Quantized Energy of Light

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Quantized Energy of Light. What happens when electrons move between energy levels. Electromagnetic Radiation. All EM radiation travels at the Speed of Light, c . c = 3.00 x 10 8 m/s = λν - PowerPoint PPT Presentation

Transcript of Quantized Energy of Light

Quantized Energy of Light

What happens when electrons move between energy levels

Electromagnetic Radiation

All EM radiation travels at the Speed of Light, c.

c = 3.00 x 108 m/s = λν

Frequency, ν, is the number of waves per second. The unit is called a Hertz (Hz) and mathematically is

Since we don’t really have a unit for a wave, the unit for frequency is:

If all EM waves travel the same speed, then the higher the frequency, the smaller each wave is.

As Frequency , Wavelength (λ) .

QuantumThe smallest amount

(chunk, photon, etc.) of energy that can be released as EM radiation.

Energy is absorbed when an electron jumps up to a higher energy level and is released when it falls back down to a lower energy level.

Planck’s ConstantMax Planck’s theory of quantized energy comes

from the equation:E = hνE = amount of energy absorbed or released.h = Planck’s constant = 6.626 x 10-34 Js.ν = The frequency of EM radiation emitted or

absorbed. The unit is Hertz, s-1.When the units are multiplied together:

ExampleHow much energy is released when a photon of

red light with a frequency of 4.41 x 1014 s-1.

= 2.92x10-19 JNot very much energy in 1 photon of light, huh?

Example 2A photon of Orange light, with a wavelength

of 600nm is absorbed by an electron. How much energy is gained by the electron.

Since the photon data is given to us as a wavelength (nm), and the energy equation uses frequency (s-1) we have to convert wavelength to frequency using:

Finally, you can use E = hν.

PhotonsPhotons are packets of light energy with

specific energies. These energies correspond to specific frequencies of light.

A photon of red light will have a lower frequency, and thus less energy than a photon of blue light. This can be observed when looking at flames. Most people know that a blue flame is hotter than a red/orange flame.