Tag: work done by an ideal gas in isothermal expansion
Questions Related to work done by an ideal gas in isothermal expansion
The work done by 100 calorie of heat in isothermal expansion of ideal gas is
Work done during isothermal expansion depends on change in
Expansion of 1 mole of ideal gas is taking place from 2 litres to 8 litres at
300 K against 1 atm pressure. calculate $ \Delta JK^{-1} mol^{-1} $ given $ R= \dfrac {8.3J}{mol-K}, 1 lit-atm= 100 j,in 2=0.693) $
The pressure and volume of a given mass of gas at a given temperature are $ \mathrm{P} $ and $ \mathrm{V} $ respectively.Keeping temperature constant, the pressure is increased by 10$ \% $ and then decreased by 10$ \% $ .The volume how will be -
Two bulbs of volume V and 4V contains gas at pressures of 5 atm,. 1 atm and at temperatures of 300K and 400K respectively. When these bulbs are joined by narrow tube keeping their temperature at their initial values. The pressure of the system is
In isobaric process of ideal gas $(f = 5)$ work done by gas is equal to $10\ J$. Then heat given to gas during process is
One mole of an ideal gas at $300K$ is expanded isothermally from an initial volume of $1litre$ to $10litres$. The $\Delta E$ for this process is $(R=2cal.mol-1K-1)$
An Ideal gas undergoes an isobaric process. If its heat capacity is $C _v$ at constant volume and number of mole $n$. then the ratio of work done by gas to heat given to gas when temperature of gas changes by $\Delta T$ is:
Three moles of an ideal gas kept at a constant temperature at $300 K$ are compressed from a volume of $4 L$ to $1 L$. The work done in the process is
A physical quantity that is conserved in a process
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