suma=8

i=1       j=3

Suma =23

X[1] =(35 -23)/3

X[1] =4

3. Calcule usando el algoritmo de la regla compuesta de Simpson el valor de la integral  ∫ (ln(x)/x3) dx en  [1,2] con n=6.   (6 puntos)

a=1

b=2

h=1/6

XI0=0,086643

i

X

f(X)

XI1

XI2

1

7/6

0,09707448

0,097074481

2

8/6

0,12136587

0,121365874

3

9/6

0,12013781

0,21721229

4

10/6

0,11033833

4,121365874

5

11/6

0,09836614

0,315578431

XI=

0,10068697

RESOLUCION EXAMEN FINAL INGENIERIA DEL SOFTWARE II. 2015-I
Mar 10th, 2015 by migueljorge

  1. 1. Explique los tipos de mantenimiento del software (3 puntos)

a. Mantenimiento para reparar defectos del software: aplica cuando hay que corregir defectos de código, defectos de diseño o defectos de requerimientos.

b. Mantenimiento para adaptar el software a diferentes entornos operativos: se usa cuando cambia parte del entorno del sistema, tales como, el hardware, la plataforma del sistema operativo u otro software de soporte

c. Mantenimiento para añadir o modificar funcionalidades del sistema: Es necesario cuando los requerimientos del sistema, cambian motivado a cambios organizacionales o del negocio.

2.  Que es la reingeniería del software ( 2 puntos)

La reingeniería del software se refiere a la reimplementación de los sistemas heredados para hacerlos más mantenibles. La reingeniería puede implicar redocumentar el sistema, organizar y reestrucurar el sistema, traducir el sistema a un lenguaje de programación más moderno, y modificar y actualizar la estructura y valores de datos del sistema.

  1. 3. Explique la diferencia entre verificación y validación (2 puntos)

La verificación y la validación no son lo mismo. La verificación intenta mostrar que un programa satisface su especificación. La validación intenta mostrar que el software hace lo que el usuario requiere.

  1. 4. Que son los analizadores estáticos (1 punto)

Son herramientas de Software que procesan el código fuente de un programa y ponen de manifiesto anomalías tales como secciones de código no utilizadas y variables sin inicializar. Estas anomalías pueden ser resultado de defectos en el código

  1. 5. Que es desarrollo de Software de Sala Limpia. (2 puntos)

Es una metodología para el desarrollo de sistemas de información que se centra en técnicas estáticas para la verificación de programas y pruebas estadísticas para la  certificación de la fiabilidad del sistema. Se ha utilizado con éxito para la producción de sistemas que tienen un alto nivel de fiabilidad.

  1. 6. En qué consisten las pruebas de interfaz. (2 puntos)

Son pruebas que intentan descubrir defectos en las interfaces de los componentes compuestos. Los defectos de las interfaces pueden ocurrir debido a errores cometidos en la lectura de la especificación, malentendido en las especificaciones o errores o suposiciones temporales invalidas.

  1. 7. Que son los modelos de crecimiento de la fiabilidad. (2 puntos)

Son modelos que muestran el cambio en la fiabilidad a medida que los defectos son eliminados del software durante el proceso de pruebas. Los modelos de fiabilidad pueden usarse para predecir cuándo se alcanzaran los requerimientos de fiabilidad.

  1. 8. Enumere cinco técnicas de estimación de costes ( 2 puntos)

Modelado algorítmico de costes

Juicio experto

Estimación por analogía

Ley de Parkinson

Pricing To Win

  1. 9. Qué importancia tienen los estándares de software (2 puntos)

Los estándares de software son importantes para garantizar la calidad puesto que representan una identificación de las “Mejores Prácticas”. El proceso de control de la calidad implica comprobar que el proceso del software y el software a desarrollar concuerdan con esos estándares.

