With neumann boundary conditions on Left-Right sides: T(x,y = 0) az (x, y = 3) : 40°C; and on Bottom-Top sides: T(x = 0, y) = 20°C; (x = 2, y) = 75°C and number of sub-interval L= 4 and M = 3. 1) Formulate the finite-difference equation. (hand calculation). 2) Use the linear finite-difference method (with Gaussian Elimination method) to solve for inne 6. values (for i=1.2.....6) and boundary d. values from part (b-) by python program
With neumann boundary conditions on Left-Right sides: T(x,y = 0) az (x, y = 3) : 40°C; and on Bottom-Top sides: T(x = 0, y) = 20°C; (x = 2, y) = 75°C and number of sub-interval L= 4 and M = 3. 1) Formulate the finite-difference equation. (hand calculation). 2) Use the linear finite-difference method (with Gaussian Elimination method) to solve for inne 6. values (for i=1.2.....6) and boundary d. values from part (b-) by python program
Computer Networking: A Top-Down Approach (7th Edition)
7th Edition
ISBN:9780133594140
Author:James Kurose, Keith Ross
Publisher:James Kurose, Keith Ross
Chapter1: Computer Networks And The Internet
Section: Chapter Questions
Problem R1RQ: What is the difference between a host and an end system? List several different types of end...
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![b) With neumann boundary conditions on Left-Right sides: T(x, y = 0) = 100°C; (x, y = 3) =
ax
40°C; and on Bottom-Top sides: T(x = 0, y) = 20°C; (x 2, y) = 75°C and number of
%3D
ду
sub-interval L = 4 and M = 3.
1) Formulate the finite-difference equation. (hand calculation).
2) Use the linear finite-difference method (with Gaussian Elimination method) to solve for inner
d, values (for i=1,2.6) and boundary o, values from part (b-1) by python program.](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F75180f38-a623-4752-a522-ed8d2f8473be%2F84f9e6bb-cf44-46ba-9586-3d1d47c8c81d%2Fbodt9a8_processed.jpeg&w=3840&q=75)
Transcribed Image Text:b) With neumann boundary conditions on Left-Right sides: T(x, y = 0) = 100°C; (x, y = 3) =
ax
40°C; and on Bottom-Top sides: T(x = 0, y) = 20°C; (x 2, y) = 75°C and number of
%3D
ду
sub-interval L = 4 and M = 3.
1) Formulate the finite-difference equation. (hand calculation).
2) Use the linear finite-difference method (with Gaussian Elimination method) to solve for inner
d, values (for i=1,2.6) and boundary o, values from part (b-1) by python program.
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