2. Heat conduction in a square plate Three sides of a y rectangular plate (a = 5 m, b = 4 m) are kept at a temperature of 0 C and one side is kept at a temperature C, as shown in the figure. Determine and plot the T= 80°C b T 0 T=0 temperature distribution T(x, y) in the plate. T=0 The temperature distribution, T(x, y) in the plate can be determined by solving the two-dimensional heat equation. For the given boundary conditions T(x, y) can be expressed analytically by a Fourier series (Erwin Kreyszig, Advanced Engineering Mathematics, John Wiley and Sons, 1993):

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2. Heat conduction in a square plate Three sides of a rectangular plate (@ = 5 m, b = 4 m) are kept at a temperature of 0 C and one side is kept at a temperature C, as shown in the figure. Determine and plot the ; temperature distribution T(x, y) in the plate. The temperature distribution, T(x, y) in the plate can be determined by solving the two-dimensional heat equation. For the given boundary conditions T(x, y) can be expressed analytically by a Fourier series (Erwin Kreyszig, Advanced Engineering Mathematics, John Wiley and Sons, 1993):
2. Heat conduction in a square plate Three sides of a
y
rectangular plate (a
5 m, b = 4 m) are kept at a
T= 80°C
temperature of 0 C and one side is kept at a temperature
C, as shown in the figure. Determine and plot the
T=0
T=0
temperature distribution T(x, y) in the plate.
T=0
The temperature distribution, T(x, y) in the plate can be
determined by solving the two-dimensional heat equation. For the given boundary conditions
T(x, y) can be expressed analytically by a Fourier series (Erwin Kreyszig, Advanced Engineering
Mathematics, John Wiley and Sons, 1993):
Transcribed Image Text:2. Heat conduction in a square plate Three sides of a y rectangular plate (a 5 m, b = 4 m) are kept at a T= 80°C temperature of 0 C and one side is kept at a temperature C, as shown in the figure. Determine and plot the T=0 T=0 temperature distribution T(x, y) in the plate. T=0 The temperature distribution, T(x, y) in the plate can be determined by solving the two-dimensional heat equation. For the given boundary conditions T(x, y) can be expressed analytically by a Fourier series (Erwin Kreyszig, Advanced Engineering Mathematics, John Wiley and Sons, 1993):
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