The magnetic moment (μ) of an electron in the nth energy state of a hydrogen atom is given by:
μ = (eħ/2me) × l
where l is the orbital angular momentum quantum number (l = n-1 for hydrogen)
However, for circular orbits (which maximize the magnetic moment), we can derive:
μn = n(eħ/2me) = nμB
where μB is the Bohr magneton (fundamental constant)
Key relationships:
The magnetic moment is directly proportional to n (the principal quantum number).
The magnetic moment of an electron in an atom is related to The magnetic moment of an electron in an atom is related to its angular momentum.
For a hydrogen atom, in the nth energy state, the angular momentum is proportional to the principal quantum number n. As a result, the magnetic moment is also proportional to n.
Thus, the correct answer is (1), as the magnetic moment is directly proportional to n.its angular momentum.
For a hydrogen atom, in the nth energy state, the angular momentum is proportional to the principal quantum number n.
As a result, the magnetic moment is also proportional to n.
Consider the following statements:
A. The junction area of a solar cell is made very narrow compared to a photodiode.
B. Solar cells are not connected with any external bias.
C. LED is made of lightly doped p-n junction.
D. Increase of forward current results in a continuous increase in LED light intensity.
E. LEDs have to be connected in forward bias for emission of light.