26.1 Blackbody Radiation, Photoelectric Effect, and de Broglie Relation

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Blackbody Radiation, Photoelectric Effect, and de Broglie Relation

Blackbody Radiation

• Classical Theory matches observed intensities at long wavelengths

• Ultraviolet Catastrophe – classical theory predicts that the intensity should approach infinity as the wavelength approaches zero

• Planck proposed a model of quantized resonators (oscillators) having discrete energies (En = nhf)

26.1 blackbody radiation

Photoelectric Effect

• Wave-Particle Duality of Light
       λ f = c

• Light exhibits particle-like characteristics (photon).

• Light is quantized having discrete energies.
       E = h f = h c / λ       h = 6.626×10-34J • s
       p = h / λ        p = momenturm

• 1 electron can be emitted per photon.
       KEmax = h f - ɸ       ɸ = work function

26.1 photoelectric effect

de Broglie Relation (Wave Behavior of Matter)

λ = h / m v       λ = wavelength       h = 6.626×10-34J • s       m = mass       v = velocity