Q1: Consider the election in a hydrogen atom to initially be in the state: Y(1= 0) = √ -ROYO + √FR₂X₁ -R32Y₂¹² a) What is the probability of measuring the energy of this state and obtaining E₂? at t=0 but something different at t>0 A. at t=0 but something different at t>0 П C. always √3 B. D. always 3 E. Something else. b) Explain your answer. x
Q1: Consider the election in a hydrogen atom to initially be in the state: Y(1= 0) = √ -ROYO + √FR₂X₁ -R32Y₂¹² a) What is the probability of measuring the energy of this state and obtaining E₂? at t=0 but something different at t>0 A. at t=0 but something different at t>0 П C. always √3 B. D. always 3 E. Something else. b) Explain your answer. x
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Transcribed Image Text:In the following questions, we will use quantum states made up of the hydrogen energy
eigenstates:
Q1: Consider the election in a hydrogen atom to initially be in the state:
F
A.
B.
C.
a) What is the probability of measuring the energy of this state and obtaining E₂?
√3
√
vnim (r0,0)=R(r)Y," (0,0)
always
Y(t = 0) = √3 R₁OYO
at t=0 but something different at t>0
²
at t=0 but something different at t>0
D. always
3
+
E. Something else.
b) Explain your answer.
R₂₁ + R32Y₂¹
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