Identify the corresponding cases in each of the following:- n=4,l=2
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Answer:
n=2, so that l can be either 0 or 1, according to the rule in
L
=
√
l
(
l
+
1
)
h
2
π
. Similarly, for n=3, l can be 0, 1, or 2. It is often most convenient to state the value of l, a simple integer, rather than calculating the value of L from
L
=
√
l
(
l
+
1
)
h
2
π
. For example, for l = 2, we see that
L
=
√
2
(
2
+
1
)
h
2
π
=
√
6
h
2
π
=
0.390
h
=
2.58
×
10
−
34
J
⋅
s
It is much simpler to state l = 2.
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