For those who could solve this question entirely, or partially. a) Each question

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For those who could solve this question entirely, or partially.

a) Each question is worthy of 1,500 points

b) Since the maximum I could put on this single question post is 1,500 pts, I will give you the link to a non-sense question worthy of 1,500 pts, so you you can get the points.

c) I am in serious need of help, please do help me out...

3. Suppose Au 0 in Da (z, y) I r2 y2 a2 e open disk of radius a) and that u(z, y) FT 2-3 on the circle r a (a) Evaluate u (0,0) (b) (This part is unrelated to part (a)) Show that we have uniqueness for the Poisson problem. That is show that if ul and w2 both solve Au f in Da on T (c) Show that the solution to Poisson's problem depend continuously on the boundary data. (Hint: Let Ig1 g2 E

Explanation / Answer

a) u (x , y) = x^2 - 3y

u(0,0) = 0 - 0 = 0

u(0,0) = 0

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