10. Qué es la Construcción del Sistema (2 puntos)

Es el proceso de ensamblar los componentes del sistema en un programa ejecutable para que opere en un sistema informático específico.

NOTAS Y REVISION DE PROGRAMACION I Y II
Mar 9th, 2015 by migueljorge

Entrega de Notas y Revisión de Programación I a las 5:00 pm

Entrega de Notas y Revisión de Programación II a las 5:30 pm

Martes 10-03-2015,  Salón 208

NOTAS DE INGENIERIA DEL SOFTWARE II 2015-1
Feb 27th, 2015 by migueljorge

CORTE Nº 1 CORTE Nº 2 CORTE Nº 3
CEDULA EXP1 PAR1 DEF1 QUI2 PAR2 DEF2 EXP2 PAR3 DEF3 ACUM PREV
1 20.868.125 6,00 7,50 13,50 4,00 12,00 16,00 5,00 11,00 16,00 45,50 15
2 23.014.549 5,00 5,00 10,00 4,00 9,00 13,00 3,00 7,00 10,00 33,00 11
3 16.979.963 5,00 6,00 11,00 4,00 10,00 14,00 5,00 9,00 14,00 39,00 13
4 18.009.085 0,00 1,00 1,00 3,00 3,00 4,00 1
5 17.377.252 6,00 11,50 17,50 5,00 13,00 18,00 5,00 10,00 15,00 50,50 17
NOTAS DE ESTRUCTURA DE DATOS 2015-I
Feb 27th, 2015 by migueljorge

CORTE Nº 1 CORTE Nº 2 CORTE Nº 3
CEDULA EXP1 PAR1 DEF1 TRA1 PAR2 DEF2 TRA2 PAR3 DEF3 ACUM PREV
22.114.002 6,00 1,50 7,50 2,00 4,00 6,00 5,00 10,00 15,00 28,50 10
20.963.998 6,00 9,50 15,50 3,00 4,00 7,00 5,00 12,00 17,00 39,50 13
25.078.809 6,00 8,50 14,50 2,00 8,00 10,00 5,00 11,00 16,00 40,50 14
23.863.220 10,00 10,00 6,00 4,00 10,00 5,00 11,00 16,00 36,00 12
24.360.491 6,00 2,00 8,00 6,00 4,00 10,00 5,00 11,00 16,00 34,00 11
20.722.021 1,00 1,00 1,00 1,00 1,00 1,00 3,00 1
23.039.085 2,00 4,50 6,50 6,00 4,00 10,00 5,00 10,00 15,00 31,50 11
21.167.730 8,00 8,00 2,00 7,00 9,00 5,00 11,00 16,00 33,00 11
NOTAS DE PROGRAMACION II
Ene 15th, 2015 by migueljorge

