Calculating Energy Released in Nuclear Reaction

AI Thread Summary
The discussion focuses on calculating the energy released in a nuclear reaction involving hydrogen and helium. Participants emphasize using the mass-energy equivalence formula E = mc² and the importance of accounting for the mass difference between reactants and products. The initial kinetic energy of hydrogen is also highlighted as a crucial factor in the calculations. There is a correction noted regarding the use of C instead of C² in the energy calculation. Overall, the conversation underscores the need to balance the reaction and consider binding energy in nuclear mass calculations.
Abidal Sala
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Homework Statement


Calculate the energy released from the following reaction:-
2(H) ---> He [mass number for H = 2, atomic number for H = 1, mass number for He = 4, atomic number for He = 2]
Data: the mass of the H in the reaction = 2.0242 u, and its kinetic energy = 925 M.ev
and the mass of He = 4.0015 u

Homework Equations


E = mC^2
minimum energy required to split nucleons = Δm * 931
mass of nucleus = (Number of protons * mass of protons) + (number of neutrons * mass of neutrons)

The Attempt at a Solution


i really have no idea how this is done but the only thing i can think of is E = (difference between the masses) * C^2
so 1.9773 * 3 * 10^8 = 593190000 ??
 
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you need to balance the reaction equation out so that you have basically

2(mhydrogen)= 1(mass of helium) + Δm

then you can calculate the difference in mass.
I can see one mistake and that is that you have used the value for C instead of C^2.
Also note that the hydrogen has an initial kinetic energy I believe so don't forget to add that
 
Abidal Sala said:
mass of nucleus = (Number of protons * mass of protons) + (number of neutrons * mass of neutrons)
The nuclear mass also includes the binding energy, that is, the energy that is released when the nucleus splits.
 
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