Tameas001 said:
Yup figured that out a few answers ago
no one knows ..
thank you for your time and patience.
No, I'm afraid you're deeply misunderstanding the situation. It's certainly not that "no one knows". It's not like this is a hole in our understanding or an open area of research. It's completely understood.
The requirement that something can't go faster than the speed of light isn't just qualitatively stitched on, it's not like you use Newton's laws but if you calculate things and you get a velocity equal to or greater than the speed of light these "laws" of physics say "oh, I guess this is forbidden I can't use this" and then you toss it out. The equations that govern the universe themselves have the intrinsic property that you'll never get answers out of them where a particle with mass has a velocity greater than or equal to c. I think the best way for you to get some comprehension of this is to just give you an equation. (Ignoring the rest mass which you can take as a constant) the energy of particle with a mass m and a velocity v is given by
E = \frac{m c^2}{\sqrt{1 - \frac{v^2}{c^2}}}
where c is the speed of light. Play with it. How much energy is needed to achieve a velocity, v, of, say, 50% the speed of light (v=0.5*c)? Well then we get
E = \frac{m c^2}{\sqrt{1 - \frac{(\frac{c}{2})^2}{c^2}}}= \frac{m c^2}{\sqrt{1 - 0.25}}= 1.154 m c^2
Ok, no problem. What if I go 90% of the speed of light (v=0.9*c)? How much energy do I need?
E = \frac{m c^2}{\sqrt{1 - \frac{(0.9 c)^2}{c^2}}}= \frac{m c^2}{\sqrt{1 - 0.81}}= 2.29 m c^2
Ok, great. Now you want the answer to your question? Want to know the energy a particle needs to go the speed of light (i.e. want to know the temperature of a particle moving at the speed of light)? Take v=c and plug it in
E = \frac{m c^2}{\sqrt{1 - \frac{( c)^2}{c^2}}}= \frac{m c^2}{\sqrt{1 - 1}}=
Take your calculator and plug that in. What about a speed greater than c? How much energy/temperature must a particle going at 110% the speed of light (v=1.1c) have. It's not unknown or some mind-boggling question. Let's plug it in and see
E = \frac{m c^2}{\sqrt{1 - \frac{(1.1 c)^2}{c^2}}}= \frac{m c^2}{\sqrt{1 - 1.21}}=
Plug that into your calculator. That IS THE ANSWER. It's not unknown, that's what it is. That's what we knew the answer was over a century ago in 1905 and what we know it is now in 2012. You're not asking a deep penetrating question, it's a simple question with a simple answer which you've been told repeatedly.