Finding Atomic Mass Unit by Subatomic Particles

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SUMMARY

The discussion centers on calculating the atomic mass unit (amu) based on the masses of subatomic particles. It establishes that 1 amu is defined as 1/12 of a C-12 atom, leading to the equation 1 amu = 1/2 (Mass of proton + Mass of neutron + Mass of electron). The user reports a calculated value of 1.6737 x 10^(-27) kg, which deviates by nearly 1% from standard values found online. The conversation suggests exploring concepts like "mass deficit" and "binding energy" to resolve discrepancies in calculations.

PREREQUISITES
  • Understanding of atomic structure and subatomic particles
  • Familiarity with the concept of atomic mass unit (amu)
  • Knowledge of mass deficit and binding energy principles
  • Basic proficiency in scientific notation and unit conversions
NEXT STEPS
  • Research the concept of mass deficit in nuclear physics
  • Study binding energy and its impact on atomic mass calculations
  • Examine the differences between measured and theoretical values of atomic mass
  • Learn about advanced methods for measuring subatomic particle masses
USEFUL FOR

Students of physics, researchers in nuclear science, and anyone interested in the precise calculations of atomic mass and the behavior of subatomic particles.

onurbeyaz
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If one atomic mass unit is 1/12 of a C-12 atom, so 1 amu must be;

1 Amu = 1/2 ( Mass of proton + Mass of neutron + Mass of electron )

But the equation gives the answers that 1 amu is 1,6737 10^(-27) kg, which is different than the internet says
I am using very sensitive values for the equation so why am I finding nearly %1 error
 
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onurbeyaz said:
1 amu must be;

1 Amu = 1/2 ( Mass of proton + Mass of neutron + Mass of electron )

No, it doesn't have to be that.

Google "mass deficit" or "binding energy".
 
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