Below is a graph of a potential, V(x), for some quantum mechanical system. Note that V(x) = ∞ for x ≤ 0. Select the best energy eigenstate wave function sketch that shows the important qualitative features of the wave function for the system with total energy E (where V₁ < E
Below is a graph of a potential, V(x), for some quantum mechanical system. Note that V(x) = ∞ for x ≤ 0. Select the best energy eigenstate wave function sketch that shows the important qualitative features of the wave function for the system with total energy E (where V₁ < E
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![Below is a graph of a potential, V(x), for
some quantum mechanical system. Note
that V(x) = ∞ for x ≤ 0. Select the best
energy eigenstate wave function sketch
that shows the important qualitative
features of the wave function for the
system with total energy E (where V₁ < E
<V₁1)
A
4(x)
MAL
C.
4(x)
K(x)
00%
V₁
V
B.
$(x)
D.
*(x)
Ar](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2Fa41da8ad-0c60-4ee0-8453-d772480812a3%2F753864d2-b4e4-4ad2-ba8f-43a0e0cae2bc%2F2zh1b0n_processed.jpeg&w=3840&q=75)
Transcribed Image Text:Below is a graph of a potential, V(x), for
some quantum mechanical system. Note
that V(x) = ∞ for x ≤ 0. Select the best
energy eigenstate wave function sketch
that shows the important qualitative
features of the wave function for the
system with total energy E (where V₁ < E
<V₁1)
A
4(x)
MAL
C.
4(x)
K(x)
00%
V₁
V
B.
$(x)
D.
*(x)
Ar
![Choose the best explanation for your
answer to the previous question from the
choices below.
O The probability of measuring a particular
energy is time-independent.
Over time the wave function of the particle
will relax to the initial state.
O The probability of measuring a particular
energy is time-dependent.
Although the probability of measuring a
particular energy will vary in time, the
expectation value of energy is time-
independent.](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2Fa41da8ad-0c60-4ee0-8453-d772480812a3%2F753864d2-b4e4-4ad2-ba8f-43a0e0cae2bc%2Fn63tx7n_processed.jpeg&w=3840&q=75)
Transcribed Image Text:Choose the best explanation for your
answer to the previous question from the
choices below.
O The probability of measuring a particular
energy is time-independent.
Over time the wave function of the particle
will relax to the initial state.
O The probability of measuring a particular
energy is time-dependent.
Although the probability of measuring a
particular energy will vary in time, the
expectation value of energy is time-
independent.
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