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This deck focuses on Elastic And Inelastic Collisions, giving you a quick way to review the definitions, rules, and examples that matter most for AP Physics 1.
Study Elastic And Inelastic Collisions in AP Physics 1 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 do we call a collision where objects move together after impact?
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Perfectly inelastic collision. Maximum energy loss occurs when objects stick and move together.
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This deck focuses on Elastic And Inelastic Collisions, giving you a quick way to review the definitions, rules, and examples that matter most for AP Physics 1.
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: Perfectly inelastic collision. Maximum energy loss occurs when objects stick and move together.
Answer: m1v1+m2v2=m1v1′+m2v2′. Total momentum before equals total momentum after collision.
Answer: Conservation of kinetic energy. Kinetic energy conservation determines elastic versus inelastic classification.
Answer: Momentum. Newton's third law ensures momentum conservation in isolated systems.
Answer: Energy dissipation. Kinetic energy converts to heat, sound, or deformation.
Answer: A car crash. Deformation and energy loss characterize real-world inelastic impacts.
Answer: Perfectly inelastic collision. Maximum energy loss occurs when objects stick and move together.
Answer: They are equal. Defines elastic collision: approach speed equals separation speed.
Answer: e=v1−v2v2′−v1′. Relates relative velocities before and after collision impact.
Answer: Inelastic. Energy converts to heat, sound, or deformation during collision.
Answer: They are equal. Defines elastic collision: approach speed equals separation speed.
Answer:
Answer: Total kinetic energy is conserved. No kinetic energy is lost to other forms like heat or sound.
Answer: It remains constant. Newton's third law ensures momentum conservation in all collisions.
Answer: Less than 1. Energy loss reduces the relative separation speed after collision.
Answer: Perfectly inelastic collision. Objects join together, maximizing kinetic energy loss in collision.
Answer: External work performed on the system. Additional energy input from explosion or spring release mechanism.
Answer: e=v1−v2v2′−v1′. Relates relative velocities before and after collision impact.
Answer: A collision where total kinetic energy is conserved. Both momentum and kinetic energy are preserved throughout the collision.
Answer: They stick together post-collision. Objects combine into a single mass moving with common velocity.
Answer: Elastic collision. Objects separate after collision with kinetic energy preserved.
Answer: Inelastic collision. Energy converts to heat, sound, and permanent deformation.
Answer: Momentum. Newton's third law ensures momentum conservation in isolated systems.
Answer: Elastic collision. Objects separate after collision with kinetic energy preserved.
Answer: Elastic conserves kinetic energy; inelastic does not. Elasticity is defined by whether kinetic energy is preserved.
Answer: A collision where total kinetic energy is conserved. Both momentum and kinetic energy are preserved throughout the collision.
Answer: Inelastic collision. Energy converts to heat, sound, and permanent deformation.
Answer: It is the same. Perfect elasticity means no energy is lost during collision.
Answer: They stick together post-collision. Objects combine into a single mass moving with common velocity.
Answer: Inelastic. Energy converts to heat, sound, or deformation during collision.
Answer: Total kinetic energy is conserved. No kinetic energy is lost to other forms like heat or sound.
Answer: Perfectly inelastic collision. Objects join together, maximizing kinetic energy loss in collision.
Answer: A car crash. Deformation and energy loss characterize real-world inelastic impacts.
Answer: 21m1v12+21m2v22=21m1v1′2+21m2v2′2. Total kinetic energy before collision equals total after collision.
Answer: Colliding billiard balls. Hard spheres approximate elastic behavior in ideal conditions.
Answer: They swap velocities. Equal masses in elastic collision exchange velocities completely.
Answer: Elastic conserves kinetic energy; inelastic does not. Elasticity is defined by whether kinetic energy is preserved.
Answer: External work performed on the system. Additional energy input from explosion or spring release mechanism.
Answer: A collision where total kinetic energy is not conserved. Momentum is conserved, but some kinetic energy converts to other forms.
Answer: It remains constant. Newton's third law ensures momentum conservation in all collisions.
Answer: Energy dissipation. Kinetic energy converts to heat, sound, or deformation.
Answer: Less than 1. Energy loss reduces the relative separation speed after collision.
Answer:
Answer: m1v1+m2v2=m1v1′+m2v2′. Total momentum before equals total momentum after collision.
Answer: It is not conserved. Maximum energy loss occurs when objects stick together.
Answer: 21m1v12+21m2v22=21m1v1′2+21m2v2′2. Total kinetic energy before collision equals total after collision.
Answer: Conservation of kinetic energy. Kinetic energy conservation determines elastic versus inelastic classification.
Answer: It is not conserved. Maximum energy loss occurs when objects stick together.
Answer: They swap velocities. Equal masses in elastic collision exchange velocities completely.
Answer: Colliding billiard balls. Hard spheres approximate elastic behavior in ideal conditions.
Answer: A collision where total kinetic energy is not conserved. Momentum is conserved, but some kinetic energy converts to other forms.
Answer: It is the same. Perfect elasticity means no energy is lost during collision.