CORTE Nº 1 CORTE Nº 2 CORTE Nº 3
CEDULA TA1 PAR1 DEF1 TA2 PAR2 DEF2 TA3 PAR3 DEF3 ACUM PREV
1 20.408.812 6,00 6,00 1,00 1,00 1,00 1,00 2,00 9,00 3
2 24.527.538 4,00 6,00 10,00 3,00 12,00 15,00 6,00 10,50 16,50 41,50 14
3 20.238.905 3,00 10,00 13,00 2,00 0,00 2,00 1,00 1,00 2,00 17,00 6
4 25.075.752 7,00 7,00 2,00 3,50 5,50 6,00 10,00 16,00 28,50 10
5 22.983.471 5,00 11,00 16,00 2,00 1,00 3,00 6,00 3,50 9,50 28,50 10
6 20.961.839 4,00 14,00 18,00 2,00 5,00 7,00 6,00 7,00 13,00 38,00 13
7 24.747.307 5,00 14,00 19,00 4,00 14,00 18,00 6,00 14,00 20,00 57,00 19
8 22.117.911 3,00 3,00 6,00 4,00 4,00 0,00 0,00 0,00 10,00 3
9 24.111.262 4,00 4,00 2,00 2,00 4,00 0,00 1,00 1,00 9,00 3
10 24.359.319 4,00 14,00 18,00 1,00 1,00 4,00 5,50 9,50 28,50 10
11 23.959.756 4,00 10,00 14,00 3,00 4,00 7,00 6,00 4,00 10,00 31,00 10
12 22.114.004 0,00 0,00 4,00 0,00 4,00 0,00 0,00 0,00 4,00 1
13 20.961.844 3,00 3,00 0,00 0,00 0,00 1,00 1,00 4,00 1
14 25.460.669 3,00 3,00 6,00 2,00 0,00 2,00 1,00 1,00 2,00 10,00 3
15 24.115.046 0,00 0,00 1,00 1,00 1,00 1
16 20.409.470 4,00 14,00 18,00 2,00 11,00 13,00 6,00 7,00 13,00 44,00 15
17 21.628.261 5,00 11,00 16,00 2,00 5,00 7,00 6,00 12,00 18,00 41,00 14
18 24.601.169 5,00 7,00 12,00 2,00 1,00 3,00 6,00 7,50 13,50 28,50 10
19 24.355.029 4,00 14,00 18,00 6,00 14,00 20,00 6,00 13,00 19,00 57,00 19
20 26.075.029 0,00 0,00 3,00 0,00 3,00 1,00 1,00 2,00 5,00 2
21 24.113.872 5,00 4,00 9,00 4,00 0,00 4,00 6,00 1,00 7,00 20,00 7
22 23.027.071 4,00 0,00 4,00 0,00 1,00 1,00 5,00 2
23 21.033.079 3,00 3,00 0,00 0,00 0,00 1,00 1,00 4,00 1
24 24.789.941 0,00 0,00 1,00 1,00 1,00 1
25 20.961.846 5,00 10,00 15,00 4,00 1,00 5,00 2,00 2,50 8,50 28,50 10
26 25.162.580 4,00 10,00 14,00 3,00 0,00 3,00 6,00 8,00 14,00 31,00 10
27 24.747.685 4,00 14,00 18,00 4,00 6,00 10,00 4,00 12,00 16,00 44,00 15
28 23.913.145 4,00 4,00 8,00 2,00 4,00 6,00 6,00 8,50 14,50 28,50 10
29 20.238.840 4,00 4,00 4,00 0,00 4,00 0,00 1,00 1,00 9,00 3
NOTAS DE PROGRAMACION I 2015-I
Ene 15th, 2015 by migueljorge

