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Q5.2:
For the process to occur under adiabatic conditions, the correct condition is:

Solution :

Theoretical Foundation of Adiabatic Processes

An adiabatic process is defined as a thermodynamic transformation of a system in which there is no heat exchange between the system and its surroundings. This implies that the net flow of heat ($Q$) across the boundaries of the system is zero.

Step 1: Identifying the Mathematical Constraint

By the First Law of Thermodynamics, the change in internal energy ($\Delta U$) of a system is given by the relation:

$\Delta U = Q - W$

Where:

  • $Q$ represents the heat exchanged.
  • $W$ represents the work done by the system.

For a process to satisfy adiabatic conditions, we define the constraint as $Q = 0$ [Per the definition of adiabatic insulation]. Substituting this into the First Law yields:

$\Delta U = -W$

Step 2: Differential Representation

In infinitesimal form, the adiabatic condition is expressed as:

$dQ = 0$

This necessitates that for any infinitesimal change in the state of the gas, no differential heat energy is absorbed or rejected [Per the Second Law of Thermodynamics, implies no entropy change due to heat transfer, $dS = dQ_{rev}/T = 0$].

Step 3: State Variable Relationship

For an ideal gas undergoing a reversible adiabatic process, the state variables pressure ($P$) and volume ($V$) are governed by the Poisson equation:

$PV^{\gamma} = \text{constant}$

Where $\gamma = \frac{C_p}{C_v}$ is the adiabatic index [Derived from the kinetic theory of gases].

Visual Representation of Adiabatic vs Isothermal Processes

V P Adiabatic Path ($PV^{\gamma} = C$) Origin (0,0)

Summary of Conditions

Condition Type Mathematical Expression
Heat Exchange $dQ = 0$
Internal Energy Relation $dU = -PdV$
Entropy Change $dS = 0$ (for reversible adiabatic)

Final Solution: The correct condition for an adiabatic process is $dQ = 0$, meaning there is no exchange of heat between the system and its environment during the process.


More Questions from Class 11 Physics Thermodynamics EXERCISES


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