how many orbitals can have the following set of quantum numbers n=3,l=1, m1=0?
a)3
b)1
c)4
d)2
Answers
Therefore the correct option is (b) 1
we have to find the number of orbitals in the set of quantum numbers n = 3, l = 1 and m₁ = 0
solution : we know, there are four quantum numbers to identify the position of electron in an atom.
principal quantum number = n
azimuthal quantum number = l
magnetic quantum number = m
spin quantum number = s
here n = 3 and l = 1
shows the orbitals of [ p subshell has only three orbitals i.e., px , py and pz ]
but m₁ = 0, shows any one of three orbitals.
[ other two magnetic quantum numbers are m₂ = 1 , m₃ = -1 ]
let m₁ = 0 shows
Therefore n = 3, l = 1 and m₁ = 0 shows only one orbital i.e.,
Therefore the correct option is (b) 1
Answer:
Therefore the correct option is (b) 1
we have to find the number of orbitals in the set of quantum numbers n = 3, l = 1 and m₁ = 0
Explanation:
solution : we know, there are four quantum numbers to identify the position of electron in an atom.
principal quantum number = n
azimuthal quantum number = l
magnetic quantum number = m
spin quantum number = s
here n = 3 and l = 1
shows the orbitals of [ p subshell has only three orbitals i.e., px , py and pz ]
but m₁ = 0, shows any one of three orbitals.
[ other two magnetic quantum numbers are m₂ = 1 , m₃ = -1 ]
let m₁ = 0 shows
Therefore n = 3, l = 1 and m₁ = 0 shows only one orbital i.e.,
Therefore the correct option is (b) 1
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