CORTE 1 CORTE 2 CORTE 3
CEDULA TA1 PAR1 DEF1 TA2 PAR2 DEF2 TA3 PAR3 DEF3 PREV
1 25.078.827 4,25 14,00 18,25 5,50 1,00 6,50 5,00 12,00 17,00 14
2 25.136.288 5,00 7,00 12,00 1,00 1,00 2,00 5,00 4,00 9,00 8
3 20.599.129 0,00 7,00 7,00 2,00 2,00 0,00 3
4 25.460.653 8,00 9,00 17,00 6,00 14,00 20,00 5,00 12,00 17,00 18
5 20.963.401 3,75 7,00 10,75 2,00 5,00 7,00 4,00 4,00 7
6 24.824.414 4,75 14,00 18,75 4,00 4,00 5,00 1,00 6,00 10
7 24.854.069 3,00 14,00 17,00 5,00 2,00 7,00 6,00 1,00 7,00 10
8 25.645.359 4,25 13,00 17,25 5,50 3,00 8,50 1,00 2,00 3,00 10
9 25.399.065 8,00 9,00 17,00 6,00 12,00 18,00 5,00 2,00 7,00 14
10 24.527.759 7,00 7,00 2,00 1,00 3,00 0,00 3
11 20.478.072 13,00 13,00 0,00 5,00 5,00 6
12 24.111.934 4,25 14,00 18,25 1,00 2,00 3,00 5,00 7,00 12,00 11
13 25.299.343 1,50 7,00 8,50 1,00 1,00 2,00 5,00 7,00 12,00 8
14 25.165.849 2,25 13,00 15,25 2,00 7,00 9,00 5,00 2,00 7,00 10
15 26.074.689 13,00 13,00 2,00 1,00 3,00 5,00 12,00 17,00 11
16 20.962.159 3,00 2,00 5,00 2,00 2,00 5,00 6,00 11,00 6
17 25.399.744 1,00 14,00 15,00 2,00 1,00 3,00 5,00 6,00 11,00 10
18 25.799.481 6,00 8,00 14,00 5,50 4,00 9,50 5,00 1,00 6,00 10
19 26.229.816 6,50 8,00 14,50 5,50 7,00 12,50 5,00 2,00 7,00 11
20 25.078.572 5,25 9,00 14,25 2,00 4,00 6,00 4,00 11,00 15,00 12
21 25.652.823 4,50 14,00 18,50 5,00 1,00 6,00 6,00 10,00 16,00 14
22 25.918.732 5,50 9,00 14,50 6,00 6,00 12,00 5,00 6,00 11,00 13
23 25.642.064 4,75 4,00 8,75 2,00 7,00 9,00 5,00 2,00 7,00 8
24 25.650.382 6,00 14,00 20,00 1,00 2,00 3,00 5,00 2,00 7,00 10
25 25.592.567 6,00 14,00 20,00 5,00 10,00 15,00 6,00 2,00 8,00 14
26 23.033.358 7,00 7,00 1,00 1,00 0,00 3
27 25.652.945 7,00 14,00 20,00 5,00 14,00 19,00 6,00 11,00 17,00 19
28 24.807.541 1,25 14,00 15,25 2,00 1,00 3,00 5,00 1,00 6,00 8
29 24.808.605 4,25 9,00 13,25 2,00 1,00 3,00 4,00 10,00 14,00 10
30 24.963.909 7,00 13,00 20,00 5,00 3,00 8,00 6,00 2,00 8,00 12
31 25.650.336 3,50 13,00 16,50 2,00 2,00 4,00 4,00 12,00 16,00 12
32 24.807.085 3,50 7,00 10,50 5,50 9,50 15,00 1,00 2,00 3,00 10
33 24.747.873 4,50 14,00 18,50 1,00 9,00 10,00 5,00 2,00 7,00 12
34 25.797.374 4,50 7,00 11,50 5,50 9,00 14,50 1,00 8,00 9,00 12
35 26.102.595 1,75 6,00 7,75 5,50 4,25 9,75 1,00 10,00 11,00 10
36 24.747.708 6,00 14,00 20,00 5,50 12,00 17,50 5,00 2,00 7,00 15
37 24.824.384 5,25 9,00 14,25 6,00 14,00 20,00 5,00 6,00 11,00 15
38 25.644.249 2,50 6,00 8,50 5,50 2,00 7,50 1,00 12,00 13,00 10
39 25.520.810 3,50 2,00 5,50 1,00 1,00 5,00 1,00 6,00 4
40 21.551.938 6,00 14,00 20,00 5,50 1,00 6,50 5,00 12,00 17,00 15
PROBLEMA Nº 2 RESUELTO PROGRAMACION I
May 19th, 2014 by migueljorge

PROBLEMA Nº 5 RESUELTO PROGRAMACION I
May 19th, 2014 by migueljorge

PROBLEMA Nº 7 RESUELTO PROGRAMACION I
May 19th, 2014 by migueljorge

ALGORITMOS DE CALCULO DE RAICES DE FUNCIONES
Oct 25th, 2013 by migueljorge

Algoritmo (BISECCION)

