Ferraridude said:
Lol, forgive me for being a little slow, for I am only a freshman in high school, and the extent of what I was taught is limited to Newtonian Laws and an off topic talk about string theory.
No problem at all. You're already well ahead of me; I didn't start learning about relativity until the summer after my junior year, and I didn't learn about Newton's Laws until my senior year. That was quite a while ago, so string theory didn't even exist yet.
Ferraridude said:
And I do make the mistake of thinking too much about it without actually doing the research, but one of the solutions for that for me was joining Physics Forums.
Welcome! Of course I think that was a good move.

Seriously, though, there are a lot of experts here who are happy to help, so by all means keep posting!
If you're really interested in relativity, I would also recommend trying to get a copy of a good introductory textbook, such as Taylor & Wheeler's
Spacetime Physics. Also, there are some good FAQs here on PF, and another good resource is the Usenet Physics FAQ:
http://math.ucr.edu/home/baez/physics/index.html
Ferraridude said:
However, do you know why c is an unattainable speed? I don't think that it is a coincidence that it is true,
It's not; it has to be true to fit in with the rest of the framework of relativity. I'll comment on this more below since it fits in with your next question about mass.
Ferraridude said:
but correct me if I'm wrong if I think light has mass,
It does in one sense, but not in another. The sense in which it does is the sense in which anything that has energy, has "mass". This sense of the word "mass" is more precisely called "relativistic mass", and a good starting point to read about it is here:
http://math.ucr.edu/home/baez/physics/Relativity/SR/mass.html
Some people like this use of the term "mass" and others don't; I tend to lean towards the latter.
The sense in which light does *not* have mass is that it does not have any "rest mass". (Another term for this is "invariant mass"; when you see the word "mass" used without qualification in the modern literature on relativity, it almost always means rest mass.) Rest mass is, in fact, simply the length of an object's 4-momentum vector, also sometimes called its "energy-momentum 4-vector" since its "time" component in a given inertial frame is the object's energy, and its space components are the components of the object's momentum.
For a timelike object, one with nonzero rest mass, the 4-momentum is just the rest mass times the 4-velocity vector that I described before; it should be obvious that the length of this vector will in fact be the object's rest mass. For a lightlike object, with zero rest mass, the 4-momentum is the 4-vector I described before, that has a length of zero but still describes the object's "motion through spacetime", times the object's energy. (In fact, for lightlike objects, the 4-momentum is pretty much the only 4-vector that's actually used to describe them; the other one, the 4-momentum divided by the energy, is hardly ever used.)
The reason this is important is that only objects with zero rest mass can move at the speed of light; objects with nonzero rest mass (which is pretty much any familiar object except light) can approach the speed of light but can never reach it. It's these objects for which c is an "unattainable speed", as you say. The latter fact follows from the fact that the length of a timelike object's 4-vector (either 4-velocity or 4-momentum) is nonzero, and that length is invariant; it doesn't depend on the object's state of motion. But for a timelike object to move at the speed of light, the length of its 4-vector would have to change to zero from a nonzero value. That can't happen, so a timelike object can never move at the speed of light.
I should say that the explanation I've just given is not the usual one. The usual one is to say that, in order to reach the speed of light, a timelike object would have to gain an infinite amount of energy. That is correct, and I can go into it in more detail if needed; but since we had already discussed 4-vectors and the fundamental difference between timelike and lightlike ones, I thought it would be good to show how c being an unattainable speed for timelike objects is connected to that.
Ferraridude said:
since it comes in waves (Again, correct me if I'm wrong).
You're correct, light comes in waves. However, it also comes in particles.

That's really a question of quantum physics, not relativity, so questions about that should be posed in the quantum physics forums. But it's worth noting that, to a certain extent, both descriptions of light can be used in relativity, without having to go into the quantum details. For some purposes, it's sufficient to think of light as made of particles, called "photons", that have a particular energy and momentum and move on lightlike worldlines (their 4-vectors have length zero). For others, it's better to think of light as a set of wave crests in spacetime.
Ferraridude said:
One of my thoughts on the question I asked was that there is the possibility that time doesn't really exist past the fact that things are given time to happen,
There's a *lot* of literature about the nature of time. The physicist John Wheeler (at least I think it was he) once said that "time is what keeps everything from happening at once, and space is what keeps everything from happening to me". For purposes of basic relativity theory, however, there are two senses of the word "time" that are used:
(1) "Time" is one of the four dimensions of spacetime; in a given inertial frame, one of the 4 coordinates we use to describe events will be the "time" coordinate.
(2) "Time" is also something that is directly experienced by observers traveling on particular worldlines in spacetime. This sense of time is called "proper time", and it corresponds to the (invariant) length of a particular worldline (a curve in spacetime) from a particular starting point to a particular end point.
Ferraridude said:
and that the reason why things would appear different if you went at high speeds is because you are traveling faster than 0 m/s relative to the light,
There's a sense in which this is true, but you have to be careful. Suppose I shine a light beam in the same direction in which you are flying by me at high speed. Relative to me, the light beam is moving at c, and you are moving at some speed v < c. So to me, it seems like you are indeed moving faster than 0 m/s relative to the light. However, relative to you, the light beam is also moving at c, so you do *not* think you are moving faster than 0 m/s relative to the light.
Ferraridude said:
and things just appear to look different. However, that would mean that if you went in the opposite direction that the light was going, say towards a light source, not away from it, that things would appear to happen faster.
Things do look different to you when you are moving relative to them and you receive light from them. One way they look different is that things do indeed appear to happen faster if you are moving towards the light source, and slower if you are moving away from it. Another way is that light from a source that is moving towards you is blueshifted, and light from a source that is moving away from you is redshifted. The latter is what is usually called the Doppler Shift, but it's worth noting that, in relativity, the former (things appearing to happen faster or slower) is also an aspect of the Doppler Shift. There are other effects as well; you can read more here:
http://en.wikipedia.org/wiki/Relativistic_Doppler_effect