Quantization of Energy: Planck's Constant & Standing Waves

In summary, quantization of energy is the concept that energy exists in specific, discrete amounts rather than being continuous. This was first proposed by Max Planck in his study of blackbody radiation. Planck's constant, denoted as h, is a fundamental physical constant that relates the energy of a photon to its frequency. It is a crucial component of the equation that describes the quantization of energy, known as the Planck-Einstein relation. Standing waves play a key role in the quantization of energy, as they are the specific wavelengths allowed in confined spaces. This leads to the discrete energy levels observed in quantized systems. The concept of quantization of energy has greatly impacted our understanding of the atomic and subatomic worlds, allowing us
  • #1
ENDLESSYOU
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I have a basic problem about Planck's quantization of energy, ε=hv. It's said that we can only get the integer product of hv, that's the quantilization. But when we plug in v, we can plug any continuous value? Does that mean a particular standing wave in a capacity is specifield a particular v, and it can obtain the integer product of v, ie. nhv?
 
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  • #2
Yes, you can get photons of any energy.
 
  • #3
f95toli said:
Yes, you can get photons of any energy.

Thanks!
 

Related to Quantization of Energy: Planck's Constant & Standing Waves

1. What is quantization of energy?

Quantization of energy refers to the concept that energy exists in discrete, specific amounts rather than being continuous. This was first proposed by Max Planck in his study of blackbody radiation.

2. What is Planck's constant?

Planck's constant, denoted as h, is a fundamental physical constant that relates the energy of a photon to its frequency. It has a value of approximately 6.626 x 10^-34 joule-seconds.

3. How does Planck's constant relate to quantization of energy?

Planck's constant is a crucial component of the equation that describes the quantization of energy, known as the Planck-Einstein relation. This relation shows that the energy of a photon is directly proportional to its frequency, with Planck's constant as the proportionality constant.

4. What role do standing waves play in quantization of energy?

Standing waves are a key concept in the quantization of energy, as they are the specific wavelengths that are allowed in a confined space (such as an atom or a particle in a box). This leads to the discrete energy levels seen in quantized systems.

5. How does quantization of energy impact our understanding of the atomic and subatomic worlds?

Quantization of energy has greatly impacted our understanding of the atomic and subatomic worlds. It has allowed us to explain phenomena such as atomic spectra, the stability of atoms, and the behavior of electrons in atoms. It also forms the basis of important theories in quantum mechanics, which have revolutionized our understanding of the microscopic world.

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