Let \[\overline{v},\,{{v}_{rms}}\] and \[{{v}_{p}}\] respectively denote the mean speed, root mean square speed and most probable speed of the molecules in an ideal monoatomic gas at absolute temperature T, the mass of a molecule is m. Then

No molecule can have speed greater than \[\sqrt{2}{{v}_{rms}}\]

The average kinetic energy of a molecule is \[\frac{3}{4}mv_{p}^{2}\]

No molecule can have speed less than \[{{v}_{p}}/\sqrt{2}\]

Let \[\overline{v},\,{{v}_{rms}}\] and \[{{v}_{p}}\] respectively deno

1.	Let \[\overline{v},\,{{v}_{rms}}\] and \[{{v}_{p}}\] respectively denote the mean speed, root mean square speed and most probable speed of the molecules in an ideal monoatomic gas at absolute temperature T, the mass of a molecule is m. Then
A.	\[{{v}_{p}}<\overline{v}<{{v}_{rms}}\]
B.	The average kinetic energy of a molecule is \[\frac{3}{4}mv_{p}^{2}\]
C.	No molecule can have speed greater than \[\sqrt{2}{{v}_{rms}}\]
D.	No molecule can have speed less than \[{{v}_{p}}/\sqrt{2}\]
Answer» C. No molecule can have speed greater than \[\sqrt{2}{{v}_{rms}}\]