For N = 12, what is the multiplicity of the macrostates H = 0?

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If N coins are tossed, the number of ways to obtain H heads
can be calculated as N!/(H!(N − H)!). This result from
probability theory, called the binomial distribution, can confirm the
values given in the table below.
Multiplicities of the five possible macrostates when four
coins are tossed
Macrostate
H = 0
H = 1
H = 2
H = 3
H = 4
Multiplicity (2)
1
4
6
4
1
Part A
For N = 12, what is the multiplicity of the macrostates H = 0?
Ως =
Submit
Part B
N3 =
Submit
For N = 12, what is the multiplicity of the macrostates H = 3?
Part C
VE ΑΣΦ
Request Answer
6 =
ΑΣΦ
Request Answer
B) ?
For N = 12, what is the multiplicity of the macrostates H = 6?
Π ΑΣΦ
?
1 ?
Transcribed Image Text:If N coins are tossed, the number of ways to obtain H heads can be calculated as N!/(H!(N − H)!). This result from probability theory, called the binomial distribution, can confirm the values given in the table below. Multiplicities of the five possible macrostates when four coins are tossed Macrostate H = 0 H = 1 H = 2 H = 3 H = 4 Multiplicity (2) 1 4 6 4 1 Part A For N = 12, what is the multiplicity of the macrostates H = 0? Ως = Submit Part B N3 = Submit For N = 12, what is the multiplicity of the macrostates H = 3? Part C VE ΑΣΦ Request Answer 6 = ΑΣΦ Request Answer B) ? For N = 12, what is the multiplicity of the macrostates H = 6? Π ΑΣΦ ? 1 ?
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