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Calculate the temperature at which air possesses a density equal to that of hydrogen at 0°C . Density of air at NTP = 14.4 .
Ans:- 3658.2°c
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The temperature at which air possesses a density equal to that of hydrogen at 0°C i.e. T2 = 3658.2°c
Given that;
The density of air at NTP= 14.4= D1
To find;
The temperature at which air possesses a density equal to that of hydrogen at 0°C i.e. T2 = ?
Solution;
We know,
Density of Hydrogen= 1 (since mass and volume are constant according to the given situation = D2
According to Charles law,
"The volume of an ideal gas is directly proportional to the absolute temperature at constant pressure".
i.e. V1/V2 = T1/T2
Then,
M/D1 / M/D2 = T1/ T2 (since d=m/v; v=m/d)
D2/D1 = T1/T2
1/14.4 = 273/ T2
T2 = 273 x 14.4
T2 = 3931.2 K
Thus, Temperature of air alone = (3931.2 - 273) K = 3658.2°c
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