For the questions 4 and 5 consider the following: A harmonic oscillator where the time-independent Schrodinger equation for the nth allowed energy is (3) +-m³²2²(2) = Ente (2), where E- Question 4 0000 (33 Calculate the standard deviation in position z and momentum p (L.e., o, and d) for b (c) * (4) 4₂ 2m dr SATELIT (d) n+ A with n Nº = {0, 1,2,...). Question 5 Calculate the standard deviation in position z and momentum p (ie, a, and o,) for ₁. ----F

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For the questions 4 and 5 consider the following:
A harmonic oscillator where the time-independent Schrodinger equation
for the nth allowed energy is
(2) + m²(2) = Ent(2),
where E-
Question 4
0000
(c) 9,
(4) 4₂
Calculate the standard deviation in position z and momentum p (L.e.,
o, and a) for t
(b)
Question 5
2m dr
+¹1) ₁
n+
149
with neNº= (0,1,2,...).
8pm
Calculate the standard deviation in position z and momentum p (ie,
a, and o,) for ₁.
Transcribed Image Text:For the questions 4 and 5 consider the following: A harmonic oscillator where the time-independent Schrodinger equation for the nth allowed energy is (2) + m²(2) = Ent(2), where E- Question 4 0000 (c) 9, (4) 4₂ Calculate the standard deviation in position z and momentum p (L.e., o, and a) for t (b) Question 5 2m dr +¹1) ₁ n+ 149 with neNº= (0,1,2,...). 8pm Calculate the standard deviation in position z and momentum p (ie, a, and o,) for ₁.
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