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This deck focuses on Properties Of Wave Pulses And Waves, giving you a quick way to review the definitions, rules, and examples that matter most for AP Physics 2.
Study Properties Of Wave Pulses And Waves 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 definition of a wave pulse?
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A single disturbance that moves through a medium. Unlike periodic waves, it's a one-time disturbance.
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This deck focuses on Properties Of Wave Pulses And Waves, 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: A single disturbance that moves through a medium. Unlike periodic waves, it's a one-time disturbance.
Answer: T=f1. Period and frequency are reciprocals.
Answer: Meters per second (m/s). Distance traveled per unit time.
Answer: The time for one complete cycle of the wave. Measured in seconds for one oscillation.
Answer: When waves add up to make a larger amplitude. Waves in phase create reinforcement.
Answer: Temperature and medium properties. Sound speed increases with temperature in gases.
Answer: f=4 Hz. Using f=1/T=1/0.25.
Answer: A line of points in phase with each other. Represents wave's advancing edge or crest.
Answer: Change in frequency due to relative motion of source and observer. Observer hears higher pitch when source approaches.
Answer: A pulse is a single disturbance; a periodic wave is a continuous disturbance. Pulse is single event, periodic wave repeats.
Answer: v=10 m/s. Using v=fλ=5×2.
Answer: v=2 m/s. Using v=λ/T=4/2.
Answer: λ=0.5 m. Using v=fλ, so λ=v/f=340/680.
Answer: λ=0.5 m. Using v=fλ, so λ=v/f=340/680.
Answer: f=4 Hz. Using f=1/T=1/0.25.
Answer: In a longitudinal wave, it is a region of high pressure. Particles are squeezed together in this region.
Answer: Meters per second (m/s). Distance traveled per unit time.
Answer: A point of maximum amplitude in a standing wave. Located between nodes in standing wave patterns.
Answer: A wave with oscillations parallel to wave direction. Sound waves are the primary example.
Answer: Frequency inversely proportional to wavelength. From v=fλ, if v constant then f∝1/λ.
Answer: Hertz (Hz). Named after Heinrich Hertz, equals cycles per second.
Answer: T=f1. Period and frequency are reciprocals.
Answer: Mechanical wave. Sound waves and water waves are examples.
Answer: When waves subtract to make a smaller amplitude. Waves out of phase create cancellation.
Answer: In a longitudinal wave, it is a region of high pressure. Particles are squeezed together in this region.
Answer: The distance between two consecutive crests or troughs. One complete cycle measures this distance.
Answer: Change in wave direction when it enters a different medium. Speed and direction change at medium boundaries.
Answer: The time for one complete cycle of the wave. Measured in seconds for one oscillation.
Answer: Amplification of a wave when frequency matches natural frequency of the system. Natural frequency matching creates maximum amplitude response.
Answer: Meters (m). Distance unit in the metric system.
Answer: v=fλ. Speed equals frequency times wavelength.
Answer: Waves bounce back when they hit a boundary. Angle of incidence equals angle of reflection.
Answer: v=10 m/s. Using v=fλ=5×2.
Answer: Frequency inversely proportional to wavelength. From v=fλ, if v constant then f∝1/λ.
Answer: 0 radians. Waves perfectly aligned create maximum constructive interference.
Answer: A point of zero amplitude in a standing wave. Created by interference between incident and reflected waves.
Answer: f=T1. Frequency and period are reciprocals.
Answer: When waves add up to make a larger amplitude. Waves in phase create reinforcement.
Answer: f=T1. Frequency and period are reciprocals.
Answer: When waves subtract to make a smaller amplitude. Waves out of phase create cancellation.
Answer: The maximum displacement from equilibrium position. Determines the wave's energy and intensity.
Answer: Change in wave direction when it enters a different medium. Speed and direction change at medium boundaries.
Answer: A wave with oscillations parallel to wave direction. Sound waves are the primary example.
Answer: v=fλ. Speed equals frequency times wavelength.
Answer: A single disturbance that moves through a medium. Unlike periodic waves, it's a one-time disturbance.
Answer: v=fλ. Fundamental wave relationship for all wave types.
Answer: Meters (m). Distance unit in the metric system.
Answer: Electromagnetic wave. Light waves can travel through vacuum.
Answer: A wave with oscillations perpendicular to wave direction. Like waves on a string or water surface.
Answer: The sum of individual wave displacements at any point. Waves combine algebraically at each point.
Answer: The number of waves passing a point per second. Measured in cycles per second or Hertz.
Answer: Wavelength. Greek letter lambda denotes this wave property.
Answer: The number of waves passing a point per second. Measured in cycles per second or Hertz.
Answer: A line of points in phase with each other. Represents wave's advancing edge or crest.
Answer: Hertz (Hz). Named after Heinrich Hertz, equals cycles per second.
Answer: Amplification of a wave when frequency matches natural frequency of the system. Natural frequency matching creates maximum amplitude response.
Answer: A pulse is a single disturbance; a periodic wave is a continuous disturbance. Pulse is single event, periodic wave repeats.
Answer: Electromagnetic wave. Light waves can travel through vacuum.
Answer: The distance between two consecutive crests or troughs. One complete cycle measures this distance.
Answer: Wavelength. Greek letter lambda denotes this wave property.
Answer: 0 radians. Waves perfectly aligned create maximum constructive interference.
Answer: A point of zero amplitude in a standing wave. Created by interference between incident and reflected waves.
Answer: π radians (180 degrees). Half-cycle difference causes complete cancellation.
Answer: Mechanical wave. Sound waves and water waves are examples.
Answer: Waves bounce back when they hit a boundary. Angle of incidence equals angle of reflection.
Answer: v=fλ. Fundamental wave relationship for all wave types.
Answer: Temperature and medium properties. Sound speed increases with temperature in gases.
Answer: v=2 m/s. Using v=λ/T=4/2.
Answer: A point of maximum amplitude in a standing wave. Located between nodes in standing wave patterns.