
The atomic number of potassium is $19$. Hence the number of electrons in N shell will be
(A) $9$
(B) $1$
(C) $8$
(D) $2$
Answer
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Hint: In an atom, the nucleus is present in the center and the electrons are present in various shells around the nucleus. The shells are alphabetically represented as $K,L,M,N....$ and so on. These shells can be figured out by writing the electronic configuration of the atom.
Complete step by step answer:
There are a total four quantum numbers that are $n,l,ml$ and $ms$. Among which $n$ or principal quantum. Number determines the shells of atoms. The size and energy of the atom depends upon its principal quantum number.
AS the number of $n$ increases, so increases the number of shells. The shells are represented as:
In the given question, to find out the number of electrons in $N$ shell, we firstly need to know the electronic configuration of the atom that is potassium.
Atomic number of potassium $ = 19$
Its, electronic configuration $ = 2,8,8,1$
$K\,L\,M\,N$
Thus, as $N$ is the fourth shell, it is having one electron in it.
Here, $N$ shell is the outermost or the valence shell. So, potassium has one valence electron. Therefore, potassium belongs to the group $1$ of periodic table.
Potassium has $2,8$ and $8$ electrons in the $K,L$ and $M$ respectively.
So, the correct answer is Option B.
Additional Information:
The \[n\] also determines the number of subshells within the shell. The subshells \[s,p,d,f\] are determined by azimuthal quantum number (\[l\]). The value of \[l\] always ranges between \[0\] to \[n - 1\].
Azimuthal quantum number is also known as orbital or subsidiary quantum number defines the three-dimensional shape of the orbital.
Note:
The maximum number of electrons present in a shell (\[n\]) can be determined by the formula \[2{n^2}\]. For example, the number of electrons in the first shell is, \[n = 1\], \[2{n^2} = 2\].
For the second shell, \[n = 2\], \[2{n^2} = 8\]. Hence, \[8\] electrons in the second shell and so on.
Complete step by step answer:
There are a total four quantum numbers that are $n,l,ml$ and $ms$. Among which $n$ or principal quantum. Number determines the shells of atoms. The size and energy of the atom depends upon its principal quantum number.
AS the number of $n$ increases, so increases the number of shells. The shells are represented as:
| Principal quantum number ($n$) | Shell |
| $1$ | $K$ |
| $2$ | $L$ |
| $3$ | $M$ |
| $4$ | $N$ |
In the given question, to find out the number of electrons in $N$ shell, we firstly need to know the electronic configuration of the atom that is potassium.
Atomic number of potassium $ = 19$
Its, electronic configuration $ = 2,8,8,1$
$K\,L\,M\,N$
Thus, as $N$ is the fourth shell, it is having one electron in it.
Here, $N$ shell is the outermost or the valence shell. So, potassium has one valence electron. Therefore, potassium belongs to the group $1$ of periodic table.
Potassium has $2,8$ and $8$ electrons in the $K,L$ and $M$ respectively.
So, the correct answer is Option B.
Additional Information:
The \[n\] also determines the number of subshells within the shell. The subshells \[s,p,d,f\] are determined by azimuthal quantum number (\[l\]). The value of \[l\] always ranges between \[0\] to \[n - 1\].
Azimuthal quantum number is also known as orbital or subsidiary quantum number defines the three-dimensional shape of the orbital.
Note:
The maximum number of electrons present in a shell (\[n\]) can be determined by the formula \[2{n^2}\]. For example, the number of electrons in the first shell is, \[n = 1\], \[2{n^2} = 2\].
For the second shell, \[n = 2\], \[2{n^2} = 8\]. Hence, \[8\] electrons in the second shell and so on.
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