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ehrenfest
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Are Maxwell's equations thought to be exact? I realize this question is very open-ended and loosely-phrased.
lzkelley said:Yes they are. But keep in mind that each one of maxwell's equations inevitably contains some sort of fundamental constant (mu or epsilon usually; not to mention electric charge etc etc) which are measured quantities and therein not exact.
Poop-Loops said:Epsilon-not.
Mu-not is defined. At least, that's what my professor said.
tgt said:Mathematically, correct hence exact. Physically, it's a good approximation and only an approximation to model phenomena. Hence not exact physically. Is anything exact physically? No.
Well, if you take into account the masses of the apples, which is what is physically relevant when you buy apples, then you have less mass when the two apples are together, right ?dst said:I have one apple, I add another one, I have exactly two apples.
Pfft, technicalities. If truth be told, the error is in disguise - it's either present in the definition(s) or as a constant in whatever expression you're using.humanino said:Well, if you take into account the masses of the apples, which is what is physically relevant when you buy apples, then you have less mass when the two apples are together, right ?
Poop-Loops said:Epsilon-not.
Mu-not is defined. At least, that's what my professor said.
humanino said:Well, if you take into account the masses of the apples, which is what is physically relevant when you buy apples, then you have less mass when the two apples are together, right ?
humanino said:Well, if you take into account the masses of the apples, which is what is physically relevant when you buy apples, then you have less mass when the two apples are together, right ?
I guess sorewebster said:so, that applies, too, when two physicists get together?
They have gravitational biding energy, don't they ?ehrenfest said:Umm--what? Are you using special relativity?
Maxwell's Equations are a set of four fundamental equations in classical electromagnetism that describe the relationship between electric and magnetic fields, as well as their interactions with charged particles.
Maxwell's Equations are considered exact in classical electromagnetism. This means that they accurately describe the behavior of electric and magnetic fields in most situations. However, they may not be applicable in extreme conditions, such as at very high energies or in the presence of extremely strong gravitational fields.
Maxwell's Equations were developed by Scottish physicist James Clerk Maxwell in the 19th century. He combined the laws of electricity and magnetism that had been established by other scientists, such as Coulomb's law and Ampere's law, to create a unified theory of electromagnetism.
The four equations in Maxwell's Equations are Gauss's law, Gauss's law for magnetism, Faraday's law, and Ampere's law. These equations describe the behavior of electric and magnetic fields, including how they are generated and how they interact with each other.
Maxwell's Equations are integral to our understanding of electromagnetism and are used in a wide range of applications, including telecommunications, electronics, and power generation. They also play a crucial role in modern technologies such as wireless communication, radar, and satellite navigation.