The average kinetic energy per molecule of helium gas at temperature T is E and the molar gas constant is R. Then Avogadro's number is equal to : |
\(\frac{RT}{2E}\) \(\frac{3RT}{E}\) \(\frac{E}{2RT}\) \(\frac{3RT}{2E}\) |
\(\frac{3RT}{2E}\) |
Average kinetic energy per unit molecule : E = \(\frac{3}{2}kT\) \(k = \frac{2E}{3T}\) But, avogadro's Number = NA = \(\frac{R}{k} = \frac{R}{2E/3T}\) NA = \(\frac{3RT}{2E}\) |