The total momentum of the molecules of $1 \,gm$ $mol$ of a gas in a container at rest of $300 \,K$ is
Medium
Download our appand get started for free
Experience the future of education. Simply download our apps or reach out to us for more information. Let's shape the future of learning together!No signup needed.*
Similar Questions
- 1An ideal gas $(\gamma = 1.5)$ is expanded adiabatically. How many times has the gas to be expanded to reduce the root mean square velocity of molecules $2.0$ timesView Solution
- 2One kg of a diatomic gas is at a pressure of $8 \times 10^4$ $N/m^2$ The density of the gas is $4$ $kg/m^3$ What is the energy (in $\times 10^4\; J$) of the gas due to its thermal motion?View Solution
- 3Two moles of a monoatomic ideal gas is confined in a container and is heated such that its temperature increases by $10\,^oC$. The approximate change in its internal energy is ..... $J$. $(R = 8.31\, J/mole-K)$View Solution
- 4One mole of monoatomic gas and three moles of diatomic gas are put together in a container. The molar specific heat (in $J\,{K^{ - 1}}\,mo{l^{ - 1}})$ at constant volume is $(R = 8.3\,J\,{K^{ - 1}}\,mo{l^{ - 1}})$View Solution
- 5View SolutionSpecific heats of monoatomic and diatomic gas is same than which relation is valid
- 6If the intermolecular forces vanish away, the volume occupied by the molecules contained in $4.5 \,kg$ water at standard temperature and pressure will beView Solution
- 7Five moles of helium are mixed with two moles of hydrogen to form a mixture. Take molar mass of helium $M_1=4\ g$ and that of hydrogen $M_2=2\ g$ If the internal energy of He sample of $100\,\,J$ and that of the hydrogen sample is $200\,\,J$, then the internal energy of the mixture is ..... $J$View Solution
- 8Match the $\frac{C _{ P }}{ C _{ v }}$ ratio for ideal gases with different type of moleculesView Solution
Moleculae type $\frac{C _{ P }}{ C _{ v }}$ $(A)$ Monoatomic $(I)$ $\frac{7}{ 5}$ $(B)$ Diatomic rigid molecules $(II)$ $\frac{9}{7}$ $(C)$ Diatomic non-rigid molecules $(III)$ $\frac{4}{3}$ $(D)$ Triatomic rigid molecules $(IV)$ $\frac{5}{3}$ - 9View SolutionThe absolute zero is the temperature at which
- 10A container holds $10^{26} molecules/m^3$ each of mass $3 \times 10^{-27}\,\,kg$. Assume that $1/6$ of the molecules move with velocity $2000 \,\,m/s$ directly towards one wall of the container while the remaining $5/6$ of the molecules move either away from the wall or in perpendicular direction, and all collisions of the molecules with the wall are elasticView Solution