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nunuhoyv
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Homework Statement
How to determine variation of mean momentum of a nucleon with the mass number A of nucleus?
Homework Equations
R=R_0A^(1/3)
The Attempt at a Solution
Can't find a solution with elementary approach.
That is good.nunuhoyv said:Also how good is the assumption about lambda and size of nucleus?
Right. What is the distribution for other allowed momenta? Focusing on one dimension is fine for now.nunuhoyv said:This gives the minimum momentum, not the mean, doesn't it?
The mean momentum of a nucleon refers to the average momentum of a subatomic particle. The mass number refers to the total number of protons and neutrons in the nucleus of an atom. The variation of mean momentum of a nucleon with the mass number refers to the change in average momentum of subatomic particles as the number of protons and neutrons in the nucleus of an atom increases or decreases.
Studying the variation of mean momentum of a nucleon with the mass number can provide insights into the behavior and properties of subatomic particles. It can also help us understand the structure and stability of atoms, as well as the formation and evolution of elements in the universe.
The mean momentum of a nucleon can be influenced by various factors, such as the mass of the nucleon, the number of nucleons in the nucleus, and the type of force acting on the nucleon. Other factors, such as the energy and speed of the nucleon, can also affect its momentum.
The variation of mean momentum of a nucleon with the mass number can be measured through experiments using particle accelerators. By colliding particles with different masses and measuring their resulting momenta, scientists can determine the relationship between the mean momentum and the mass number.
Understanding the variation of mean momentum of a nucleon with the mass number can have practical applications in fields such as nuclear physics, astrophysics, and materials science. It can also contribute to the advancement of technologies, such as particle accelerators and nuclear reactors.