- #1
cuegirl60
- 2
- 0
Q1
energy no. of times measured
a1 n1
a2 n2
a3 n3
a4 n4
expectation value <E> = (a1n1+a2n2+a3n3+a4n4) / (n1+n2+n3+n4)
is this correct?
Also, how do you caluculate expectation value <E^2> ?
i.e. <E squared>
Q2
Identify if the following functions are eigenfunctions of the parity operator.
a) f(z) = z(a-z)(z+b), where a,b are real numbers
b) f(x) = Ψ(x)xΨ(x), where Ψ(x) is antisymmetric about the origin.
c) same f(x) in b), but where Ψ(x) is symmetric about the origin.
d) f(x) = Ψ(x)x^2Ψ(x) where Ψ(x) is antisymmetric about the origin. x^2 means x squared.
energy no. of times measured
a1 n1
a2 n2
a3 n3
a4 n4
expectation value <E> = (a1n1+a2n2+a3n3+a4n4) / (n1+n2+n3+n4)
is this correct?
Also, how do you caluculate expectation value <E^2> ?
i.e. <E squared>
Q2
Identify if the following functions are eigenfunctions of the parity operator.
a) f(z) = z(a-z)(z+b), where a,b are real numbers
b) f(x) = Ψ(x)xΨ(x), where Ψ(x) is antisymmetric about the origin.
c) same f(x) in b), but where Ψ(x) is symmetric about the origin.
d) f(x) = Ψ(x)x^2Ψ(x) where Ψ(x) is antisymmetric about the origin. x^2 means x squared.