Answer to Question #160630 in Differential Equations for Suresh

Differential Equations

Question #160630

(D+D'-2)Z = 0

Expert's answer

Corresponding for each non-repeated factor (bD-aD'-c) general solution is taken as

"e^{cx\/b}\\phi(ax+by), b \\not=0"

"D+D'-2=e^{2x}\\phi_1(x-y)"

Answer: "z=e^{2x}\\phi_1(x-y)"

Learn more about our help with Assignments: Differential Equations

Comments

No comments. Be the first!

Leave a comment

Related Questions

1. ut -kuxx = F(x, t) 0<x<l t>0u(x, 0)= f(x) for 0<x<l and u(0, t)= u(l, t)= 0 for
2. Solve ut = uxx 0<x<l, t>0u(0, t)= u(l, t)= 0u(x, 0)= x(l-x) , 0<=x<=l
3. Solve the Heat Equation du/dt=40d²u/dx² Subject to the conditionsu(0,t)=0, u(π,t)=0u(x,0)=5sinx-2
4. Solve the following equations using Wronskian’s method d³y/dx³+3d²y/dx²+3dy/dx+y=(x+40)e^-x
5. Solve the following equations using Wronskian’s method x²d²y/dx²-3xdy/dx+40y=x²sin(logx)
6. Solve the following system of ODE (40D+4)y - (2D+1)z = e^-x (D+8)y - 3z = 5e^-x ; D=d/dx
7. Show that v(x, y;a, b)= (x+y)[2xy+(a-b)(x-y)+2ab]/(a+b)3 is the Reimann function for second order pd