The human body is adaptable to extreme climatic conditions and keeps the body core and skin temperatures within the comfort zone by regulating the metabolic heat generation rate. For example. in extreme cold conditions, the human body will maintain the body temperature by increasing metabolic heat generation, while in very hot conditions, the body will sweat and release heat. To understand this effect of ambient conditions on the human body, repeat Example 3-14 in the text and consider a case where climatic conditions change from -20°C and 20°C. For this change in ambient air temperature, calculate the metabolic heat generation rate required with skin/fat thicknesses of 0.0075, 0.005, and 0.0025 m to maintain the skin temperature at page 238 34°C. Assume that in spite of the change in ambient air temperature. the perspiration rate remains constant at 0.0005 s − 1 . Plot a graph of metabolic heat generation rate against the ambient temperature with temperature increments of 5°C.
The human body is adaptable to extreme climatic conditions and keeps the body core and skin temperatures within the comfort zone by regulating the metabolic heat generation rate. For example. in extreme cold conditions, the human body will maintain the body temperature by increasing metabolic heat generation, while in very hot conditions, the body will sweat and release heat. To understand this effect of ambient conditions on the human body, repeat Example 3-14 in the text and consider a case where climatic conditions change from -20°C and 20°C. For this change in ambient air temperature, calculate the metabolic heat generation rate required with skin/fat thicknesses of 0.0075, 0.005, and 0.0025 m to maintain the skin temperature at page 238 34°C. Assume that in spite of the change in ambient air temperature. the perspiration rate remains constant at 0.0005 s − 1 . Plot a graph of metabolic heat generation rate against the ambient temperature with temperature increments of 5°C.
Solution Summary: The author analyzes the metabolic heat generation rate against the ambient temperature with temperature increment of 5°C. A human with lesser skin layer thickness will have higher metabolism to maintain interface temperature.
The human body is adaptable to extreme climatic conditions and keeps the body core and skin temperatures within the comfort zone by regulating the metabolic heat generation rate. For example. in extreme cold conditions, the human body will maintain the body temperature by increasing metabolic heat generation, while in very hot conditions, the body will sweat and release heat. To understand this effect of ambient conditions on the human body, repeat Example 3-14 in the text and consider a case where climatic conditions change from -20°C and 20°C. For this change in ambient air temperature, calculate the metabolic heat generation rate required with skin/fat thicknesses of 0.0075, 0.005, and 0.0025 m to maintain the skin temperature at page 238 34°C. Assume that in spite of the change in ambient air temperature. the perspiration rate remains constant at
0.0005
s
−
1
. Plot a graph of metabolic heat generation rate against the ambient temperature with temperature increments of 5°C.
A very thin electrical strip providing heat flux of 909 W/m2 is attached to the plate as shown in the figure. The system is under steady state conditions where the bottom side of the system is perfectly insulated and the top side is exposed to convection and radiation (emissivity and temperature values are shown in the figure). If the top surface temperature of the plate is 348 K calculate the convective heat transfer coefficient in W/m2K.
Round your answer to the nearest integer value and write only the numerical value in the provided box, not the units.
A box full of electronics with the dimensions shown in the diagram is buried deep in soil. The electronics keep the box
at a constant temperature of 300K. Is the surrounding soil is at a temperature of 265K and has a thermal conductivity of
0.52 W/m/K, what is the heat transfer rate between the box and soil?
0.75m
0.75m
1.5m
A heat-conducting sphere of radius a is composed of two
hemispheres with an insulating infinitesimal space
between them, as shown in the figure. The upper and
lower halves of the sphere are in contact with thermal
T, baths of temperatures +T, and -T1, respectively. The
sphere of radius a is inside another heat-conducting
sphere of radius b with a temperature T,
+T
-TV
Calculate the temperature at the points:
a) Within the inner sphere,
b) In the region between the two spheres
Figure: The hemispheres of the
inner sphere are at different
c) Outside the outer sphere
temperatures
Chapter 3 Solutions
Heat and Mass Transfer: Fundamentals and Applications
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