Answer to Question #79497 in Differential Equations for GOWTHAM.G

Differential Equations

Question #79497

I need answer for it (D^2+2DD'+D'^2-2D-2D') z=sin(x+2y)

Expert's answer

Download Answer

Learn more about our help with Assignments: Differential Equations

Comments

No comments. Be the first!

Leave a comment

Related Questions

1. Transform the parabolic equations 4Uxx + 12Uxy + 9Uyy − 2Ux + U = 0 A. uξξ −1/3uη +1/9u
2. 4. dy/dx=2y^2+3xy x^2 y=\frac{c x^{3}}{1-c x^{2}}\] y=cx31+cx2 y=−cx31−cx2 y=−cx31
3. 4. dy/dx=2y^2+3xy/x^2 y=\frac{c x^{3}}{1-c x^{2}}\] y=cx31+cx2 y=−cx31−cx2 y=−cx31+
4. Which of the following satisfied the Laplace's equation in the plane 1. x^2 + y^2 2. x^2 - y^
5. (x^2+y^2)dx − 2xydy=0 −x^2−y^2=cx −x^2+y^2=cx x^2+y^2=cx x^2−y^2=cx
6. Integration factor 1. (x + 2y) dx + x dy = 0 2. ((x^2) + (y^2) + x) dx + y dy = 0 3. (5y - 6x)
7. Exact equations (e^(x^2)y)(1+2(x^2)y)dx + (x^3)(e^(x^2)y)dy = 0 Integrating factor 1. (2xy) dx