Thermodynamics
- A thermodynamic system is taken through the cycle ABCD as shown in figure. Heat rejected by the gas during the cyclic process is :
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∵ Internal energy is the state function.
∴ In cyclie process; ∆U = 0
According to 1st law of thermodynamics∆Q = ∆U + W
So heat absorbed
∆Q = W = Area under the curve
= – (2V) (P) = – 2PV
So heat rejected = 2PVCorrect Option: A
∵ Internal energy is the state function.
∴ In cyclie process; ∆U = 0
According to 1st law of thermodynamics∆Q = ∆U + W
So heat absorbed
∆Q = W = Area under the curve
= – (2V) (P) = – 2PV
So heat rejected = 2PV
- In thermodynamic processes which of the following statements is not true?
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In an isochoric process volume remains constant whereas pressure remains constant in isobaric process.
Correct Option: A
In an isochoric process volume remains constant whereas pressure remains constant in isobaric process.
- One mole of an ideal gas at an initial temperature of T K does 6R joules of work adiabatically. If the ratio of specific heats of this gas at constant pressure and at constant volume is 5/3, the final temperature of gas will be
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T1 = T , W = 6R joules , γ = 5 3 W = P1V1 - P2V2 = nRT1 - nRT2 γ - 1 γ - 1 = nR(T1 - T2) γ - 1 n = 1 , T1 = T ⇒ R(T - T2) = 6R (5 / 3) - 1
⇒ T2 = ( T–4)KCorrect Option: A
T1 = T , W = 6R joules , γ = 5 3 W = P1V1 - P2V2 = nRT1 - nRT2 γ - 1 γ - 1 = nR(T1 - T2) γ - 1 n = 1 , T1 = T ⇒ R(T - T2) = 6R (5 / 3) - 1
⇒ T2 = ( T–4)K
- If Q, E and W denote respectively the heat added, change in internal energy and the work done in a closed cyclic process, then :
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In a cyclic process, the initial state coincides with the final state. Hence, the change in internal energy is zero, as it depends only on the initial and final states. But Q & W are non-zero during a cycle process.
Correct Option: C
In a cyclic process, the initial state coincides with the final state. Hence, the change in internal energy is zero, as it depends only on the initial and final states. But Q & W are non-zero during a cycle process.
- A monoatomic gas at a pressure P, having a volume V expands isothermally to a volume 2V and
then adiabatically to a volume 16V. The final pressure of the gas is : (take γ = 5 ) 3
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For isothermal process P1V1 = P2V2
⇒ PV = P2(2V) ⇒ P2 = P 2
For adiabatic process
P2V2γ = P3V3γ⇒ P (2v)γ = (P316v)γ 2 ⇒ P3 = 3 1 5 / 3 = P 2 8 64
Correct Option: C
For isothermal process P1V1 = P2V2
⇒ PV = P2(2V) ⇒ P2 = P 2
For adiabatic process
P2V2γ = P3V3γ⇒ P (2v)γ = (P316v)γ 2 ⇒ P3 = 3 1 5 / 3 = P 2 8 64