How Should You Round Photon Energy Changes in Physics Calculations?

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SUMMARY

The discussion focuses on the proper rounding of photon energy changes in physics calculations, specifically involving a photon with a wavelength of 4.38×10−2 nm. The correct calculation yields an energy change of approximately 319.529 eV. Participants emphasize the importance of maintaining significant figures, noting that since the wavelength is given to three significant figures, the energies should also be reported to three significant figures. The final rounded energy change should be reported as 320 eV.

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  • Understanding of photon energy calculations using the formula E = hc / λ
  • Knowledge of significant figures and their application in scientific calculations
  • Familiarity with the concept of wavelength in nanometers
  • Basic principles of scattering in physics
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  • Review the principles of significant figures in scientific calculations
  • Learn about the implications of rounding in physics problems
  • Explore advanced photon energy calculations using different wavelengths
  • Investigate common errors in energy calculations involving photons
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Students in physics, educators teaching energy calculations, and anyone involved in mastering physics concepts related to photon interactions and significant figures.

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please help me,, Mastering physic.. rounding number :(

A photon of wavelength 4.38×10^−2 nm strikes a free electron and is scattered at an angle of 38.0 degree from its original direction.

Find the wavelength of the scattered light.
and my answer is this 4.43×10−2 nm (correct answer)

Find the change in energy of the photon.

E= hc / lambda1 = 1.24*10^-6 / (0.0438*10^-9) = 28310.50 eV

E= hc/ lambda2 = 1.24*10^-6 / (0.0443*10^-9) = 27990.97

and the change in energy is 319.529..
i have tried to enter 319 or 320 but mastering physics gave me

"Not quite. Check through your calculations; you may have made a rounding error or used the wrong number of significant figures."

please help to round this... TT

***hate mastering physics...
 
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Since the wavelength was given to 3 significant figures, the energies are each known to 3 significant figures.

This makes the two energies accurate to the nearest ___ eV.

Does that help?
 


Redbelly98 said:
This makes the two energies accurate to the nearest ___ eV.

Does that help?

what did you mean by the nearest ____ eV??

so, what number should i enter?
320 and 319 don't help much...

i already lost some points because of it.. :(
 


cupcake said:
E= hc/ lambda2 = 1.24*10^-6 / (0.0443*10^-9) = 27990.97

If I understand correctly you have used rounded down 443 to calculate energy here - you should use whatever came out from the calculator. Use full precision when calculating, rounded down values are for reporting only.
 


cupcake said:
what did you mean by the nearest ____ eV??
I mean, is it accurate to the nearest 1eV, 10eV, 100eV, or what? Remember, we're using 3 significant figures here.
 

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