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Flashcards covering key vocabulary, concepts, and equations related to free energy and entropy.
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Entropy Change Equation
ext{Δ}S_{sys} = rac{q_{rev}}{T}, where q_{rev} is the heat exchanged and T is the temperature in Kelvin.
Melting of Ice
The process of melting one mole of ice requires 6.02 kJ/mol, which is equivalent to 6020 J.
Entropy Change in Surroundings
When entropy change in the system is negative, the surroundings must have a positive and significant entropy change for the process to be spontaneous.
Total Entropy Change Equation
ext{Δ}S_{univ} = ext{Δ}S_{sys} + ext{Δ}S_{surr}.
Exothermic Processes
An exothermic process increases the entropy of the surroundings by adding heat.
Endothermic Processes
An endothermic process decreases the entropy of the surroundings by removing heat.
Temperature Impact on Entropy
Entropy change in the surroundings is more significant when the original temperature is lower.
Spontaneity Condition
A process is spontaneous if ext{Δ}G < 0. This occurs when ext{Δ}H is negative and ext{Δ}S is positive.
Gibbs Free Energy Equation
ext{Δ}G_{sys} = ext{Δ}H_{sys} - T ext{Δ}S_{sys}.
Equilibrium Condition
When ext{Δ}G = 0, the reaction is at equilibrium.
Second Law of Thermodynamics
The total entropy change, ext{Δ}S_{univ}, must be greater than zero for a spontaneous process.
Biological Systems Exception
Biological systems can decrease their own entropy by increasing the entropy of their surroundings.
Heat Exchange and Entropy Change
The entropy change ext{Δ}S_{surr} is inversely proportional to the temperature at which heat is gained or lost.
Calculating Entropy Change
The entropy change in the surroundings for a reaction is given by ext{Δ}S_{surr} = -rac{ ext{Δ}H_{rxn}}{T}.
Sign of Entropy Change in System
Increase in moles of products compared to reactants indicates a positive entropy change.
Concept of Gibbs Free Energy
Gibbs free energy indicates the maximum amount of work a system can perform at constant temperature and pressure.
Entropy Increase for Water Freezing
Water freezes spontaneously below 0°C because heat released increases entropy of surroundings.
Temperature Equilibrium
The temperature at which two phases, such as graphite and diamond, are in equilibrium is where ext{Δ}G_{rxn} = 0.