Why does reversibility require equilibrium?

In summary, reversibility in a process requires equilibrium because, at equilibrium, the forward and reverse reactions occur at equal rates, allowing the system to maintain a stable state. This balance ensures that the system can transition back and forth without favoring one direction over the other, making reversibility possible. In non-equilibrium conditions, the rates of reactions differ, leading to a net change that disrupts the possibility of reversibility.
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phyahmad
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my question is short simply why reversibility requires equilibrium?
 
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What research have you done about this question? Can you post links to your reading that led to this question? Thanks.
 
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berkeman said:
What research have you done about this question? Can you post links to your reading that led to this question? Thanks.
I was studying mehran kerdarbook on statistical mechanics of particles
 
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In irreversible processes, transport of mass, momentum and heat occur at finite rates, and these cannot be reversed for the system without also bringing about a net change in the surroundings. Mass transfer involves diffusion at finite rates. Momentum transfer involves viscous dissipation of mechanical energy to internal energy and involves finite viscous stresses at finite deformation rates. Heat Transfer involves heat conduction at finite temperature gradients. All of these involve entropy generation within the system, rather than entropy transport via heat flow across the boundary of the system.
 
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Chestermiller said:
In irreversible processes, transport of mass, momentum and heat occur at finite rates, and these cannot be reversed for the system without also bringing about a net change in the surroundings. Mass transfer involves diffusion at finite rates. Momentum transfer involves viscous dissipation of mechanical energy to internal energy and involves finite viscous stresses at finite deformation rates. Heat Transfer involves heat conduction at finite temperature gradients. All of these involve entropy generation within the system, rather than entropy transport via heat flow across the boundary of the system.
Where can I learn about boltzmann's H theorem?
 
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I don’t even know what that is.
 
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FAQ: Why does reversibility require equilibrium?

What is reversibility in the context of chemical reactions?

Reversibility in chemical reactions refers to the ability of a reaction to proceed in both the forward and reverse directions. In a reversible reaction, the products can react to form the original reactants under suitable conditions.

Why is equilibrium important for reversibility?

Equilibrium is important for reversibility because it represents a state where the rates of the forward and reverse reactions are equal. At equilibrium, the concentrations of reactants and products remain constant over time, allowing the reaction to proceed in both directions without any net change.

Can a reaction be reversible without reaching equilibrium?

No, a reaction cannot be truly reversible without reaching equilibrium. Reversibility inherently implies that the reaction can proceed in both directions, and this is only possible when the system is at equilibrium, where the forward and reverse reaction rates are balanced.

How does thermodynamics relate to reversibility and equilibrium?

Thermodynamics relates to reversibility and equilibrium through the concepts of free energy and entropy. A reversible process is one that occurs with no net change in free energy and maximum entropy production. At equilibrium, the free energy of the system is minimized, and any deviation from this state would require an input or release of energy.

What role do catalysts play in reversible reactions and equilibrium?

Catalysts play a crucial role in reversible reactions by lowering the activation energy for both the forward and reverse reactions equally. This helps the system reach equilibrium more quickly but does not change the position of equilibrium. Catalysts ensure that reversibility is maintained by facilitating the reaction in both directions.

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