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Using these equations I am about to prove that photons have a rest mass of zero (mathematically)
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E=hc/λ Photon Energy Equation
E2=(pc+mc2)2 Mass-Energy Equivalence with Momentum Equation
p=h/λ Momentum of a Photon Equation
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Set the First 2 equations equal to each other...
E=hc/λ ------------------------------------------------> E2=(pc+mc2)2(hc/λ)2=(pc+mc2)2
h2c2/λ2=p2c2+m2c4
{h2c2/λ2}/c2={p2c2+m2c4}/c2
h2/λ2= (p2c2/c2)+(m2c4/c2)
h2/λ2=(p2)+(m2c2)
(h/λ=p+mc)2
[mc=(h/λ)-p]2
[mc(1/c)=(h/λ)(1/c)-p(1/c)]2
[m=(h/λc)-(p/c)]2
(Enter in the Momentum of a Photon Equation)
{m=(h/λc)-[(h/λ)/c]}2
[m=(h/λc)-(h/λc)]2
(m=0)2
m=0
m(photon) = 0
Is my math correct?
If so, is this legible?
And if so again, has this been proved yet and I am just completely unaware that it has?
I also made a video on YouTube about this if you want to check it out...
________________________________________________________________________________________
E=hc/λ Photon Energy Equation
E2=(pc+mc2)2 Mass-Energy Equivalence with Momentum Equation
p=h/λ Momentum of a Photon Equation
________________________________________________________________________________________
Set the First 2 equations equal to each other...
E=hc/λ ------------------------------------------------> E2=(pc+mc2)2(hc/λ)2=(pc+mc2)2
h2c2/λ2=p2c2+m2c4
{h2c2/λ2}/c2={p2c2+m2c4}/c2
h2/λ2= (p2c2/c2)+(m2c4/c2)
h2/λ2=(p2)+(m2c2)
(h/λ=p+mc)2
[mc=(h/λ)-p]2
[mc(1/c)=(h/λ)(1/c)-p(1/c)]2
[m=(h/λc)-(p/c)]2
(Enter in the Momentum of a Photon Equation)
{m=(h/λc)-[(h/λ)/c]}2
[m=(h/λc)-(h/λc)]2
(m=0)2
m=0
m(photon) = 0
Is my math correct?
If so, is this legible?
And if so again, has this been proved yet and I am just completely unaware that it has?
I also made a video on YouTube about this if you want to check it out...
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