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Answer in brief:
What will happen to the mean square speed of the molecules of a gas if the temperature of the gas increases?
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Answer in brief:
A gas in a cylinder is at pressure P. If the masses of all the molecules are made one-third of their original value and their speeds are doubled, then find the resultant pressure.
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Answer in brief:
Show that rms velocity of an oxygen molecule is `sqrt2` times that of a sulfur dioxide molecule at S.T.P.
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At what temperature will oxygen molecules have same rms speed as helium molecules at S.T.P.? (Molecular masses of oxygen and helium are 32 and 4 respectively).
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Answer in brief:
Compare the rms speed of hydrogen molecules at 127°C with rms speed of oxygen molecules at 27ºC given that molecular masses of hydrogen and oxygen are 2 and 32 respectively.
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Choose the correct option:
The graph shows variation of displacement of a particle performing S.H.M. with time t. Which of the following statements is correct from the graph?

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What will be the effect on the position of zero deflection if only the current flowing through the potentiometer wire is decreased?
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Answer in brief:
State the characteristics of stationary waves.
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An electron, a proton, an α-particle, and a hydrogen atom are moving with the same kinetic energy. The associated de Broglie wavelength will be longest for ______.
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State the importance of Davisson and Germer experiment.
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What is the speed of a proton having de Broglie wavelength of 0.08 Å?
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Answer in brief.
State the postulates of Bohr’s atomic model.
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Derive the expression for the energy of an electron in the atom.
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In an ideal gas, the molecules possess ______.
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If the density of oxygen is 1.44 kg/m3 at a pressure of 105 N/m2, find the root mean square velocity of oxygen molecules.
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When a gas is heated, its temperature increases. Explain this phenomenon on the basis of the kinetic theory of gases.
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Explain, on the basis of the kinetic theory of gases, how the pressure of a gas changes if its volume is reduced at a constant temperature.
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Calculate the ratio of the mean square speeds of molecules of a gas at 30 K and 120 K.
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Two vessels A and B are filled with the same gas where the volume, temperature, and pressure in vessel A is twice the volume, temperature, and pressure in vessel B. Calculate the ratio of the number of molecules of the gas in vessel A to that in vessel B.
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Find the kinetic energy of 5 litres of a gas at STP, given the standard pressure is 1.013 × 105 N/m2.
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