1. Inicio

2. FA  ←  f(a)

3. parar     falso

4. i ← 1

5. Repita mientras (i<=n0) ^ (¬ parar)

5.1 p ← a+ (b-a)/2 Calcular pi

5.2 FP ← f(p)

5.3 Si FP=0 ó (b-a)/2<tol entonces

5.2.1 parar ← verdadero

fs(5.3)

5.4 i ← i+1

5.5 Si FA*FP>0 entonces

5.5.1 a ← p Redefinir a

5.5.2 FA ← FP

caso contrario

5.5.3 b ← p Redefinir b

fs (5.5)

frm(5)

6. Si parar entonces

6.1 Escribir(“El valor aproximado es: “,p)

caso contrario

6.2 Escribir(“El método fallo luego de “,n0,” iteraciones”)

fs(6)

7. Fin

Algoritmo (Newton-Raphson)

1. Inicio

2. Leer(p0)

3. Leer(tol)

4. Leer(n0)

5. i 1

6. parar ← falso

7. Repita mientras (i<n0) ^ (¬ parar)

7.1 p ← p0-f(p0)/f´(p0) Calcular pi

7.2 Si ׀p-p0׀<tol entonces

7.2.1 parar ← verdadero

fs(7.2)

7.3 i ← i+1

7.4 p0 ← p Redefinir p0

frm(7)

8. Si parar entonces

8.1 Escribir(“El valor aproximado es: “,p)

caso contrario

8.2 Escribir(“El método fallo luego de “,n0,” iteraciones”)

fs(8)

9. Fin

Algoritmo (Secante)

1.   Inicio

2.   Leer(p0)

3.   Leer(p1)

4.   Leer(tol)

5.   Leer(n0)

6.   i 2

7.   q0 f(p0)

8.   q1← f(p1)

9.   parar ← falso

10. Repita mientras (i<n0) ^ (¬ parar)

10.1 p ← p1-q1*(p1– p0)/(q1-q0) Calcular pi

10.2 Si ׀p-p1׀<tol entonces

10.2.1 parar ← verdadero

fs(10.2)

10.3 i ← i+1

10.4 p0 ← p1 Redefinir p0, q0, p1, q1

10.5 q0 q1

10.6 p1 p

10.7 q1 f(p)

frm(10)

11. Si parar entonces

11.1 Escribir(“El valor aproximado es: “,p)

caso contrario

11.2 Escribir(“El método fallo luego de “,n0,” iteraciones”)

fs(11)

12. Fin

Algoritmo (Posición Falsa)

1.   Inicio

2.   Leer(p0)

3.   Leer(p1)

4.   Leer(tol)

5.   Leer(n0)

6.   i ← 2

7.   q0 ← f(p0)

8.   q1 ← f(p1)

9.   parar ← falso

10. Repita mientras (i<n0) ^ (¬ parar)

10.1 p ← p1-(q1*(p1– p0)/(q1-q0)) Calcular pi

10.2 Si ׀p-p1׀<tol entonces

10.2.1 parar ←  verdadero

fs(10.2)

10.3 i i+1

10.4 q f(p)

10.4 Si q*q1<0 entoces

10.4.1 p0 ←  p1 Redefinir p0, q0

10.4.2 q0 ← q1

10.5 p1 ←  p

10.7 q1 q

frm(10)

11. Si parar entonces

11.1 Escribir(“El valor aproximado es: “,p)

caso contrario

11.2 Escribir(“El método fallo luego de “,n0,” iteraciones”)

fs(11)

12. Fin

Procedimiento Horner(n,v,x0,f,g)

1.   Inicio

2.   f v[n]

3.   g v[n]

4.   Repita para i n-1 hasta 0

4.1    f x0*f+v[i]

4.2    g x0*g+f

frp(4.)

5.   f x0*f+v[1]

6.   Fin

COMPENDIO DE PROBLEMAS
Jun 13th, 2013 by migueljorge

Algoritmo de Eliminación Gaussiana
Jun 2nd, 2013 by migueljorge

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