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This deck focuses on The Photoelectric Effect, giving you a quick way to review the definitions, rules, and examples that matter most for AP Physics 2.
Study The Photoelectric Effect 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 kinetic energy of ejected electrons?
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Ek=hf−work function. Excess photon energy after overcoming work function becomes electron motion energy.
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This deck focuses on The Photoelectric Effect, 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: Ek=hf−work function. Excess photon energy after overcoming work function becomes electron motion energy.
Answer: Minimum frequency needed to eject electrons. Frequency below this value provides insufficient energy for electron ejection.
Answer: Joules (J). Energy units, since work function represents minimum energy required.
Answer: Kinetic energy of emitted electrons. Energy of motion possessed by electrons after photoemission occurs.
Answer: hf=work function. Threshold condition where photon energy exactly equals work function.
Answer: Hertz (Hz). Standard SI unit for oscillations per second in wave phenomena.
Answer: Directly proportional. Higher electron kinetic energy requires proportionally higher stopping voltage.
Answer: 3.20×10−19 J. Using conversion 1 eV=1.6×10−19 J.
Answer: Light intensity. Intensity affects electron quantity, not individual electron energy.
Answer: Reduces current to zero. Reverse voltage prevents electrons from reaching collector electrode.
Answer: Increases kinetic energy of electrons. Higher frequency means more energetic photons and faster emitted electrons.
Answer: Reduces current to zero. Reverse voltage prevents electrons from reaching collector electrode.
Answer: More electrons emitted; kinetic energy unchanged. More photons increase electron quantity while frequency determines individual energy.
Answer: Minimum energy needed to remove an electron from a material. Material-specific binding energy threshold for electron emission.
Answer: E=hf. Planck's relation defining quantized energy packets of electromagnetic radiation.
Answer: Provides energy to eject electrons. Photon transfers its energy to overcome binding forces and accelerate electrons.
Answer: Vs=3 V. Maximum kinetic energy in eV numerically equals stopping potential in volts.
Answer: Directly proportional. Higher electron kinetic energy requires proportionally higher stopping voltage.
Answer: Emission of electrons from a material when light shines on it. Light energy ejects electrons when photon energy exceeds material's binding energy.
Answer: Minimum energy needed to remove an electron from a material. Material-specific binding energy threshold for electron emission.
Answer: Kinetic energy of emitted electrons. Energy of motion possessed by electrons after photoemission occurs.
Answer: No electrons are emitted. Insufficient photon energy cannot overcome the material's work function.
Answer: Planck's constant. Fundamental quantum constant relating energy to frequency in photon interactions.
Answer: work function or W. Standard symbols representing minimum energy for electron removal from material.
Answer: work function or W. Standard symbols representing minimum energy for electron removal from material.
Answer: No electrons are emitted. Insufficient photon energy cannot overcome the material's work function.
Answer: f=6.00×1014 Hz. Using f=c/λ with λ=500×10−9 m.
Answer: Requires higher frequency light to eject electrons. Greater binding energy demands more energetic photons for electron liberation.
Answer: Joule-seconds (J s). Energy-time units reflecting quantum action in electromagnetic interactions.
Answer: Increases number of electrons emitted. More photons hit surface, but individual electron energy remains constant.
Answer: Ek=hf−work function. Photon energy minus work function equals electron's kinetic energy.
Answer: Higher frequency increases kinetic energy. More energetic photons transfer greater kinetic energy to ejected electrons.
Answer: Hertz (Hz). Standard SI unit for oscillations per second in wave phenomena.
Answer: f0. Standard notation for minimum frequency required for electron emission.
Answer: E=3.98×10−19 J. Using E=hf with h=6.626×10−34 J s.
Answer: Directly proportional. Higher frequency photons carry more energy: E=hf.
Answer: More electrons emitted; kinetic energy unchanged. More photons increase electron quantity while frequency determines individual energy.
Answer: Planck's constant. Fundamental quantum constant relating energy to frequency in photon interactions.
Answer: Frequency×Wavelength=c. Wave equation c=fλ relates electromagnetic wave properties.
Answer: Increases number of electrons emitted. More photons hit surface, but individual electron energy remains constant.
Answer: Higher frequency increases kinetic energy. More energetic photons transfer greater kinetic energy to ejected electrons.
Answer: c=3.00×108 m/s. Fundamental constant for electromagnetic wave propagation in vacuum.
Answer: Vs=3 V. Maximum kinetic energy in eV numerically equals stopping potential in volts.
Answer: Increases photocurrent. More photons create greater electron flow in photoelectric circuit.
Answer: Ek=hf−work function. Excess photon energy after overcoming work function becomes electron motion energy.
Answer: Increases current until saturation. Forward voltage accelerates electrons until all available electrons flow.
Answer: Planck's constant. Fundamental constant linking energy and frequency: h=6.626×10−34 J s.
Answer: Minimum frequency needed to eject electrons. Frequency below this value provides insufficient energy for electron ejection.
Answer: Provides energy to eject electrons. Photon transfers its energy to overcome binding forces and accelerate electrons.
Answer: Requires higher frequency light to eject electrons. Greater binding energy demands more energetic photons for electron liberation.
Answer: Ek=3 eV. Applying Einstein's equation: Ek=5−2=3 eV.
Answer: 3.20×10−19 J. Using conversion 1 eV=1.6×10−19 J.
Answer: Increases photocurrent. More photons create greater electron flow in photoelectric circuit.
Answer: Joules (J). Energy units, since work function represents minimum energy required.
Answer: Light intensity. Intensity affects electron quantity, not individual electron energy.
Answer: Directly proportional. Higher frequency photons carry more energy: E=hf.
Answer: work function=3 eV. Rearranging Einstein's equation: work function =hf−Ek.
Answer: E=3.98×10−19 J. Using E=hf with h=6.626×10−34 J s.
Answer: Wave theory of light. Classical theory predicted continuous energy dependence on intensity, not frequency.
Answer: Wave theory of light. Classical theory predicted continuous energy dependence on intensity, not frequency.
Answer: Planck's constant. Fundamental constant linking energy and frequency: h=6.626×10−34 J s.
Answer: Increases kinetic energy of electrons. Higher frequency means more energetic photons and faster emitted electrons.
Answer: work function=3 eV. Rearranging Einstein's equation: work function =hf−Ek.
Answer: E=hf. Planck's relation defining quantized energy packets of electromagnetic radiation.
Answer: Ek=hf−work function. Photon energy minus work function equals electron's kinetic energy.
Answer: f=6.00×1014 Hz. Using f=c/λ with λ=500×10−9 m.
Answer: hf=work function. Threshold condition where photon energy exactly equals work function.
Answer: c=3.00×108 m/s. Fundamental constant for electromagnetic wave propagation in vacuum.
Answer: eVs=Ek. Voltage required to stop fastest electrons equals their kinetic energy.
Answer: Ek=3 eV. Applying Einstein's equation: Ek=5−2=3 eV.
Answer: Frequency×Wavelength=c. Wave equation c=fλ relates electromagnetic wave properties.
Answer: Increases current until saturation. Forward voltage accelerates electrons until all available electrons flow.
Answer: f0. Standard notation for minimum frequency required for electron emission.