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Integración numérica usando rectángulos, la regla trapezoidal o la regla de Simpson

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Integración numérica usando rectángulos, la regla trapezoidal o la regla de Simpson

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Magariño de la Rosa Edwin

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Integración numérica usando rectángulos, la regla trapezoidal o la regla de Simpson

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Integración numérica usando rectángulos, la regla trapezoidal o la regla de Simpson

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Magariño de la Rosa Edwin

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This Demonstration compares the results of integration of several elementary functions using three methods. The exact value is the best approximation as computed by Mathematica, contrary to the approximate value computed with the method selected from the buttons.

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Simpson's method works only with odd number of points; the other two methods require at least two points.

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Numerical Integration using Rectangles, the Trapezoidal Rule, or Simpson's Rule - Wolfram Demonstrations Project

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This Demonstration compares the results of integration of several elementary functions using three methods The exact value is the best approximation as computed by Mathematica contrary to the approximate value computed with the method selected from the buttons Simpsons method works only with odd number of points the other two methods require at least two points

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Leon Aguilar Luis Fernando

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Regla de horner
Leon Aguilar Luis Fernando

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Horner's method for computing a polynomial both reduces the number of multiplications and results in greater numerical stability by potentially avoiding the subtraction of large numbers. It is based on successive factorization to eliminate powers of greater than 1.

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Horner's Method - Wolfram Demonstrations Project

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Horners method for computing a polynomial both reduces the number of multiplications and results in greater numerical stability by potentially avoiding the subtraction of large numbers. It is based on successive factorization to eliminate powers of greater than 1.Suppose ; then the method rewrites .To compute we find ...

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comportamiento peculiar del método de newton

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Consider the function , which has the three obvious roots 1, 2, and 3. These roots can be obtained using the Newton technique

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Reference

[1] K. J. Beers, Numerical Methods for Chemical Engineering, Cambridge: Cambridge University Press, 2007.

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Peculiar Behavior of the Newton Method - Wolfram Demonstrations Project

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Consider the function which has the three obvious roots 1 2 and 3 These roots can be obtained using the Newton technique This iterative numerical technique requires an initial guess This Demonstration computes the solution obtained by the Newton method indicated by a green dot for userset value of the initial guess indicated by the blue line It turns out that when the initial guess is not proper

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Encontrar raíces usando binario o interpolación 

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Encontrar raíces usando binario o interpolación 

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guillermo alexis montiel tejeda

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Encontrar raíces usando binario o interpolación Buscar

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Encontrar raíces usando binario o interpolación Buscar

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guillermo Alexis montiel Tejeda

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DOS VISTAS GEOMETRICAS DEL METODO DE NEWTON

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DOS VISTAS GEOMETRICAS DEL METODO DE NEWTON

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BIBIANO GARCIA CESAR JOSUE, FONSECA MARTINEZ RAUL ANTONIO

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BIBIANO GARCIA CESAR JOSUE, FONSECA MARTINEZ RAUL ANTONIO

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BIBIANO GARCIA CESAR JOSUE, FONSECA MARTINEZ RAUL ANTONIO

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Dos vistas geométricas del método de Newton

https://demonstrations.wolfram.com/TwoGeometricViewsOfNewtonsMethod/#embed

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Josue Clemente Zavala Rosales , Victor Guadalupe Salgado Labis

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Interpolación Polinómica
Maldonado León Sergio Andrés
Torres Montaño Brian Alejandro

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Interpolación Polinómica
Maldonado León Sergio Andrés
Torres Montaño Brian Alejandro

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Método de Newton Raphson.

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Palomar Aranda Cesar Arturo, Hernández Fernández Raul

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Palomar Aranda Cesar Arturo, Hernández Fernández Raul

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Metodo de la secante

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Palomar Aranda Cesar Arturo, Hernández Fernández Raúl

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Palomar Aranda Cesar Arturo, Hernández Fernández Raúl

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Raíces de ecuaciones- Método de la secante

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Secant Root Finding Method - Wolfram Demonstrations Project

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Steps of the secant root finding method for a cubic polynomial The secant method for numerical root finding of the functions consists of the steps beginning with the two starting values and The method can converge to a root or diverge

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Benitez Ramirez Fernando, Corrales Ontiveros Cinthia Karely

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Benitez Ramirez Fernando, Corrales Ontiveros Cinthia Karely

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Métodos numéricos para diferencial Ecuaciones

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Benitez Ramirez Fernando, Corrales Ontiveros Cinthia Karely 

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Benitez Ramirez Fernando, Corrales Ontiveros Cinthia Karely 

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Métodos numéricos para diferencial Ecuaciones

https://demonstrations.wolfram.com/NumericalMethodsForDifferentialEquations/

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Valdivia Valenzuela Jazmin, Luzanilla Figueroa Alejandra

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Valdivia Valenzuela Jazmin, Luzanilla Figueroa Alejandra

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Numerical Integration Examples - Wolfram Demonstrations Project

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Numerical integration is a method used to calculate an approximate value of a definite integral . This Demonstration compares various Newton-Cotes methods to approximate the integrals of several different functions over the interval . Typically, the error decreases as the order of the method is increased.

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Valdivia Valenzuela, Luzanilla Figueroa 

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Valdivia Valenzuela, Luzanilla Figueroa 

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Valdivia Valenzuela Jazmin, Luzanilla Figueroa Alejandra

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Estas instrucciones están también en Moodle, pero me pareció conveniente colocarlas aquí para optimizar tu interacción con la actividad, estimado estudiante.