When excessive heat is produced within the body, it must be transferred to the skin and dispersed if the temperature at the body interior is to be maintained at the normal value of 37.0 °C. One possible mechanism is conduction through body fat. Suppose that heat travels through 0.033 m of fat in reaching the skin, which has a total surface area of 1.6 m2 and a temperature of 34.4 °C. How much heat is transferred to the skin in 10 minutes, assuming the conductivity of body fat to be k = 0.20 J/(s*m*°C)? Q = J

College Physics
1st Edition
ISBN:9781938168000
Author:Paul Peter Urone, Roger Hinrichs
Publisher:Paul Peter Urone, Roger Hinrichs
Chapter14: Heat And Heat Transfer Methods
Section: Chapter Questions
Problem 44PE: For the human body, what is the rate of heat transfer by conduction through the body’s tissue with...
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When excessive heat is produced within the body, it must be transferred to the skin and dispersed if the
temperature at the body interior is to be maintained at the normal value of 37.0 °C. One possible
mechanism is conduction through body fat.
Suppose that heat travels through 0.033 m of fat in reaching the skin, which has a total surface area of 1.6
m2 and a temperature of 34.4 °C. How much heat is transferred to the skin in 10 minutes, assuming the
conductivity of body fat to be k = 0.20 J/(s*m*°C)?
Q =
J
Transcribed Image Text:When excessive heat is produced within the body, it must be transferred to the skin and dispersed if the temperature at the body interior is to be maintained at the normal value of 37.0 °C. One possible mechanism is conduction through body fat. Suppose that heat travels through 0.033 m of fat in reaching the skin, which has a total surface area of 1.6 m2 and a temperature of 34.4 °C. How much heat is transferred to the skin in 10 minutes, assuming the conductivity of body fat to be k = 0.20 J/(s*m*°C)? Q = J
Expert Solution
Step 1

Given :

T = 37°C

L = 0.033 m

A = 1.6 m2

To = 34.4°C

t = 10 minutes = (10)(60) = 600 seconds

k = 0.20 J/(s*m*°C)

 

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