Homework Help is Here – Start Your Trial Now!
Science
Advanced Physics
The probability of a molecule of mass (m) in a gas at temp (7) having a speed of (c) is given by: 3/2 p = c² x (m²) ² x exp Where k is the Boltzmann constant. Show that the maximum probability is found when: C = 2kT m mc² 2kT

The probability of a molecule of mass (m) in a gas at temp (7) having a speed of (c) is given by: 3/2 p = c² x (m²) ² x exp Where k is the Boltzmann constant. Show that the maximum probability is found when: C = 2kT m mc² 2kT

icon
Related questions
Question

Idk this questions as well

The probability of a molecule of mass (m) in a gas at temp (7) having a speed of (c) is given by: p = c² x 3/2 P(-2160 Where k is the Boltzmann constant. Show that the maximum probability is found when: m (27KT) 2лkТ C = 2kT m mc² 2kT x exp
Transcribed Image Text:The probability of a molecule of mass (m) in a gas at temp (7) having a speed of (c) is given by: p = c² x 3/2 P(-2160 Where k is the Boltzmann constant. Show that the maximum probability is found when: m (27KT) 2лkТ C = 2kT m mc² 2kT x exp
Expert Solution
steps

Step by step

Solved in 2 steps

SEE SOLUTIONCheck out a sample Q&A here
Blurred answer