Given: - Binding energy per nucleon of \( \text{H}_2^1 \) = 1.1 MeV
- Binding energy per nucleon of \( \text{He}_4^2 \) = 7.0 MeV
The energy released \( Q \) is the difference between the binding energy of the reactants and products: \[ E_B = \text{BE}_{\text{reactant}} - \text{BE}_{\text{product}} \] \[ E_B = 1.1 \times 2 + 1.1 \times 2 - 7 \times 4 = 23.6 \, \text{MeV} \] Thus, the energy released is: \[ Q = 23.6 \, \text{MeV} \]
Mass Defect and Energy Released in the Fission of \( ^{235}_{92}\text{U} \)
When a neutron collides with \( ^{235}_{92}\text{U} \), the nucleus gives \( ^{140}_{54}\text{Xe} \) and \( ^{94}_{38}\text{Sr} \) as fission products, and two neutrons are ejected. Calculate the mass defect and the energy released (in MeV) in the process.
Given: