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vahide
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could you find the planks formulas transformation for high and low frequencies please.
cristo said:Do you mean http://en.wikipedia.org/wiki/Planck's_law_of_black_body_radiation]this?[/PLAIN] If so, I'm sure you could've found it!
vahide said:could you declare the planks formula through [tex]\lambda[/tex] please
There's a proof on that page!vahide said:thank you
i found that but i need proof of this.
vahide said:could you prove this
[tex]\lambda_{max}[/tex]*T=constant=x
and find x
by planks formula?
Planck's formula is an equation that describes the relationship between the energy of a photon and its frequency. It is important because it provides a fundamental understanding of the behavior of electromagnetic radiation and has been used to make significant advancements in fields such as quantum mechanics and astrophysics.
At high frequencies, Planck's formula transforms into the classical equation for the energy of a photon, E=hf, where h is Planck's constant and f is the frequency of the photon. This means that at high frequencies, the energy of a photon is directly proportional to its frequency.
At low frequencies, Planck's formula transforms into the classical equation for the energy of a harmonic oscillator, E=(n+1/2)hf, where n is the number of photons present. This means that at low frequencies, the energy of a photon is quantized and can only have certain discrete values.
Planck's formula is used in many practical applications, such as the development of solar cells, lasers, and LED lights. It is also used in various medical imaging techniques, such as MRI and PET scans, and in telecommunications technology.
While Planck's formula has been successful in describing the behavior of electromagnetic radiation, it does have limitations. For example, it does not take into account the effects of relativity and does not fully explain the behavior of particles at the quantum level. Additionally, it cannot be used to accurately describe the behavior of radiation at extremely high energies such as those found in black holes.