L q = q(x) E=3P L=12; P=4; q(x) = Px(x- L) 1. State mathematical formulation of the problem (balance equation and boundary conditions) (3 points) 2. Determine the type of boundary conditions (essential or natural) (2 points) 3. Solve the problem by Galerkin method using ₁ = N₁ = x, n₂ = N₂ = x² (26 points). 4. Compute the residual rf of the boundary condition specified at x=L (2 points). 5. Determine the residual in balance equation, r. (2 points)

Elements Of Electromagnetics
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Author:Sadiku, Matthew N. O.
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Please answer question 4 of this practice test step by step and thoroughly
L
q = q(x)
E=3P
L=12;
P=4;
q(x) = Px(x- L)
1. State mathematical formulation of the problem (balance equation and boundary
conditions) (3 points)
2. Determine the type of boundary conditions (essential or natural) (2 points)
3. Solve the problem by Galerkin method using ₁ = N₁ = x, n₂ = N₂ = x² (26
points).
4. Compute the residual rf of the boundary condition specified at x=L (2 points).
5. Determine the residual in balance equation, r. (2 points)
Transcribed Image Text:L q = q(x) E=3P L=12; P=4; q(x) = Px(x- L) 1. State mathematical formulation of the problem (balance equation and boundary conditions) (3 points) 2. Determine the type of boundary conditions (essential or natural) (2 points) 3. Solve the problem by Galerkin method using ₁ = N₁ = x, n₂ = N₂ = x² (26 points). 4. Compute the residual rf of the boundary condition specified at x=L (2 points). 5. Determine the residual in balance equation, r. (2 points)
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