The fusing together of two small nuclei to produce a larger nucleus

The fusion of deuterium and tritium to form helium with the release of energy
The splitting of a large atomic nucleus into smaller nuclei

The fission of a target nucleus, such as uranium, to produce smaller daughter nuclei with the release of energy
When an atom undergoes nuclear fission, take note that extra neutrons are ejected by the?nucleus?and not from the fission products
E?= (Δm)c2
When a uranium-235 nucleus absorbs a slow-moving neutron and undergoes fission one possible pair of fission fragments is technetium-112 and indium-122. The equation for this process and the binding energy per nucleon for each isotope is shown below.
Binding energy per nucleon of U-235 = 7.59 MeV
Binding energy per nucleon of Tc-112 = 8.36 MeV
Binding energy per nucleon of In-122 = 8.51 MeV
When a uranium-235 nucleus undergoes fission in this way, calculate:a) The energy released, in MeV
b) The mass defect
Part (a)
Step 1: Determine the binding energies on each side of the equation
Binding energy = Binding Energy per Nucleon × Mass Number
Step 2: Find the difference between the energies
Part (b)
Method 1
Step 1: Convert the energy released from MeV to J
Step 2: Write down the equation for mass-energy equivalence
E?= Δmc2
Step 3: Rearrange and determine the mass defect, Δm

Δm?= 3.4 × 10?28?kg
Method 2
Step 1: Convert the energy released from MeV to u

Step 2: Calculate the mass defect, Δm
Δm?= 0.205 × (1.66 × 10?27) = 3.4 × 10?28?kg
Both methods for calculating mass defect are perfectly valid. It is highly recommended that you practice both ways and see which method you are most comfortable using.
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