1. Consider an infinitely deep rectangular slot with boundary conditions (x, 0) = Vx(L — x), þ(0, y) = $(L, y) = 0 and $(x, y → ∞) = 0. There is no charge source (g = 0). Using ¥(x, y) = Vx(L − x) exp(-py) as the trial solution of the variational method, find the value of p.
1. Consider an infinitely deep rectangular slot with boundary conditions (x, 0) = Vx(L — x), þ(0, y) = $(L, y) = 0 and $(x, y → ∞) = 0. There is no charge source (g = 0). Using ¥(x, y) = Vx(L − x) exp(-py) as the trial solution of the variational method, find the value of p.
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1. Consider an infinitely deep rectangular slot with boundary conditions (x, 0) =
Vx(L – x), (0, y) = $(L, y) = 0 and $(x,y → ∞) = 0. There is no charge source
(g = 0). Using y(x, y) = Vx(L-x) exp(-py) as the trial solution of the variational
method, find the value of p.](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2Fe610f328-ee2c-4a2d-889f-41803b729b34%2F14ab806f-746f-4871-954f-c97d07236e01%2F27p85ya_processed.jpeg&w=3840&q=75)
Transcribed Image Text:-
1. Consider an infinitely deep rectangular slot with boundary conditions (x, 0) =
Vx(L – x), (0, y) = $(L, y) = 0 and $(x,y → ∞) = 0. There is no charge source
(g = 0). Using y(x, y) = Vx(L-x) exp(-py) as the trial solution of the variational
method, find the value of p.
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