The position of the electron in schrodinger wave equation is given by
Answers
The Schrodinger equation is used to find the allowed energy levels of quantum mechanical systems (such as atoms, or transistors). The associated wavefunction gives the probability of finding the particle at a certain position.
The general equation for a moving wave is:
Ψ(x,t) = Acos(kx-ωt)
A is equal to the amplitude. k is multiplied by x in order to determine the wavelength, and ωt determines where the peak lies.
The wavelength can be doubled by multiplying x by 1/2, or tripled by multiplying x by 1/3, more precisely:
K =
λoriginal
λmeasured
=
360°
λ
=
2π
λ
Here, one full cycle of a sin or cos wave is 360°, which is equal to 2π radians. ωt defines where the peak is, and so this depends on the wavelength, which defines how often a peak occurs, and the velocity of the wave, which defines where it is relative to time, t.
ω = 2πν =
2πν
λ
= kν
Answer:
Explanation:
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