3.1 Calculate the value of r at which the radial probability density of the hydrogen atom reaches its maximum 3.1.1 n=1, 1-0, m=0 3.1.2 I n-1, m=0 Given Rnt(): - - (não) 3/2 (n-1-1)! (22) 2n[(n+1)]³ nao, -T/ndo L₂ 21+1 n+l (27)
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![3.1
Calculate the value of r at which the radial probability density of the hydrogen atom
reaches its maximum
3.1.1 n=1, 1-0, m=0
3.1.2 | n-1, m=0
Given
Rnt() =
.com
3/2
(n-1-1)! / 2r
nao √ 2n[(n + 1)!]³ nao
27/nao 721+1
2r
nao](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F0f71bc4f-b443-409b-900a-c5e680e620b6%2F37447ef1-b7cf-4aba-87d6-5a8c3bfc8ae4%2F83rdlwj_processed.jpeg&w=3840&q=75)
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