The temperature distribution across a wall 0.3 m thick at a certain instant of time is T(x) = a+ b+cx?, where T is in degrees Celsius and x is in meters, a = 200°C,b = -200°, and c = conductivity of 1...


The temperature distribution across a wall 0.3 m thick at a certain instant of time is T(x) = a+ b+cx?, where T is<br>in degrees Celsius and x is in meters, a = 200°C,b = -200°, and c =<br>conductivity of 1 W /m · K.<br>30°C/m² . The wall has a thermal<br>(a) On a unit surface area basis, determine the rate of heat transfer into and out of the wall and the rate of change of<br>energy stored by the wall.<br>(b) If the cold surface is exposed to a fluid at 100°C, what is the convection coefficient?<br>k=1W/m•k<br>T(x) =200-200x + 30x²<br>200°C-<br>ĖST<br>142.7°C<br>q

Extracted text: The temperature distribution across a wall 0.3 m thick at a certain instant of time is T(x) = a+ b+cx?, where T is in degrees Celsius and x is in meters, a = 200°C,b = -200°, and c = conductivity of 1 W /m · K. 30°C/m² . The wall has a thermal (a) On a unit surface area basis, determine the rate of heat transfer into and out of the wall and the rate of change of energy stored by the wall. (b) If the cold surface is exposed to a fluid at 100°C, what is the convection coefficient? k=1W/m•k T(x) =200-200x + 30x² 200°C- ĖST 142.7°C q"out | Fluid Too = 100°C,h 9"in |L-0.3m

Jun 11, 2022
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