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3.4 The rod of 1-in. radius shown in Figure P13-4 generates heat internally at the rate of uniform Q = 10,000 Btu/(h-ft') throughout the rod. The left edge and perimeter of the rod are insulated, and the right edge is exposed to an environment of T = 100°F. %3D The convection heat-transfer coefficient between the wall and the environment is h = 100 Btu/(h-ft²-°F). The thermal conductivity of the rod is Kxx = 12 Btu/(h-ft- F). The length of the rod is 3 in. Calculate the temperature distribution in the rod. Use at least three elements in your finite element model. 1-in. radius L = 3 in. Q T = 100°F

3.4 The rod of 1-in. radius shown in Figure P13-4 generates heat internally at the rate of uniform Q = 10,000 Btu/(h-ft') throughout the rod. The left edge and perimeter of the rod are insulated, and the right edge is exposed to an environment of T = 100°F. %3D The convection heat-transfer coefficient between the wall and the environment is h = 100 Btu/(h-ft²-°F). The thermal conductivity of the rod is Kxx = 12 Btu/(h-ft- F). The length of the rod is 3 in. Calculate the temperature distribution in the rod. Use at least three elements in your finite element model. 1-in. radius L = 3 in. Q T = 100°F

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3.4 The rod of 1-in. radius shown in Figure P13-4 generates heat internally at the rate of uniform Q = 10,000 Btu/(h-ft') throughout the rod. The left edge and perimeter of the rod are insulated, and the right edge is exposed to an environment of T = 100°F. The convection heat-transfer coefficient between the wall and the environment is h = 100 Btu/(h-ft²-°F). The thermal conductivity of the rod is Kxx = 12 Btu/(h-ft-°F). The length of the rod is 3 in. Calculate the temperature distribution in the rod. Use at least three elements in your finite element model. 1-in. radius L = 3 in. T = 100°F
Transcribed Image Text:3.4 The rod of 1-in. radius shown in Figure P13-4 generates heat internally at the rate of uniform Q = 10,000 Btu/(h-ft') throughout the rod. The left edge and perimeter of the rod are insulated, and the right edge is exposed to an environment of T = 100°F. The convection heat-transfer coefficient between the wall and the environment is h = 100 Btu/(h-ft²-°F). The thermal conductivity of the rod is Kxx = 12 Btu/(h-ft-°F). The length of the rod is 3 in. Calculate the temperature distribution in the rod. Use at least three elements in your finite element model. 1-in. radius L = 3 in. T = 100°F
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