To determine the thermal conductivity of the composite wall.
Thickness of wood (L1) = 10 mm
Thickness of Asbestos (L2) = 6 mm
Thickness of MS Plate (L3) = 10 mm
Diameter of the Plate (D) = 300 mm
S. No. | Heat input (Q) Watts/V1/Volts/I1/Amperes/Q=V*I Watts | T1/(°C) | T2/(°C) | T3/(°C) | T4/(°C) | T5/(°C) | T6/(°C) | T7/(°C) | T8/(°C) | Themal Conductivity W/m K KA/KB/KC |
1 | ||||||||||
2 | ||||||||||
3 | ||||||||||
4 | ||||||||||
5 |
Wood Temperature (TA) = T1 + T8(°C)/2
Asbestos Temperature (TB) = T2 + T7(°C)/2
Mild steel Temperature (TC) = T3 + T6(°C)/2
Heater Temperature (TD) = T1 + T8(°C)/2
Wood Temperature (TA) = T4 + T5(°C)/2
A = 2(πD2/4) in m2
L = L1 + L2 + L3 in m
Thermal conductivity of Wood (KA) = QL1/A(TA-TB) W/ mK
Thermal conductivity of Asbestos (KB) = QL2/A(TB-TC) W/ mK
Thermal conductivity of Mild Steel (KC) = QL3/A(TC-TD) W/ mK
Thermal conductivity of wood is (KA) __ ________________ W/ mK
Thermal conductivity of Asbestos is (KB) __ ________________ W/ mK
Thermal conductivity of Mild steel Plate is (KC) __ ________________ W/ mK
Thermal conductivity of gases increases with increasing temperature
Fourier law: the rate of heat conduction through a material depends on geometry of medium, its thickness & material of the medium as well as temperature across the medium.
Thermal conductivity of the metals decreases with increase in temperature
Steady state implies that temperature at each point of system remains constant in due course of time.
Conduction is the transfer of heat from one part of a substance to another part or to another substance in physical contact with it.
Thermal conductivity is the rate of heat transfer through a unit thickness of material per unit area per unit temperature difference
Diamond & Freon-12.
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