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A helium-neon laser has a power output of 1mW of light of wavelength 632.8 nm.
Q. Determine the number of photons emitted by the laser each second.
A. `3.18xx10^(15)`
B. `4.5xx10^(16)`
C. `1.2xx10^(15)`
D. `2.9xx10^(17)`

1 Answer

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Best answer
Correct Answer - A
The energy of each photon is
`E=hv`
Since the wavelength and frequency are related to the speed of light by
`c=vlamda`
`E=(hc)/(lamda)=((6.626xx10^(-34))(3.00xx10^(8)))/(632.8xx10^(-9))`
`=3.14xx10^(-19)J`
`1eV=1.602xx10^(-19)J`
`E=(3.14xx10^(-19))/(1.602xx10^(-19))=1.96 eV`
The number of photons emitted per second is equal to the energy emitted by the laser each second divided by the energy of one photon .
`N=(1.00xx10^(-3))/(3.14xx10^(-19))=3.18xx10^(15)` photon `s^(-1)`
`hc=(6.626xx10^(-34))(3xx10^(8))`
`=1.99xx10^(-25)J m=1.24xx10^(3)eVnm`
If a light of wavelength `lamda` nm is incident , energy of photon, in eV, is `E=(1.24xx10^(3))/(lamda)`

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