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Calculate the energy released/absorbed (in MeV) in the nuclear reaction: A11A2121H+A13A2123H⟶A12A2122H+A12A2122H Given: m(A11A2121H) = 1.007825 μ m(A12A2122H) = 2.014102 μ m(A13A2123H) = 3.016049 μ - Physics

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Question

Calculate the energy released/absorbed (in MeV) in the nuclear reaction:

\[\ce{_1^1H + _1^3H -> _1^2H + _1^2H}\]

Given: \[\ce{m(_1^1H)}\] = 1.007825 μ

\[\ce{m(_1^2H)}\] = 2.014102 μ

\[\ce{m(_1^3H)}\] = 3.016049 μ

Numerical

Solution

\[\ce{_1^1H + _1^3H -> _1^2H + _1^2H}\]

Mass lost × c2 = Energy released

MLHS = 10.07825 + 3.016049

= 4.023874 μ

MRHS = 2 × 2.014102

= 4.028204 μ

 MRHS > MLHS → Energy absorbed

ΔM = 0.00433 μ

∴ E = ΔMc2

= (0.00433 μ) × (931.5 MeV/c2)

= 4.00545 MeV

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2023-2024 (February) Delhi Set - 2
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