Derive an expression for the energy of an electron in the atom

1.	Derive an expression for the energy of an electron in the atom
Answer» Answer: CONSIDER a hydrogen like atom having only ONE electron. The force acting on the electron will be given by COULAMB's law. F=(Ze)(-E) 4π0r,=Ze24π0r. Since it is a circular motion, this force will be the force required to keep the electron in circular motion and hence will be equal to the CENTRIPETAL force.

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Answer:

CONSIDER a hydrogen like atom having only ONE electron. The force acting on the electron will be given by COULAMB's law. F=(Ze)(-E) 4π0r,=Ze24π0r. Since it is a circular motion, this force will be the force required to keep the electron in circular motion and hence will be equal to the CENTRIPETAL force.

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Derive an expression for the energy of an electron in the atom​

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Derive an expression for the energy of an electron in the atom