• आण्विक वेग | |
molecular: अणु अणुविमा | |
velocity: गति चाल जल्दी | |
molecular velocity मीनिंग इन हिंदी
molecular velocity उदाहरण वाक्य
उदाहरण वाक्य
अधिक: आगे- However, it does require that each small locality change slowly enough to practically sustain its local Maxwell Boltzmann distribution of molecular velocities.
- The rate of effusion is determined by the number of molecules entering an aperture per unit time, and hence by the average molecular velocity.
- This means that collisions between molecules are so frequent that chemical and radiative processes do not disrupt the local Maxwell-Boltzmann distribution of molecular velocities.
- ;1877 : Ludwig Boltzmann establishes statistical derivations of many important physical and chemical concepts, including entropy, and distributions of molecular velocities in the gas phase.
- In 1877, Ludwig Boltzmann established statistical derivations of many important physical and chemical concepts, including entropy, and distributions of molecular velocities in the gas phase.
- Circumstances occur in which local thermodynamic equilibrium does not prevail, because the strong radiative effects overwhelm the tendency to the Maxwell Boltzmann distribution of molecular velocities.
- In 1859, after reading a paper on the diffusion of molecules by Rudolf Clausius, Scottish physicist James Clerk Maxwell formulated the Maxwell distribution of molecular velocities, which gave the proportion of molecules having a certain velocity in a specific range.
- However, vibrational modes simply cause gammas which decrease toward 1, since vibration modes in a polyatomic gas gives the gas additional ways to store heat which do not affect temperature, and thus do not affect molecular velocity and sound velocity.
- His statement that " . . . in mixed media the mean square molecular velocity is inversely proportional to the specific weight of the molecules " has been seen as the first statement of the equipartition theorem for translational motion.
- Now, the average molecular velocity of a gas is given by the following formula : temperature of the gasAverage molecular velocity-----------------------molecular mass of the gasThus, the average molecular velocity of a gas is a function of both its temperature, and its molecular mass.