Figure 1 shows a heated plate where the boundary conditions are held at constant temperatures. This is known as the Dirichlet boundary condition. Apply the Liebmann's method to solve for the temperatures at TA, TB, Tc and Tp with a relaxation factor of 1.1. Iterate till |ɛal < Ɛs = %3D 10.0% using initial values of TAo = 60 °C, TB0 60 °C, Tco = 35 °C and Tpo = 30 °C. 75 °C TA Тв 65 °C 70 °C 55 °C 45°C 80 °C 20 °C 55 °C Tc 30 °C Figure 1: Heated Plate
Figure 1 shows a heated plate where the boundary conditions are held at constant temperatures. This is known as the Dirichlet boundary condition. Apply the Liebmann's method to solve for the temperatures at TA, TB, Tc and Tp with a relaxation factor of 1.1. Iterate till |ɛal < Ɛs = %3D 10.0% using initial values of TAo = 60 °C, TB0 60 °C, Tco = 35 °C and Tpo = 30 °C. 75 °C TA Тв 65 °C 70 °C 55 °C 45°C 80 °C 20 °C 55 °C Tc 30 °C Figure 1: Heated Plate
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Transcribed Image Text:Figure 1 shows a heated plate where the boundary conditions are held at constant temperatures.
This is known as the Dirichlet boundary condition. Apply the Liebmann's method to solve for
the temperatures at TA, TB, Tc and Tp with a relaxation factor of 1.1. Iterate till JEal < ɛs =
%3D
10.0% using initial values of TAo = 60 °C, TB0
60 °C, Tco = 35 °C and Tpo = 30 °C.
75 °C
TA
Тв
65 °C
70 °C
55 °C
45°C
80 °C
20 °C
55 °C
TC
30 °C
Figure 1: Heated Plate
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