The average speed of a gas molecule in meters per second is Vaug 8RT where the temperature T is given in kelvins, the M molar mass M is given in kilogram-moles, and R = 8.31. dvaug Calculate dT at T = 400 K for krypton, which has a molar mass of 0.0838 kg/mol. (Use decimal notation. Give your answer to four decimal places.) d. dT Vaug = m/(s K)

Trigonometry (MindTap Course List)
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Author:Ron Larson
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Chapter6: Topics In Analytic Geometry
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The average speed of a gas molecule in meters per second is
Vavg =
8RT
where the temperature T is given in kelvins, the
molar mass M is given in kilogram-moles, and R 8.31.
dvaug
Calculate
at T = 400 K for krypton, which has a molar mass of 0.0838 kg/mol.
dT
(Use decimal notation. Give your answer to four decimal places.)
d
m/(s · K)
%3D
Vaug
dT
Transcribed Image Text:O Resources The average speed of a gas molecule in meters per second is Vavg = 8RT where the temperature T is given in kelvins, the molar mass M is given in kilogram-moles, and R 8.31. dvaug Calculate at T = 400 K for krypton, which has a molar mass of 0.0838 kg/mol. dT (Use decimal notation. Give your answer to four decimal places.) d m/(s · K) %3D Vaug dT
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