What is the force exerted by a laser pulse on a target?

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Homework Help Overview

The problem involves estimating the force exerted by a laser pulse on a target, with specific parameters including the frequency of the pulse in the visible spectrum, its duration, and the number of photons involved. The original poster attempts to calculate the total energy of the photons and considers using momentum to find the force.

Discussion Character

  • Exploratory, Mathematical reasoning, Problem interpretation

Approaches and Questions Raised

  • Participants discuss calculating the total energy of the photons using the energy formula and consider using momentum to derive the force. There is also a question about the correct approach to convert total momentum into force.

Discussion Status

Participants are actively engaging with the problem, confirming the steps needed to calculate total momentum and its conversion to force. There is a productive exchange of ideas, with some guidance provided on the necessary calculations.

Contextual Notes

The discussion includes assumptions about the absorption of the pulse by the target and the choice of wavelength within the visible spectrum. There is an emphasis on the duration of the pulse and the number of photons, which are critical to the calculations being discussed.

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Homework Statement


A target is hit by a laser pulse. The frequency of the pulse is in the visible spectrum, it has duration ##5\times 10^{−15}## s and it contains approximately ##10^{19}## photons. Estimate the force exerted by the pulse on the target, given the pulse is completely absorbed by the target.

Homework Equations

The Attempt at a Solution


I think a reasonable wavelength in the visible spectrum would be ##550##nm. I can calculate the total energy of the photons that hit the target by using ##E = \frac{hc}{\lambda}## and then multiplying by ##10^{19}##. I get ##3.6\times 10^{-19}##J, and don't know where to go from there.

Alternatively I suppose I could use force = change in momentum / change in time. Then I'd use ##p = \hbar k## where ##k = \frac{2\pi}{\lambda}##. If that's the correct approach, to get the total change in momentum I just multiply the momentum expression by ##10^{19}##, right?

Thanks for any help!
 
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That will give you the total momentum. You'll then have to convert it to a force.
 
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DrClaude said:
That will give you the total momentum. You'll then have to convert it to a force.
By dividing the total momentum by the duration of the pulse?
 
Kara386 said:
By dividing the total momentum by the duration of the pulse?
Yes.
 
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haruspex said:
Yes.
Brilliant, thanks! :)
 

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