G1. Integral gaussiana: demostración de Laplace (Integral doble, impropia, cambio de variable)
Playlist of exercises requested by subscribers: • Ejercicios pedidos por suscriptores Playlist of Derivatives: • Curso Completo de Derivadas Playlist of Integrals: • Curso Completo de Integrales - Cálculo Int... Playlist of Elementary Algebra: • Curso Completo de Álgebra Playlist of Linear Algebra: • Curso de ÁLGEBRA LINEAL Playlist of Arithmetic: • Curso Completo de Aritmética Playlist of Analytic Geometry: • Curso completo de Geometría Analítica Playlist of Ordinary Differential Equations (ODE): • Curso Completo de Ecuaciones Diferenciales Playlist of Partial Differential Equations (PDE): • Curso Completo de Ecuaciones en derivadas ... Playlist of Complex Analysis: • Curso Completo de Variable Compleja (Cálcu... Playlist of Functions: • Funciones Playlist of Numerical Methods: • Métodos numéricos Playlist of Laplace Transform: • Transformadas de Laplace Playlist of Fourier transform an series: • Series y transformadas de Fourier Playlist of Systems of Differential Equations: • Sistemas de Ecuaciones Diferenciales Ordin... Playlist of Vector Calculus: • Curso Completo de Cálculo de varias variab... Playlist of Limits: • Límites In this video I will demonstrate the Gaussian integral, we will see the demonstration of Laplace through an improper double integral and making change of variable, step by step. (Gamma of 1/2, exponential integral of -x ^ 2 is square root of pi) ----------------------------------------- Facebook: / arquimedes1075 Instagram: / matefacilx Twitter: / matefacilx if you like my videos you can to support me with a donation on: Paypal: https://www.paypal.com/cgi-bin/webscr... Patreon: / matefacil Thank you! :D #EasyMath #Math #Mathematics #Maths #Education

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![Gaussian Integral [Int{e^-x^2} from -inf to inf]](https://i.ytimg.com/vi/yM_7mrfRW0o/hqdefault.jpg?sqp=-oaymwEjCNACELwBSFryq4qpAxUIARUAAAAAGAElAADIQj0AgKJDeAE=&rs=AOn4CLDxCMNv9LYMTMn7MN8cHxhHVS2t8g)
Gaussian Integral [Int{e^-x^2} from -inf to inf]

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