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Estimate the average thermal energy of a helium atom at (i) room temperature (27 °C), (ii) the temperature on the surface of the Sun (6000 K), (iii) the temperature of 10 million Kelvin (the typical core temperature in the case of a star).

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At room temperature, T = 27°C = 300 K

Average thermal energy = (3/2)kT

Where k is Boltzmann constant = 1.38 × 10–23 m2 kg s–2 K–1 

Hence, the average thermal energy of a helium atom at room temperature (27°C) is 6.21 × 10–21 J.

Hence, the average thermal energy of a helium atom on the surface of the sun is 1.241 × 10–19 J.

At temperature, T = 107 K

Hence, the average thermal energy of a helium atom at the core of a star is 2.07 × 10–16 J.

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