mat1101 said:
I am 14 and know Newton's laws, but are there more basic laws of physics either then Newton's? If you could tell me or give me a link that would be great!
Well, it depends... if you mean "basic" in the sense of "easier to learn" then no, Newton's laws are the simplest. But if you mean "basic" in the sense of "more fundamental" i.e. something from which Newton's laws can be derived... well, sort of. The thing is, the math required to understand them is a lot more sophisticated than what goes into Newton's laws. It's usually the content of a first- or second-year college course.
Let me attempt a quick conceptual description, though. Most people who know about such things would say that the most fundamental law of physics (as we understand it now) is the
principle of least action. The idea is that any problem in physics can be understood in some sense as a transition from an initial state to a final state - for instance, a ball starts at the top of a hill (initial state) and rolls down to the bottom of the hill (final state). There are many different ways that the ball could get from the top of the hill to the bottom, and to each of these ways you can associate a number, called the
action. Most of the ways are unphysical, i.e. they would never actually happen - for example, the ball jumps off the top of the hill, hovers 3 feet above the ground all the way down, and then drops at the bottom; or it digs through the hill and comes out of the dirt at the bottom; or it slides down while shifting from side to side like a skateboarder. It turns out that you can pick out the one way that the ball
does get down the hill - rolling along the ground more or less directly - by the fact that that motion has the
lowest action out of all the possibilities.
The reason this is so useful in general is that you can describe many different physical systems by making different choices of the rule that tells you how to get from a given motion to the action corresponding to that motion. For instance, if you choose the action to be
S = \int\biggl(\frac{1}{2}mv^2 - mgy\biggr)\mathrm{d}t
you get Newton's laws for a particle moving in Earth's gravity. If you choose
S = \int\biggl(-mc^2\sqrt{1 - \frac{v^2}{c^2}} - q \phi(\vec{x},t) + q \vec{v}(t) \cdot \vec{A}(\vec{x},t)\biggr)\mathrm{d}t
you get the Lorentz force law for a charged particle in an electromagnetic field. (I hope that's the right equation - I copied it from Wikipedia but I don't remember enough offhand to check it for typos) And so on... pretty much every one of the major theories of physics (general relativity, quantum mechanics, particle physics, etc.) has a formula for finding the action for a given path. And any new theories or subfields that might be developed in the near future will probably be described in this way as well.