First, Electrical field is not linearly dependent on distance! And I am not trying to find the field at the nucleus border but inside it. Can you help please to reach the desired formula?mfb said:Something went wrong with the formatting.
The electric field should be linear with the distance - right. You can check if the electric field at the border of the nucleus agrees with the electric field of a point-charge. If yes, your result is right.
Inside a homogeneously charged sphere, it is proportional to the radius, its magnitude is proportional to the distance to the center.haseeb said:Electrical field is not linearly dependent on distance!
Yup! You are right... But How to drive it mathematically?mfb said:Inside a homogeneously charged sphere, it is proportional to the radius, its magnitude is proportional to the distance to the center.
If your formula reproduces this relationship and agrees at the boundary, then it is right. Hence the suggestion to check if it fits at the boundary.
The potential of an electron inside the nucleus is the amount of energy required to remove the electron from its position within the nucleus. This is also known as the binding energy or ionization energy.
The potential of an electron inside the nucleus is calculated using the Coulomb's Law, which states that the force between two charged particles is directly proportional to the product of their charges and inversely proportional to the square of the distance between them.
Understanding the potential of an electron inside the nucleus is important in understanding the stability and behavior of atoms and elements. It also plays a crucial role in nuclear reactions and the study of subatomic particles.
Yes, the potential of an electron inside the nucleus can be changed by altering the number of protons and neutrons in the nucleus. This can be done through nuclear reactions or radioactive decay.
The potential of an electron inside the nucleus is directly related to the size of an atom. As the potential increases, the size of the atom decreases, and vice versa. This is because the stronger the force of attraction between the nucleus and the electrons, the more tightly the electrons are held and the smaller the size of the atom.