Perfectly reflecting mirror of mass M mounted on a spring consitute a spring mass system of angular frequency Ω such that h4πMΩ=1024m−2 where h is plank constant. N photons of wavelength λ=8π×10−6m strikes the mirror simultaneously at normal incidence such that the mirror gets displaced by 1 μm. if the value of N is x×1012, then find value of x.

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Perfectly reflecting mirror of mass M mounted on a spring cons

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Perfectly reflecting mirror of mass M mounted on a spring consitute a spring mass system of angular frequency $Ω$ such that $\frac{4 π M Ω}{h} = 10^{24} m^{- 2}$ where h is plank constant. N photons of wavelength $λ = 8 π \times 10^{- 6} m$ strikes the mirror simultaneously at normal incidence such that the mirror gets displaced by 1 $μ m$ . if the value of N is $x \times 10^{12}$ , then find value of x.

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Perfectly reflecting mirror of mass M mounted on a spring consitute a spring mass system of angular frequency

Ω

such that

\frac{4 π M Ω}{h} = 10^{24} m^{- 2}

where h is plank constant. N photons of wavelength

λ = 8 π \times 10^{- 6} m

strikes the mirror simultaneously at normal incidence such that the mirror gets displaced by 1

μ m

. if the value of N is

x \times 10^{12}

, then find value of x.

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