A moles of a monoatomic ideal gas are at pressure `3xx10^(5)Nm^(-2)` and temperature 100K (state A, say). Is is head heated isobarically to temperature 400K (state B, say). Next it undergoes isothermal expansion to pressure `1 xx 10^(5) Nm^(-2)` (state C). It is then cooled isobarically to 100 K (state D). Finally, it is compressed isothermal to returm to its initial state A. Draw P-T : P-V and V-T diagrams for the whole process.

Volume (V), Pressure (P) and Temperature (T) are state functions. Is the statement true?

An ideal monatomic gas expands isobarically from state A to state B. It is then compressed isothermally from state B to state C and finally cooled at constant volume until it returns to its initial state A. What is the temperature of the gas when it is in state B?

An ideal monatomic gas expands isobarically from state A to state B. It is then compressed isothermally from state B to state C and finally cooled at constant volume until it returns to its initial state A. How much work is done by the gas in expanding isobarically from A to B?

An ideal monatomic gas expands isobarically from state A to state B. It is then compressed isothermally from state B to state C and finally cooled at constant volume until it returns to its initial state A. How much work is done on the gas in going from B to C?

n moles of an ideal mono atomic gas is initially at pressure 32 P_(0) and volume V_(0) . Its volume is doubled by an isobaric process. After this the gas is adiabatically expanded so as to make its volume 16V_(0) . Now the gas is isobarically expanded. Finally, the gas is made to return to its initial state by an isothermal process. (a) Represent the process on a P–V diagram. (b) Calculate work done by the gas in one cycle.

One mole of a monatomic ideal gas has an initial pressure, volume, and temperature of P_0 , V_0 , and 438 K, respectively. It undergoes an isothermal expansion that triples the volume of the gas. Then, the gas undergoes an isobaric compression back to its original volume. Finally, the gas undergoes an isochoric increase in pressure, so that the final pressure, volume, and temperature are p_0 V_0 and 438 K, respectively. Find the total heat for this three-step process, and state whether it is absorbed by or given off by the gas.

1.0 mole of a monoatomic ideal gas is expanded from state (1) to state (2) as shown in the figure. Calculate ti work done for the expansion of gas from state (1) to state (2) at 298 K

The number of molecules in an ideal gas with a volume of V at pressure P and temperature T is 'n'. Write down the equation of state for this gas.

An ideal gas at pressure 4 xx 10^(5)Pa and temperature 400K occupies 100cc . It is adiabatically expanded to double of its original volume. Calculate (a) the final pressure (b) final temperature and (c ) work done by the gas in the process (gamma = 1.5)