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This deck focuses on Entropy And Second Law Of Thermodynamics, giving you a quick way to review the definitions, rules, and examples that matter most for AP Physics 2.
Study Entropy And Second Law Of Thermodynamics in AP Physics 2 with focused flashcards that help you recognize the idea, recall the key rule, and apply it in practice-style prompts.
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What is the Second Law of Thermodynamics?
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Entropy of an isolated system never decreases. This fundamental law states entropy never decreases in isolated systems.
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This deck focuses on Entropy And Second Law Of Thermodynamics, giving you a quick way to review the definitions, rules, and examples that matter most for AP Physics 2.
Work through these flashcards in short sessions. Try to answer each prompt before flipping the card, then revisit any cards you miss until the explanation feels automatic.
Answer: Entropy of an isolated system never decreases. This fundamental law states entropy never decreases in isolated systems.
Answer: Number of microstates. Represents the total number of possible microscopic arrangements.
Answer: Entropy approaches zero as temperature approaches absolute zero. Perfect crystals reach minimum entropy at 0 K.
Answer: They are impossible. Entropy increase prevents 100% efficient energy conversion.
Answer: Joules per Kelvin (J/K). Energy per temperature unit in the International System of Units.
Answer: Decreased disorder or energy dispersal. Negative ΔS means the system becomes more ordered.
Answer: Entropy is a measure of a system's disorder. Entropy quantifies the randomness or energy dispersal in a system.
Answer: Positive. Spontaneous processes always increase total system entropy.
Answer: Entropy is a measure of a system's disorder. Entropy quantifies the randomness or energy dispersal in a system.
Answer: Entropy becomes constant at absolute zero. All substances reach minimum entropy at absolute zero temperature.
Answer: ΔS=TQ. Heat Q divided by temperature T gives entropy change.
Answer: Higher entropy means greater energy dispersal. Energy spreads out more uniformly with increasing entropy.
Answer: Entropy relates to the number of microstates. More microstates correspond to higher entropy values.
Answer: Reversible process. Only reversible processes maintain constant total entropy.
Answer: Entropy increases or remains constant. Second Law prevents entropy decrease in isolated systems.
Answer: Entropy of an isolated system never decreases. This fundamental law states entropy never decreases in isolated systems.
Answer: Entropy increases with temperature. Higher temperatures allow more molecular motion and disorder.
Answer: ΔS=TQ. For constant temperature, entropy change equals Q/T.
Answer: Higher entropy means greater energy dispersal. Energy spreads out more uniformly with increasing entropy.
Answer: ΔS=2J/K. Using ΔS=Q/T=150/75=2 J/K.
Answer: ΔS=TQ. For constant temperature, entropy change equals Q/T.
Answer: Decreased disorder or energy dispersal. Negative ΔS means the system becomes more ordered.
Answer: Number of microstates. Represents the total number of possible microscopic arrangements.
Answer: Second Law of Thermodynamics. This law mandates entropy never decreases in isolated systems.
Answer: ΔS=1.67J/K. Using ΔS=Q/T=500/300=1.67 J/K.
Answer: Second Law of Thermodynamics. Entropy increase limits the conversion of heat to work.
Answer: Entropy increases with temperature. Higher temperatures allow more molecular motion and disorder.
Answer: S. Standard symbol used to represent entropy in thermodynamic equations.
Answer: The system becomes more ordered. Negative ΔS indicates reduced randomness and fewer microstates.
Answer: They are impossible. Entropy increase prevents 100% efficient energy conversion.
Answer: Entropy change is proportional to heat exchange. More heat transfer at lower temperatures increases entropy more.
Answer: Higher entropy reduces efficiency. Rising entropy means less available energy for useful work.
Answer: ΔS=TQ. Heat Q divided by temperature T gives entropy change.
Answer: Reactions tend to increase total entropy. Reactions favored when they increase overall system entropy.
Answer: ΔS=TΔH. Enthalpy change divided by temperature during phase changes.
Answer: Disorder or randomness. Quantifies the degree of molecular chaos or energy spread.
Answer: Entropy increases. All real processes are irreversible, so entropy always increases.
Answer: Entropy approaches zero as temperature approaches absolute zero. Perfect crystals reach minimum entropy at 0 K.
Answer: Higher entropy reduces efficiency. Rising entropy means less available energy for useful work.
Answer: Entropy increases or remains constant. Second Law prevents entropy decrease in isolated systems.
Answer: Entropy becomes constant at absolute zero. All substances reach minimum entropy at absolute zero temperature.
Answer: Second Law of Thermodynamics. This law mandates entropy never decreases in isolated systems.
Answer: S. Standard symbol used to represent entropy in thermodynamic equations.
Answer: A specific configuration of a system's particles. One possible arrangement of all particles in the system.
Answer: Entropy change is proportional to heat exchange. More heat transfer at lower temperatures increases entropy more.
Answer: The system becomes more ordered. Negative ΔS indicates reduced randomness and fewer microstates.
Answer: ΔS=2J/K. Using ΔS=Q/T=150/75=2 J/K.
Answer: Increased disorder in the system. Positive ΔS means more microstates and greater randomness.
Answer: Second Law of Thermodynamics. Entropy increase limits the conversion of heat to work.
Answer: A set of conditions defining a system's state. Observable properties like temperature and pressure define macrostates.
Answer: Boltzmann's constant. Fundamental physical constant linking microscopic and macroscopic properties.
Answer: ΔS=4J/K. Using ΔS=Q/T=100/25=4 J/K.
Answer: ΔS=0. No heat transfer means no entropy change in ideal case.
Answer: Joules per Kelvin (J/K). Energy per temperature unit in the International System of Units.
Answer: Increased disorder in the system. Positive ΔS means more microstates and greater randomness.
Answer: ΔS=TΔH. Enthalpy change divided by temperature during phase changes.
Answer: ΔS=4J/K. Using ΔS=Q/T=100/25=4 J/K.
Answer: Entropy is zero. Perfect order at absolute zero means minimum possible entropy.
Answer: Second Law of Thermodynamics. Entropy increase determines which processes occur naturally.
Answer: Entropy relates to the number of microstates. More microstates correspond to higher entropy values.
Answer: Entropy increases. Mixing creates more possible molecular arrangements and disorder.
Answer: A set of conditions defining a system's state. Observable properties like temperature and pressure define macrostates.
Answer: Reactions tend to increase total entropy. Reactions favored when they increase overall system entropy.
Answer: Total entropy change is zero. No net entropy increase means the process is reversible.
Answer: ΔS=0. No heat transfer means no entropy change in ideal case.
Answer: Disorder or randomness. Quantifies the degree of molecular chaos or energy spread.
Answer: Entropy is zero. Perfect order at absolute zero means minimum possible entropy.
Answer: Second Law of Thermodynamics. Entropy increase determines which processes occur naturally.
Answer: S=klnΩ. Relates entropy S to number of microstates Ω.
Answer: Total entropy change is zero. No net entropy increase means the process is reversible.
Answer: S=klnΩ. Relates entropy S to number of microstates Ω.
Answer: Entropy maximizes, leading to uniform energy distribution. Maximum entropy means complete thermal equilibrium throughout the universe.
Answer: Entropy maximizes, leading to uniform energy distribution. Maximum entropy means complete thermal equilibrium throughout the universe.
Answer: A specific configuration of a system's particles. One possible arrangement of all particles in the system.
Answer: Positive. Spontaneous processes always increase total system entropy.
Answer: ΔS=1.67J/K. Using ΔS=Q/T=500/300=1.67 J/K.
Answer: Entropy increases. Mixing creates more possible molecular arrangements and disorder.