2. Find amount of heat removed from skin surface for each liter of sweat that evaporates from the skin. At normal skin temperatures (37° C) the latent heat of vaporization of water is L, = 2.4 × 106 J/kg and density of water p = 998.2 kg/m³. We know from experience that when two bodies, one hot and the other cold, are placed in an enclosure, the hotter body will cool and the colder body will heat until the degree of hotness of the two bodies is the same. Clearly something has been transferred from one body to the other to equalize their hotness. That which has been transferred from the hot body to the cold body is called heat. Units of heat are Joules(J) and calories (cal). Relationship between units 1 cal = 4.18 J and 1 Cal = 1000 cal = 4180 J 1. The quantitative relationship between heat transfer Q and temperature change AT contains three factors: Q = mcAT = mc(T, – T2), where Q is the symbol for heat transfer, m is the mass of the substance in kg (m = pV), and AT is the change in temperature. The symbol c stands for specific heat and depends on the material (J/kg-"C). The specific heat is the amount of heat necessary to change the temperature of 1.00 kg of mass by 1.00°C. 2. Energy eliminated during a phase change (vaporization/condensation) is determined by equation: Q = ml,, where Q is the symbol for heat transfer, m is the mass of the substance in kg pV), latent heat of vaporization L, (Jkg). (m = Solid Metal rod Air convection Radiation Heat flow c Radiation 3. The amount of heat transferred by conduction Q. is given by = hconductionA ATt, a Conduction b Convection 0. - KACT,-T here A is the area of the contact (m), L it is length (m), and T, – Tz is the temperature difference between the two ends (°C ). The constant K. is the coefficient of thermal conductivity (J/m sec-°C), t is time (sec), hconduction coefficient of conduction heat transfer (J/m2-sec-C), d is the thickness of the material (m). Conduction Through Multiple Layers: when more layers are added, we would expect the rate of heat transfer to decrease: htotal hiayeri' hlayer2 4. The amount of heat transferred by convection Q is given by Q = K{A_(T, – T_)t, here A. is the area exposed to convective currents (m²); T, and Ta are the skin and air temperatures, respectively ("C); K! = 8.3vº6 is the coefficient of convection, which is a function of the velocity v of the convective fluid (J/m²•sec•°C), t is time (sec). For air K! = 8.3v0.6 , here v is air velocity. 5. The amount of heat transferred by radiation Q, () is given by Q, = k,eA, (T – T;*)t where T, and T, are the skin surface temperature and the temperature of the nearby radiating surface (K), respectively; A, is the area of the body participating in the radiation (m); e is the emissivity of the surface;
2. Find amount of heat removed from skin surface for each liter of sweat that evaporates from the skin. At normal skin temperatures (37° C) the latent heat of vaporization of water is L, = 2.4 × 106 J/kg and density of water p = 998.2 kg/m³. We know from experience that when two bodies, one hot and the other cold, are placed in an enclosure, the hotter body will cool and the colder body will heat until the degree of hotness of the two bodies is the same. Clearly something has been transferred from one body to the other to equalize their hotness. That which has been transferred from the hot body to the cold body is called heat. Units of heat are Joules(J) and calories (cal). Relationship between units 1 cal = 4.18 J and 1 Cal = 1000 cal = 4180 J 1. The quantitative relationship between heat transfer Q and temperature change AT contains three factors: Q = mcAT = mc(T, – T2), where Q is the symbol for heat transfer, m is the mass of the substance in kg (m = pV), and AT is the change in temperature. The symbol c stands for specific heat and depends on the material (J/kg-"C). The specific heat is the amount of heat necessary to change the temperature of 1.00 kg of mass by 1.00°C. 2. Energy eliminated during a phase change (vaporization/condensation) is determined by equation: Q = ml,, where Q is the symbol for heat transfer, m is the mass of the substance in kg pV), latent heat of vaporization L, (Jkg). (m = Solid Metal rod Air convection Radiation Heat flow c Radiation 3. The amount of heat transferred by conduction Q. is given by = hconductionA ATt, a Conduction b Convection 0. - KACT,-T here A is the area of the contact (m), L it is length (m), and T, – Tz is the temperature difference between the two ends (°C ). The constant K. is the coefficient of thermal conductivity (J/m sec-°C), t is time (sec), hconduction coefficient of conduction heat transfer (J/m2-sec-C), d is the thickness of the material (m). Conduction Through Multiple Layers: when more layers are added, we would expect the rate of heat transfer to decrease: htotal hiayeri' hlayer2 4. The amount of heat transferred by convection Q is given by Q = K{A_(T, – T_)t, here A. is the area exposed to convective currents (m²); T, and Ta are the skin and air temperatures, respectively ("C); K! = 8.3vº6 is the coefficient of convection, which is a function of the velocity v of the convective fluid (J/m²•sec•°C), t is time (sec). For air K! = 8.3v0.6 , here v is air velocity. 5. The amount of heat transferred by radiation Q, () is given by Q, = k,eA, (T – T;*)t where T, and T, are the skin surface temperature and the temperature of the nearby radiating surface (K), respectively; A, is the area of the body participating in the radiation (m); e is the emissivity of the surface;
Chapter5: Temperature And Heat
Section: Chapter Questions
Problem 13P: - (a) Compute the amount of heat needed to raise the temperature of 1 kg of water from its freezing...
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