1. The figure shows the natural loga- rithm of the particle density of air (p = 1.225 kg m-3 at h = 0) for a constant temperature. Given that the linear fit to the data is In(n) = 58.533 at h = 0 and In(n) 57.386 at h = 10ª m, stating any assumptions used, 10 2000 4000 6000 8000 Height, h [m] (a) calculate the average mass of an air particle, (b) determine the temperature of the air. Number density, In(n) [m] 57.5 58 58.5
1. The figure shows the natural loga- rithm of the particle density of air (p = 1.225 kg m-3 at h = 0) for a constant temperature. Given that the linear fit to the data is In(n) = 58.533 at h = 0 and In(n) 57.386 at h = 10ª m, stating any assumptions used, 10 2000 4000 6000 8000 Height, h [m] (a) calculate the average mass of an air particle, (b) determine the temperature of the air. Number density, In(n) [m] 57.5 58 58.5
College Physics
1st Edition
ISBN:9781938168000
Author:Paul Peter Urone, Roger Hinrichs
Publisher:Paul Peter Urone, Roger Hinrichs
Chapter13: Temperature, Kinetic Theory, And The Gas Laws
Section: Chapter Questions
Problem 38PE: (a) In the deep space between galaxies, me density of atoms is as low as 106atoms/m3, and me...
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![1. The figure shows the natural loga-
rithm of the particle density of air
(p = 1.225 kg m-3 at h = 0) for
a constant temperature. Given
that the linear fit to the data is
In(n) = 58.533 at h = 0 and
In(n)
57.386 at h = 10ª m,
stating any assumptions used,
10
2000
4000
6000
8000
Height, h [m]
(a) calculate the average mass of an air particle,
(b) determine the temperature of the air.
Number density, In(n) [m]
57.5
58
58.5](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F08313dc7-1129-40cd-9842-64e29c961231%2Fbae3d691-8c5d-4191-a8de-13223cf58c1e%2Fl5hp8zg_processed.png&w=3840&q=75)
Transcribed Image Text:1. The figure shows the natural loga-
rithm of the particle density of air
(p = 1.225 kg m-3 at h = 0) for
a constant temperature. Given
that the linear fit to the data is
In(n) = 58.533 at h = 0 and
In(n)
57.386 at h = 10ª m,
stating any assumptions used,
10
2000
4000
6000
8000
Height, h [m]
(a) calculate the average mass of an air particle,
(b) determine the temperature of the air.
Number density, In(n) [m]
57.5
58
58.5
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