How Much Energy Is Released from Helium Fusion in Old Stars?

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SUMMARY

Old stars generate energy through the fusion of three helium-4 nuclei (alpha particles) into one carbon-12 nucleus. The mass of one carbon-12 nucleus is 2.99805 times greater than that of a single helium core. The energy released during this fusion process can be calculated using the mass-energy equivalence formula E = mc², where the mass difference between the reactants and products determines the energy output. Specifically, for 1 kg of helium, the energy released is derived from the mass difference of 0.00195 times the mass of three helium nuclei.

PREREQUISITES
  • Understanding of nuclear fusion processes
  • Familiarity with mass-energy equivalence (E = mc²)
  • Basic knowledge of atomic structure, specifically helium-4 and carbon-12
  • Ability to perform calculations involving mass and energy
NEXT STEPS
  • Research the process of helium fusion in stars using resources like HyperPhysics
  • Explore the implications of mass-energy equivalence in nuclear reactions
  • Study the lifecycle of stars and the role of carbon-12 in stellar nucleosynthesis
  • Investigate the energy output of other fusion processes in different stellar environments
USEFUL FOR

Astronomers, astrophysicists, and students studying stellar evolution and nuclear physics will benefit from this discussion.

eri3an
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Old stars gets there energy from the fusion of 3 helium cores to one carbon-12 core. The resting mass of one carbon-12 is 2,99805 times bigger then the helium core. How much energy do you i from 1kg of helium? how do I even attack this problem?
 
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eri3an said:
Old stars gets there energy from the fusion of 3 helium cores to one carbon-12 core. The resting mass of one carbon-12 is 2,99805 times bigger then the helium core. How much energy do you i from 1kg of helium? how do I even attack this problem?

Let m be the rest mass of one helium core. Then three helium cores have mass 3m but the resulting carbon-12 core has mass only 2.99805m. Energy has been released equivalent to (3- 2.99805)m= 0.00195m. Since that is for 3 helium cores, with 1 kg of helium, you can take the total m= 1/3 kg. Now use E= mc2.
 

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