How to Determine the Speed of Light Using Planck's Constant?

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To determine the speed of light using Planck's constant, the relevant equations involve energy, frequency, and wavelength. The discussion highlights that E=mc² relates to the total energy of an electron, but the focus should be on using frequency and wavelength to calculate the speed of light with the equation c = λν. Participants note that known variables must be clearly defined to proceed, emphasizing the need for accurate measurements of frequency and wavelength. The role of Planck's constant is acknowledged, but its direct contribution to measuring light speed is questioned without known values for frequency and wavelength. Accurate data collection is essential for successfully determining the speed of light in this context.
Rishav sapahi
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Homework Statement


Find the speed of light using Planck's constant measuring apparatus

Homework Equations


E=h(frequency)
E=(h*c)wavelength

The Attempt at a Solution


Can I substitute E=mc2 and use the mass of electron in the equation?
 
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The template has "all variables and given/known data", but you have nothing there...

E = mc2 has to do with the total energy of an electron, moving or at rest. Is that what you have available as a known datum ?
 
BvU said:
The template has "all variables and given/known data", but you have nothing there...

E = mc2 has to do with the total energy of an electron, moving or at rest. Is that what you have available as a known datum ?
No the known variables are only frequency , wavelength and Planck's constant and I have to find speed of light.
 
So your relevant equation should have been ##c = \lambda \; \nu ## ?
(##\nu## = frequency)
 
BvU said:
So your relevant equation should have been ##c = \lambda \; \nu ## ?
(##\nu## = frequency)[/QUO
Okay so I can calculate c by just measuring frequency and wavelength of a material .
 
As I said,
The template has "all variables and given/known data", but you have nothing there...

So I don't know what are known values for you.

I don't really see how Planck constant measuring apparatus can contribute in this context, unless you assume h is known and you use the instrument to determine ##\nu##. Then you still need the wavelength...
 
The book claims the answer is that all the magnitudes are the same because "the gravitational force on the penguin is the same". I'm having trouble understanding this. I thought the buoyant force was equal to the weight of the fluid displaced. Weight depends on mass which depends on density. Therefore, due to the differing densities the buoyant force will be different in each case? Is this incorrect?

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