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The magnitude of energy difference between the energy levels π=3 and π=2 of a quantum particle of mass π in a box of length L is \(\frac{Xβ ^2}{ 8πL ^2} .\)
Then X = _______.
(rounded off to the nearest integer)
[Given: β is Planckβs constant and π denotes the quantum number]
The magnitude of energy difference between the energy levels π=3 and π=2 of a quantum particle of mass π in a box of length L is \(\frac{Xβ ^2}{ 8πL ^2} .\)
Then X = _______.
(rounded off to the nearest integer)
[Given: β is Planckβs constant and π denotes the quantum number]
Then X = _______.
(rounded off to the nearest integer)
[Given: β is Planckβs constant and π denotes the quantum number]
Updated On: Oct 1, 2024
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Correct Answer: 5
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The correct answer is: 5
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