quantum mechanics hw
@sillybilly123 whenever you get a chance (had to abandon the other one sorry)
I got 1b and 1a jw if you know how to start 1c
just a thought but \(|A(x)|^2 = A_o^2\) multiply the conjugates, we are in the Argand diagram
I'm still a bit unclear - the conjugates of the wave function?
the whole \( e^{i \theta} \) thing lives on the unit circle does that make sense?!
if that troubles you, use DeMoivre, break the exponential representation complex into a cos and sin one
indulge me. let me Latex that wave you have and then multiply it by it's conjugate
(A(x) ) ^2 = (A_0)^2 * e(-ikx) * e^(ikx) uh like this? :S then the x coordinates cancel out rite
sorry if I'm slow but this subject confuses me *S*
you have: \(A(x) = A_o e^{- i k x}\) It follows that: \(A^*(x) = A_o e^{+ i k x}\) And: \(A(x) A^*(x) = A_o e^{+ i k x} A_o e^{- i k x} = A_o^2\)
and dumb question but how do we prove that amplitude ^2 is nonzero
they told us in the Qu that \(A_o\) is positive real
ripican'tread well thanks, I'll just figure out how to code all this
I'll let you know if I need help w/ #2 later
it's a pleasure working w/ you Voca if OS survives it will be down to you
can i go now, BTW?
yeah sure ^^ take care
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