Understanding atomic mass units (amu) and weight of particles

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A C12 atom, which consists of 6 protons, 6 neutrons, and 6 electrons, is defined to have an atomic mass of exactly 12 amu. However, when calculating the total mass based on the individual masses of these particles—1.00728 amu for protons, 1.00867 amu for neutrons, and 0.000549 amu for electrons—the calculated total is approximately 12.098994 amu. This discrepancy arises from the concept of mass defect, which indicates that the mass of the nucleus is slightly less than the sum of the individual masses of its constituent particles. This missing mass corresponds to the binding energy that holds the nucleus together. Thus, the atomic mass of 12 amu for carbon-12 is a standardized value that accounts for this mass defect.
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I read that a C12 atom has an atomic mass unit of 12 amu's. A C12 atom has 6 protons, 6 neutrons, and 6 electrons. If the mass of a proton is 1.00728 amu, the mass of a neutron is 1.00867 amu, and the mass of an electron is .000549, how can it's total amu be 12?

6*1.00728+6*1.00867+6*.000549= 12.098994 amu

How did they determine that a C12 atom is 12 amu's? Are they giving an approximate answer?
 
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I found the answer to this question:

"The carbon-12 atom has a mass of 12.000 u, and yet it contains 12 objects (6 protons and 6 neutrons) that each have a mass greater than 1.000 u, not to mention a small contribution from the 6 electrons.

This is true for all nuclei, that the mass of the nucleus is a little less than the mass of the individual neutrons, protons, and electrons. This missing mass is known as the mass defect, and represents the binding energy of the nucleus."

from http://physics.bu.edu/~duffy/sc546_notes10/mass_defect.html
 
Yes, mass defect (or a binding energy) is the answer.
 
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