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Laser eye surgery is carried out by delivering highly intense bursts of energy using electromagnetic waves. A typical laser used in such surgery has a wavelength of 190 nm (ultraviolet light) and produces bursts of light that last for 1 ms. It delivers an energy of 0.5 mJ to a circular spot on the cornea with a diameter of 1 mm. (The light is well approximated by a plane wave for the short distance between the laser and the cornea.) Estimate the maximum strength of the electric field in one of these pulses.
The value of wavelength given is not needed for the ans. When the laser light travels to the cornea, it travels in form of a cylindrical envelope from the initial to the final point. The total volume of this cylinder= pi*r^2*h The radius is given and the height will be the distance traveled by light in 1ms i.e. c* 0.001s. Thus the energy density of this wave = 0.5 mj/ volume enclosed Also the enegry density = \[1/2\times \epsilon \times E ^{2}\] Equating the two eqns u ll get the max value of the electric field.
would you get the answer plz
Its a big calculation, not sure about my ans..Is it somwhere around 2.18\[\times 10^{-2}\]
nop
Wat is it?
10^-15 something
I can vouch for the method...might have some calculation errors...calculate it once, see if it matches.
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