Charles Link's latest activity
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Charles Link replied to the thread Undergrad Why use Stefan's Law to measure temperature?.In that case, one would need additional spectral detail, such as measuring with two or more bands. -
Charles Link replied to the thread Undergrad Why use Stefan's Law to measure temperature?.I was able to use it to determine the temperature of a calibration blackbody source with known aperture size at close range, ( distance... -
Charles Link reacted to Andy Resnick's post in the thread Undergrad Why use Stefan's Law to measure temperature? with
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I think the problem is more difficult than that- the emissivity can vary wildly over the relevant waveband (especially either MWIR or... -
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I imagine the surface electron activity in 'cool condensed matter' will be subject to that much more than surfaces of stars at thousands... -
Charles Link replied to the thread Undergrad Why use Stefan's Law to measure temperature?.I think it is probably impractical and perhaps almost impossible to use Stefan's law, (which is the power radiated over the complete... -
Charles Link reacted to sophiecentaur's post in the thread Undergrad Why use Stefan's Law to measure temperature? with
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So it's still a single colour analysis except for some special applications? I guess that way is chosen because the 'numbers' allow /... -
Charles Link replied to the thread Undergrad Why use Stefan's Law to measure temperature?.Perhaps we should include a little more detail. Stefan's law is ## M=\sigma T^4 ## where ## M ## is ## \pi ## times the integral of... -
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That was a pretty good effort! Thanks. That's the power of PF; we bump into islands of expertise all over the place in these forums. You... -
Charles Link replied to the thread Undergrad Why use Stefan's Law to measure temperature?.I don't know that I can answer what you are asking, but for a laboratory type blackbody at approximately 1000 degrees Centigrade, one... -
Charles Link reacted to neilparker62's post in the thread Undergrad Trigonometry problem of interest with
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or ##RL^2 = (2x)^2 - (2)^2 = 4x^2-4## We can also draw the other diagonal and apply Ptolemy directly: ##2x + 22x =... -
Charles Link replied to the thread Undergrad Trigonometry problem of interest.@neilparker62 My solution with your diagram is simple. Let RL=red line. Then ## (RL)^2=2^2+4x^2-2(2)(2x) \cos{\theta} ## and ##... -
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Thanks - just once though! Since one triangle is right, Pythagoras will there suffice. -
Charles Link replied to the thread Undergrad Trigonometry problem of interest.@neilparker62 Yes, the law of cosines used twice with your diagram solves it. Very good. :) -
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