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The minimum orbital angular momentum of the electronin a hydrogen atom is
  • a)
    h
  • b)
    h/2
  • c)
    h/2 π
  • d)
    h /λ
Correct answer is option 'C'. Can you explain this answer?
Verified Answer
The minimum orbital angular momentum of the electronin a hydrogen atom...
Angular momentum of electron in any orbit =nh/2π

Where n is no. of orbit

Minimum orbital angular momentum of electron in hydrogen atom =h/2π

Where h is Planck's constant having

h= 6•626x10^-34
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Most Upvoted Answer
The minimum orbital angular momentum of the electronin a hydrogen atom...
Explanation:
The minimum orbital angular momentum of the electron in a hydrogen atom is given by the expression:

L = (n - 1)h/2π

where n is the principal quantum number and h is Planck's constant.

For the ground state of hydrogen, n = 1. Substituting this value in the above expression, we get:

L = (1 - 1)h/2π = 0

This means that the electron in the ground state of hydrogen has zero orbital angular momentum.

However, for the first excited state of hydrogen, n = 2. Substituting this value in the above expression, we get:

L = (2 - 1)h/2π = h/2π

Therefore, the minimum orbital angular momentum of the electron in a hydrogen atom is h/2π, which is option C.
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Community Answer
The minimum orbital angular momentum of the electronin a hydrogen atom...
Orbital Angular momentum meaning mvr=nh/2pi for minimum orbital angular momentum of hydrogen n=1 therefore option C is correct
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The minimum orbital angular momentum of the electronin a hydrogen atom isa)hb)h/2c)h/2πd)h /λCorrect answer is option 'C'. Can you explain this answer?
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