Assume that the 1+z) and |-z) states for an electron in a magnetic field are energy eigen- vectors with energies E and 0, respectively, and assume that the electron's state at t = 0 is -M |y(0)) = |45|-In Find the probability that we will determine this electron's spin to be in the +x direction at time t
Assume that the 1+z) and |-z) states for an electron in a magnetic field are energy eigen- vectors with energies E and 0, respectively, and assume that the electron's state at t = 0 is -M |y(0)) = |45|-In Find the probability that we will determine this electron's spin to be in the +x direction at time t
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![Assume that the \(|+z\rangle\) and \(|-z\rangle\) states for an electron in a magnetic field are energy eigenvectors with energies \(E\) and 0, respectively, and assume that the electron’s state at \(t = 0\) is
\[
|\psi(0)\rangle = \begin{bmatrix} \sqrt{\frac{4}{5}} \\ \sqrt{\frac{1}{5}} \end{bmatrix}
\]
Find the probability that we will determine this electron’s spin to be in the \(+x\) direction at time \(t\).](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2Fd53b5d21-36fa-4ee2-932f-fd40dc0982c5%2F082fd84a-f7a1-4d20-9899-fe9724dc3eae%2Fef83jl9_processed.jpeg&w=3840&q=75)
Transcribed Image Text:Assume that the \(|+z\rangle\) and \(|-z\rangle\) states for an electron in a magnetic field are energy eigenvectors with energies \(E\) and 0, respectively, and assume that the electron’s state at \(t = 0\) is
\[
|\psi(0)\rangle = \begin{bmatrix} \sqrt{\frac{4}{5}} \\ \sqrt{\frac{1}{5}} \end{bmatrix}
\]
Find the probability that we will determine this electron’s spin to be in the \(+x\) direction at time \(t\).
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