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This deck focuses on Evaluate Wave And Particle Models, giving you a quick way to review the definitions, rules, and examples that matter most for Physics.
Study Evaluate Wave And Particle Models in Physics 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 momentum of a photon in terms of energy in the particle model?
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p=cE. Relates photon momentum to energy using E=pc for massless particles.
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This deck focuses on Evaluate Wave And Particle Models, giving you a quick way to review the definitions, rules, and examples that matter most for Physics.
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: p=cE. Relates photon momentum to energy using E=pc for massless particles.
Answer: Increasing frequency. Higher f means more energy per photon after work function.
Answer: Kmax=1.5eV. Subtracts work function from photon energy: 4.0−2.5=1.5 eV.
Answer: Particle (photon) model. Instant emission and discrete energy packets indicate photons.
Answer: Particle (photon) model. Photons transfer discrete energy packets to electrons.
Answer: c=fλ. Wave equation relates speed to frequency and wavelength.
Answer: p=λh. de Broglie relation gives photon momentum from wavelength.
Answer: Intensity changes photon number per second. Higher intensity means more photons, not higher energy per photon.
Answer: E=λhc. Substitutes f=λc into E=hf to express energy in terms of wavelength.
Answer: Emission if hf≥ϕ. Photon energy must exceed work function to eject electrons.
Answer: Particle (photon) model. Photons carry momentum p=E/c that transfers on impact.
Answer: Particle (photon) model. Photons with specific energies match discrete atomic energy level transitions.
Answer: Wave model. Waves can superpose and bend around obstacles, explaining these phenomena.
Answer: Photon energy increases. Direct proportionality: doubling frequency doubles photon energy.
Answer: E=hf. Planck's constant h links photon energy to frequency.
Answer: p=λh. de Broglie relation shows photons have momentum inversely proportional to wavelength.
Answer: eVs=Kmax. Stopping voltage times electron charge equals maximum kinetic energy.
Answer: E=3.3×10−19J. Multiplies Planck's constant by frequency: 6.63×10−34×5.0×1014.
Answer: hf≥ϕ. Photon energy must exceed work function to eject electrons from metal.
Answer: f0=hϕ. Minimum frequency where photon energy equals work function.
Answer: Particle (photon) model. Photons explain instant emission and frequency threshold, not wave intensity.
Answer: ϕ=hf0. Work function equals minimum photon energy for emission.
Answer: No electrons are emitted. Below threshold frequency, photons lack energy to overcome ϕ.
Answer: E=hf. Planck's equation shows energy is quantized in packets proportional to frequency.
Answer: Wave model. Waves superpose to create interference patterns.
Answer: E≈4.0×10−19 J. E=hf=(6.63×10−34)(6.0×1014)≈4.0×10−19 J.
Answer: Particle (photon) model. Instant emission above threshold supports photon model over wave buildup.
Answer: Kmax=hf−ϕ. Excess photon energy beyond work function becomes electron kinetic energy.
Answer: Wave model. Interference fringes result from wave superposition.
Answer: Wave model (transverse wave). Only transverse waves can be polarized by filtering.
Answer: Kmax=hf−ϕ. Excess photon energy becomes electron kinetic energy.
Answer: Higher intensity. More photons (intensity) means more electrons if f>f0.
Answer: c=fλ. Fundamental wave equation relating speed, frequency, and wavelength.
Answer: Particle (photon) model. Photon-electron collision transfers momentum and energy.
Answer: Particle (photon) model. X-ray photons transfer momentum to electrons, losing energy and increasing λ.
Answer: λ=5.0×10−7m. Uses λ=fc=6.0×10143.0×108.
Answer: Wavelength decreases. Since c is constant, f and λ are inversely proportional.
Answer: λ=6.0×10−7 m. λ=c/f=(3.0×108)/(5.0×1014)=6.0×10−7 m.