List of top Physics Questions on Ideal gas equation

A bubble of an ideal gas rises from the bottom of a lake to the surface. At the bottom, the pressure is \(3\ \text{atm}\) and the temperature is \(7^\circ\text{C}\). At the surface, the pressure is \(1\ \text{atm}\) and the temperature is \(27^\circ\text{C}\). If the initial volume of the bubble was \(V_0\), what is its volume \(V\) at the surface?
At constant temperature, the product \(PV\) is plotted against pressure \(P\) for an ideal gas. The graph obtained is
If the pressure of an ideal gas is doubled and its absolute temperature is halved, the volume will become
The graph of pressure P and volume V of 1 mole of an ideal gas at constant temperature is
A balloon is filled at 27$^\circ$C and 1 atmospheric pressure by volume 500 m$^3$ helium gas. At -3$^\circ$C and 0.5 atmospheric pressure, the volume of helium gas will be ______.
An ideal gas at pressure ' P ' and temperature ' T ' is enclosed in a vessel of volume ' $V$ '. Some gas leaks through a hole from the vessel and the pressure of the enclosed gas falls to ' $\text{P}'$ '. Assuming that the temperature ture of the gas remains constant during the leakage , the number of moles of the gas that have leaked is
An ideal gas at pressure ' P ' and temperature ' T ' is enclosed in a vessel of volume ' $V$ '. Some gas leaks through a hole from the vessel and the pressure of the enclosed gas falls to ' $\text{P}'$ '. Assuming that the temperature ture of the gas remains constant during the leakage , the number of moles of the gas that have leaked is
A vessel containing \(10\) liters of an ideal gas at a pressure of \(760\text{ mm of Hg}\) is connected to an evacuated \(9\) liter vessel. The resultant pressure is
A vessel containing \(10\) liters of an ideal gas at a pressure of \(760\text{ mm of Hg}\) is connected to an evacuated \(9\) liter vessel. The resultant pressure is
A container of \(10\,\text{L}\) is filled with an ideal gas at a temperature of \(27^\circ\text{C}\) at a pressure of \(12\,\text{atm}\). The volume of the container is reduced to \(6\,\text{L}\) and the temperature of the gas is increased by \(30^\circ\text{C}\), then the final pressure of the gas is