Section 19.1
Composition and Structure
1. (Paired exercises 3 and 4) If the air temperature on a hot summer day is 27.0° C at sea level, how cold will it be in a hot-air balloon that has ascended to a height
of 3000 m?
We know the lapse rate for normal air in the troposphere to be 6.5 C° /km, so the temperature change can be found by multiplying the lapse rate
R
by the vertical change
h, which is:
3000 m - 0 m = 3000 m = 3.0 km
The temperature at this altitude can then be found by subtracting the temperature
change from the initial temperature at sea level,
T0.
| T1 | = T0 - Rh |
| = 27.0°C - (6.5 C°/km)(3.0 km) |
| = 27.0°C - 19.5°C |
| = 7.5°C |
Section 19.3
Atmospheric Measurements and Observations
2. (Paired exercises 7 and 8) A student finds that on a certain day the dry-bulb reading
on a psychrometer is 80°F and the wet-bulb reading is 75°F What is the:
a. relative humidity,
b. maximum moisture capacity of the air,
c. actual moisture content in the air, and
d. dew point?
a.
Using Table 1 from Appendix VIII of the
textbook, we can see that for an air temperature (dry-bulb reading of 80°F -
75°F = 5°F), the relative humidity is 79%
b.
The maximum moisture capacity of the air
at 80°F can also be read from Table 1 as 10.9 gr/ft3.
c.
We must calculate the actual moisture content of the air by multiplying the
maximum moisture capacity by the decimal equivalent of the relative humidity:
(Remember that 79% is equivalent to 0.79).
Actual moisture content = (10.9 gr/ft3)(0.79) = 8.6 gr/ft3
d.
The dew point can be found using Table 2 in Appendix VIII of the textbook.
For the given air temperature and depression of the wet-bulb reading, at 80°F and 5°F depression, the dew point is
73°F.
(80 cm Hg)(14.7 lb/in2 / 76 cm Hg) = 15 lb/in2
(80 cm Hg)(1 atm / 76 cm Hg) = 1.1 atm
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