Sistema de EDO No homogéneo Variación de Parámetros Matriz fundamental











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▼ IMPORTANT ▼ In this video we will solve a system of differential equations 2x2 (two equations), linear, homogeneous and with constant coefficients, which is written in its vector form. To do this, we first calculate the complementary solution by solving the associated homogeneous system, by the method of eigenvalues (eigenvalues or eigenvalues). Then we use two linearly independent solutions to write the fundamental matrix of the system, we calculate its inverse by means of the adjoint matrix and the determinant, we integrate, we carry out multiplication of matrices and finally we add particular and complementary solution to write the general solution. Everything step by step. • #DifferentialEquations #Systems #EDO #LinearAlgebra • ---------- • ** IMPORTANT LINKS ** • ODE Course (Ordinary Differential Equations):    • Curso Completo de Ecuaciones Diferenc...   • Special Videos:    • Members-only videos   • Mathematics Review Course (Pre-University)    • Curso de Repaso de Matemáticas   • ---------- • ** SEE ALL MY COURSES HERE ** •    / arquimedes1075   • ---------- • ** BIBLIOGRAPHY ** • Differential Equations, Edwards and Penney • Differential Equations, Daniel A. Marcus • Differential Equations, Dennis G. Zill • Simplified Mathematics, by Conamat • ---------- • ** DONATIONS ** • Paypal: https://www.paypal.com/cgi-bin/webscr... • Channel memberships:    / @matefacilyt   • Patreon:   / matefacil   • ---------- • ** MY OTHER CHANNELS AND SOCIAL NETWORKS ** • Physics Channel:    / @matefacilfisica   • Videogame Channel:    / @matefacily   • Twitch:   / matefacil   • MateFacil App: https://educup.io/apps/matefacil • Facebook (Page):   / arquimedes1075   • Twitter: @Matefacilx • Instagram: @Matefacilx • Discord:   / discord   • ---------- • #Matefacil #Matematicas #Math #tutorial #tutor #tutoriales #profesor • ----

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