Problem With Motion of Electron

In summary, the conversation discusses the relationship between the axis of rotation and revolution of an electron around a nucleus and how it compares to the similar movements of the Earth. It is stated that electrons do not revolve around the nucleus or rotate on their own axis, and that they can be found anywhere around the nucleus. The addition of angular momenta is also mentioned, with a formula for calculating the total angular momentum quantum number based on the spin and orbital quantum numbers. It is noted that this formula is only relevant when one of the angular momenta is equal to 1/2, and when both are not equal to 1/2, the naming of "parallel" and "anti-parallel" is not applicable. The conversation also questions
  • #1
Error404!
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Are axis of rotation and revolution of an electron revolving a nucleus parallel? if axis of rotation and revolution of Earth can be not parallel to each other then why not for electron? We add or subtract (s) = 1/2 (value of spin quantum number) to orbital quantum number (l) to get total angular momentum quantum number(j) according to whether 's' is parallel or antiparallel to 'l'. If they are not parallel then this total angular momentum quantum number can not give correct value of angular momentum of electron. is this all wrong?
 
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  • #2
Error404! said:
Are axis of rotation and revolution of an electron revolving a nucleus parallel? if axis of rotation and revolution of Earth can be not parallel to each other then why not for electron?
Electrons are not to be viewed as revolving nucleus nor rotating around its own axis. An electron can be found anywhere around the nucleus.
Error404! said:
We add or subtract (s) = 1/2 (value of spin quantum number) to orbital quantum number (l) to get total angular momentum quantum number(j) according to whether 's' is parallel or antiparallel to 'l'.
That's just the vectorial picture for the formula of the addition of angular momenta if one of them is equal to 1/2. For a pair of angular momenta ##J_1## and ##J_2##, the general formula the sum of them is ##|J_1-J_2|,|J_1-J_2|+1, \ldots , J_1+J_2-1,J_1+J_2##. When none of the two angular momenta is equal to ##1/2##, you have more than two possible values for the sum. In that case, the naming of "parallel" and "anti-parallel" won't be relevant anymore.
 

FAQ: Problem With Motion of Electron

1. What is the problem with the motion of electrons?

The problem with the motion of electrons is that it cannot be accurately predicted or described using classical mechanics. This is because electrons exhibit both wave-like and particle-like behaviors, making their motion difficult to understand.

2. Why is the motion of electrons important?

The motion of electrons is important because it is the basis for many fundamental processes in nature, such as electricity and chemical reactions. Understanding the motion of electrons is essential for advancements in technology and our understanding of the physical world.

3. How does quantum mechanics explain the motion of electrons?

Quantum mechanics, a branch of physics that deals with the behavior of particles at a very small scale, provides a more accurate description of the motion of electrons. It takes into account the wave-like nature of electrons and uses mathematical equations to predict their behavior.

4. What is the Heisenberg uncertainty principle and how does it relate to the motion of electrons?

The Heisenberg uncertainty principle states that it is impossible to simultaneously know the exact position and momentum of a particle. This principle is directly related to the motion of electrons, as their position and momentum cannot be known with absolute certainty due to their wave-like nature.

5. Can the motion of electrons be controlled?

While the motion of electrons cannot be completely controlled, scientists have developed techniques to manipulate and guide their movement. This is crucial for technologies such as transistors, which rely on controlling the flow of electrons to function.

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