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Jueves, 8 de abril de 2010. A b f(a) f(b) xr f(xr) f(a)*f(xr) ep. 1 1300000 7.800000 -3.464286 15.790141 1.098379 -3.805098 100.000000. 2 1300000 2.469490 -3.464286 1.098379 -0.232926 0.806922 12.867418. 3 2187956 2.469490 -0.232926 1.098379 -0.008970 0.002089 2.201726. 4 2237214 2.469490 -0.008970 1.098379 -0.000336 0.000003 0.084027. 5 2239095 2.469490 -0.000336 1.098379 -0.000013 0.000000 0.003146. 6 2239166 2.469490 -0.000013 1.098379 -0.000000 0.000000 0.000118. A b f(a) f(b) xr f(xr) f(a)*f(xr) ep.

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TECNOLOGIA | melciromero.blogspot.com Reviews

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Jueves, 8 de abril de 2010. A b f(a) f(b) xr f(xr) f(a)*f(xr) ep. 1 1300000 7.800000 -3.464286 15.790141 1.098379 -3.805098 100.000000. 2 1300000 2.469490 -3.464286 1.098379 -0.232926 0.806922 12.867418. 3 2187956 2.469490 -0.232926 1.098379 -0.008970 0.002089 2.201726. 4 2237214 2.469490 -0.008970 1.098379 -0.000336 0.000003 0.084027. 5 2239095 2.469490 -0.000336 1.098379 -0.000013 0.000000 0.003146. 6 2239166 2.469490 -0.000013 1.098379 -0.000000 0.000000 0.000118. A b f(a) f(b) xr f(xr) f(a)*f(xr) ep.

<META> KEYWORDS

1 ejercicios en matlab

2 ejercicio 1

3 ver imagen

4 ejercicio 2

5 ejercicio 3

6 ejercicio 4

7 reglafalsa1 'fdex1f' 6 8

8 publicado por

9 melci

10 no hay comentarios

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ejercicios en matlab,ejercicio 1,ver imagen,ejercicio 2,ejercicio 3,ejercicio 4,reglafalsa1 'fdex1f' 6 8,publicado por,melci,no hay comentarios,metodo punto fijo,ejemplos,xi 1=g xi,xy=g xy,xy xi 1=g xy g xi,y diferenciable en,tal que,o bien,para,ejemplo 1

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TECNOLOGIA | melciromero.blogspot.com Reviews

https://melciromero.blogspot.com

Jueves, 8 de abril de 2010. A b f(a) f(b) xr f(xr) f(a)*f(xr) ep. 1 1300000 7.800000 -3.464286 15.790141 1.098379 -3.805098 100.000000. 2 1300000 2.469490 -3.464286 1.098379 -0.232926 0.806922 12.867418. 3 2187956 2.469490 -0.232926 1.098379 -0.008970 0.002089 2.201726. 4 2237214 2.469490 -0.008970 1.098379 -0.000336 0.000003 0.084027. 5 2239095 2.469490 -0.000336 1.098379 -0.000013 0.000000 0.003146. 6 2239166 2.469490 -0.000013 1.098379 -0.000000 0.000000 0.000118. A b f(a) f(b) xr f(xr) f(a)*f(xr) ep.

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melciromero.blogspot.com

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TECNOLOGIA: marzo 2010

http://melciromero.blogspot.com/2010_03_01_archive.html

Miércoles, 31 de marzo de 2010. METODOS GRAFICOS DE RAIZ DE ECUAIONES. Este método se aplica para resolver ecuaciones de la forma x=g(x). Si la ecuación es f(x)=0. Entonces puede despejarse x. Ó bien sumar x. En ambos lados de la ecuación para ponerla en la forma adecuada. 1) La ecuación cosx-x=0. Se puede transformar en cosx=x. Dada la aproximación xi. La siguiente iteración se calcula con la fórmula:. Supongamos que la raíz verdadera es Xy , es decir,. Restando las últimas ecuaciones obtenemos:. Como y...

2

TECNOLOGIA: EJERCICIOS EN MATLAB

http://melciromero.blogspot.com/2010/04/ejercicios-en-matlab.html

Jueves, 8 de abril de 2010. A b f(a) f(b) xr f(xr) f(a)*f(xr) ep. 1 1300000 7.800000 -3.464286 15.790141 1.098379 -3.805098 100.000000. 2 1300000 2.469490 -3.464286 1.098379 -0.232926 0.806922 12.867418. 3 2187956 2.469490 -0.232926 1.098379 -0.008970 0.002089 2.201726. 4 2237214 2.469490 -0.008970 1.098379 -0.000336 0.000003 0.084027. 5 2239095 2.469490 -0.000336 1.098379 -0.000013 0.000000 0.003146. 6 2239166 2.469490 -0.000013 1.098379 -0.000000 0.000000 0.000118. A b f(a) f(b) xr f(xr) f(a)*f(xr) ep.

3

TECNOLOGIA: abril 2010

http://melciromero.blogspot.com/2010_04_01_archive.html

Jueves, 8 de abril de 2010. A b f(a) f(b) xr f(xr) f(a)*f(xr) ep. 1 1300000 7.800000 -3.464286 15.790141 1.098379 -3.805098 100.000000. 2 1300000 2.469490 -3.464286 1.098379 -0.232926 0.806922 12.867418. 3 2187956 2.469490 -0.232926 1.098379 -0.008970 0.002089 2.201726. 4 2237214 2.469490 -0.008970 1.098379 -0.000336 0.000003 0.084027. 5 2239095 2.469490 -0.000336 1.098379 -0.000013 0.000000 0.003146. 6 2239166 2.469490 -0.000013 1.098379 -0.000000 0.000000 0.000118. A b f(a) f(b) xr f(xr) f(a)*f(xr) ep.

4

TECNOLOGIA: METODOS GRAFICOS DE RAIZ DE ECUAIONES

http://melciromero.blogspot.com/2010/03/metodos-graficos-de-raiz-de-ecuaiones.html

Miércoles, 31 de marzo de 2010. METODOS GRAFICOS DE RAIZ DE ECUAIONES. Este método se aplica para resolver ecuaciones de la forma x=g(x). Si la ecuación es f(x)=0. Entonces puede despejarse x. Ó bien sumar x. En ambos lados de la ecuación para ponerla en la forma adecuada. 1) La ecuación cosx-x=0. Se puede transformar en cosx=x. Dada la aproximación xi. La siguiente iteración se calcula con la fórmula:. Supongamos que la raíz verdadera es Xy , es decir,. Restando las últimas ecuaciones obtenemos:. Como y...

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Jueves, 8 de abril de 2010. A b f(a) f(b) xr f(xr) f(a)*f(xr) ep. 1 1300000 7.800000 -3.464286 15.790141 1.098379 -3.805098 100.000000. 2 1300000 2.469490 -3.464286 1.098379 -0.232926 0.806922 12.867418. 3 2187956 2.469490 -0.232926 1.098379 -0.008970 0.002089 2.201726. 4 2237214 2.469490 -0.008970 1.098379 -0.000336 0.000003 0.084027. 5 2239095 2.469490 -0.000336 1.098379 -0.000013 0.000000 0.003146. 6 2239166 2.469490 -0.000013 1.098379 -0.000000 0.000000 0.000118. A b f(a) f(b) xr f(xr) f(a)*f(xr) ep.

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