Physics Asked by Madhurima Lahiri on May 14, 2021
Is it possible to combine Einstein’s $E = m{c}^{2}$ and Max Planck’s $E = hv$ and conclude mass is equivalent to frequency? If no, where exactly is the problem in concluding the same?
The formula $E=hnu$ is only applicable for photons. In the case of a photon you are right $nu$ and mass proportional.
For particles other than photons we can use de Broglie wavelength which is given by $$lambda=frac{h}{p}$$ For a particle with relativistic mass m and rest mass $m_0$(for photons $m_0=0$)- $$E=mc^2=gamma m_0c^2=sqrt{(m_0c^2)^2+(pc)^2}$$ $$Rightarrow E=sqrt{(m_0c^2)^2+(frac{hc}{lambda})^2}$$ In practice the above equation is not very useful.
Correct answer by Kasi Reddy Sreeman Reddy on May 14, 2021
No. The mass of a photon is $0$. It has energy and momentum without having mass.
Answered by mmesser314 on May 14, 2021
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