What is the true nature of binding energy in a nucleus?

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SUMMARY

The binding energy of a nucleus is defined as the energy required to completely separate its protons and neutrons. For instance, a nucleus with a binding energy of 10 eV necessitates an input of 10 eV to disassemble it. This energy does not represent stored energy within the nucleus; rather, it indicates a deficit in energy when the nucleus is intact. When protons and neutrons are bound together, they exist in a zero-energy state, and the binding energy reflects the energy needed to overcome this state.

PREREQUISITES
  • Understanding of nuclear physics concepts, particularly binding energy.
  • Familiarity with energy states in atomic structures.
  • Knowledge of potential energy in physics, especially in relation to nuclear forces.
  • Basic grasp of the strong nuclear force and its implications on binding energy.
NEXT STEPS
  • Research the concept of nuclear binding energy in detail.
  • Explore the relationship between binding energy and nuclear stability.
  • Learn about the strong nuclear force and its role in binding energy calculations.
  • Investigate potential energy concepts in different physical contexts, such as gravitational and electromagnetic systems.
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This discussion is beneficial for students of nuclear physics, educators teaching atomic structure, and researchers exploring energy dynamics within atomic nuclei.

jumbogala
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Homework Statement


This is not really a homework question -just something I realized I don't understand. I am confused about binding energy of a nucleus. I understand that the definition of binding energy is the energy required to completely separate the protons and neutrons in the nucleus.

Let's say a nucleus of some kind has a binding energy of 10 eV. That means I will have to input 10 eV to separate the parts of the nucleus.

However, does this mean that the nucleus actually has 10 eV stored in it? For example, I can measure how much kinetic energy a moving object has or contains. Does binding energy work the same way? Is the binding energy actually the amount of energy the nucleus contains?

Homework Equations

The Attempt at a Solution



When you add energy to a nucleus to overcome the binding energy, are you giving the individual protons and neutrons more potential energy as they separate? I think so (not 100% sure though).

So when the nucleus is all bound together, it should have zero potential energy. So I don't think binding energy is something the nucleus actually has... it seems to be the nucleus is in a zero-energy state before it is separated. This seems not quite right though... Thanks in advance!
 
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jumbogala said:
So when the nucleus is all bound together, it should have zero potential energy.
If we were considering gravitational potential energy, the zero point is conventionally taken with the gravitating objects at infinity. Gravitational potential energy is always negative otherwise.

Same thing with the strong force. The binding energy is not some surplus that the nucleus has. Instead, it is a deficit.
 

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