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U(x+y) Ux + U (x-y) Uy = x2 + y2

(x-y)p-(x-y+z)q=z


Find the general integral of the equation

(x-y)p+(y-x-z)q=z,

And the particular solution through the circle z=1,x2+y2=1


Suppose u(x) = cot x is an Integrating factor of the differential equation (sin x)? y" = 2y, find the general solution.


y" - y = e2x[3 tan e+ 3 (sec e*)2]


Solve the pfaffian D.E. y(x+4)(y+z)dx - x(y+3z)dy+2xydz =0


Ydx+(y-x)dy


1) Based on the finite difference method, what is the advanced scheme of the first, second and third derivatives with second order accuracy?


2) Consider the following equation:


d3y/dt3+2d2y/dt2+4dy/dt+8y=te2t


Where y(0) = 0 and y(3) = 28.2

By using the results from the session (1), solve the equation for t E [0 ; 3], with delta(t) = 0.3


1) Based on the finite difference method, what is the advanced scheme of the first, second and third derivatives with second order accuracy?


2) Consider the following equation:


d3y/dt3+2d2y/dt2+4dy/dt+8y=te2t


Where y(0) = 0 and y(3) = 28.2

By using the results from the session (1), solve the equation for t E [0 ; 3], with delta(t) = 0.3



  1. D’après la méthode des différences finies, quel est le schéma avancé de la dérivée première, seconde et troisième avec une précision du second ordre ?
  2. Soit l'équation suivante:


d3y/dt3+2d2y/dt2+4dy/dt+8y=te2t


avec y(0) = 0 et y(3) = 28.2


En utilisant les resultats de la partie (1); résoudre l'équation pour t appartenant à [0 ; 3] avec le delta t = 0,3.