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What is the average binding energy per nucleon for an O-16 nucleus with a mass defect of 0.136 amu? (1 amu= 1.66 x 10-27 kg; 1 J = 1 kg m2/s2) Answer 2.03 x 10-11 J 1.27 x 10-12 J 7.53 x 10-20 J 4.71 x 1012 J
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Since you know the mass defect, use \( E = mc^2\) to find the binding energy per mole. Then find the binding energy per atom, then per nucleon, since there are 16 nucleons per atom of \(^{16}O\)
@JFraser how do I find the binding energy
use the equation \(E =mc^2\), since you know the mass defect (m), and the speed of light is constant, \(3.0*10^8 m/s\)
you'll have to convert the mass from amu into kilograms, but it gives you that conversion 2 steps, problem solved
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