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The standard molar entropy of H2(g) is S∘= 130.7J mol−1 K−1 at 298K. Use this value, together with Boltzmann's equation, to determine the number of microstates, W, for one mole of H2(g) at 298K and 1 bar. Reflect on the magnitude of your calculated value by describing how to write the number in decimal form.

Answer :

As a function of energy and temperature, Boltzmann's Equation reveals the precise distribution of atoms among the various energy levels. N=m∑i=1Ni.

The Boltzmann function: what is it?

The Boltzmann distribution is a probability function used in statistical physics to describe the energy and temperature states of a system of particles. The system is capable of existing in a number of states, but some subsets of those states have a larger likelihood of doing so than others.

Which equation makes use of the Boltzmann constant?

The Boltzmann constant establishes the relationship between its energy and thermodynamic temperature: The equation E = kBT relates the total kinetic energy (E) in joules to the temperature (T) in kelvins.

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