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how we get "e^(ikr)"...?
Plz ans me... Thanks
Plz ans me... Thanks
The discussion centers on the derivation and interpretation of the electromagnetic wave equation, specifically the expression "e^(ikr)" and its relation to the general solution of the wave equation. Participants clarify that the general form of the solution is "Ae^(i(ωt - kx))", where k and ω represent wave number and angular frequency, respectively. The conversation highlights the importance of understanding the wave equation as a differential equation and the necessity of proper notation and context in discussing electromagnetic waves.
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Though it's e^(e(x-ct))arslan786786 said:how we get "e^(ikr)"...?
Plz ans me... Thanks
arslan786786 said:how we get "e^(ikr)"...?
There's no ##r## in the discussion above, so it's not clear what you're asking about when you write ##e^{(ikr)}##, nor does ##e^{e(x-ct)}## make sense in the context of this discussion.Though it's e^(e(x-ct))
Instead of treating space as a vector and time as a scalar, they are using the relativistic approach of a four-vector which combines the two into a single vector with 4 terms. Notice that the inner product is positive for the time term and negative for the space term. Some use the opposite sign convention for the inner product so one should be careful.arslan786786 said:sir please look at the electric field expression...
They are writing E°e^(ikr). The author puts r value...
I have searched a lot for it and I found its solution...
But i found that they calculate it with a very different method... They calculate 2pifn. x= wt-2pifn.x...
You can see in the image below...
So please guide meView attachment 280809
No idea what you are even asking.arslan786786 said:View attachment 280810here is the screen shot sir...!