user079622 said:
Does physics has axioms (like math), "fundamental blocks" from which we can build theory, laws and what are they?
Not usually. The special theory of relativity is based on two postulates. I can't think of any other examples of that.
user079622 said:
1. How was it discovered that F=ma, do we know from mathematics that f=ma or only after we conducted an experiment?
It, like all laws of physics, is a generalization from observation. We see in many many different observations and experiments that the relation holds, and it's used to make successful predictions of how Nature behaves. Engineers and technicians are able to use it to invent and build new machines and other devices that have advanced civilization. For example, instead of relying on horses and row boats to move ourselves around, we have automobiles, trains, airplanes, machine-powered boats.
user079622 said:
2. How do we know that light is constant in all reference frames, was it first shown to us by mathematics or by experiment?
That's a good question. Einstein claimed that it was shown to him by the mathematics of Maxwell's Equations. But it took experimental and observation (for example, the famous Michaelson-Morley experiment of 1887) for it to begin to be accepted by the vast majority of physicists.
user079622 said:
There are lots and lots of them.
user079622 said:
3.If theory predict same results as experiment, even theory is not physical, is theory considered correct?
The theory is considered conditionally valid. More experiment and observation is usually needed before the theory is accepted. Or in your words, "considered correct".
user079622 said:
4. Why often say, physics is never 100% correct, for example why moment= force x lever arm is not 100% correct?
You never know when a theory will need to be modified or even replaced when there are new observations or experiments.
You gave the example of F=ma. It's been known for over 100 years that that relation is not valid in many situations, yet it is still used in the many situations in which it is valid. Strictly speaking, F=ma is now seen as a very very good approximation in those situations where it's used and considered valid.
All physical theories have limits of validity. In many cases we don't know what those limits are because the theory has not been tested outside those limits of validity.
The history of physics is filled with examples of things that physicists "knew" to be valid but were then shown to be only approximations that are not valid outside certain limits.
Learning quantum physics, for example, is a very humbling experience for most people. We learn that our way of thinking about certain things that we knew to be obviously true, are not true. I heard the famous Nobel prize winning physicist Sheldon Glashow state that "quantum theory doesn't make sense". Yet it's one of the most successful theories ever invented by the human mind. For most people, it's quite a humbling experience to discover that many of the things we thought to be obviously true are in fact not true. So things that make sense aren't always valid, and things that don't make sense
can be valid. It has a profound effect on how we form our worldview and belief system.