Question

The minimum orbital angular momentum of an electron in a hydrogen atom is
​

Answer 1

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Answer 2

Answer:

The minimum magnitude of orbital angular momentum of an electron in a hydrogen atom is

zero​

Explanation:

• The angular momentum $(L)$  gives the quantity of rotation in a rotating body

• orbital angular momentum quantum number $(l)$ quantizes the magnitude of the angular momentum as  

        $/L/=\sqrt{l(l+1)} h/2\pi$

• The principal quantum number $(n)$, and orbital angular momentum quantum number related as

       $l=0,1,2,(n-1)$

we need to calculate minimum orbital angular momentum

minimum  orbital angular momentum quantum number is $l=0$

by putting the value, we get

minimum orbital angular momentum is $/L/=0$