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The fusion reaction has the following atomic masses: Using
PHYSICS · Single correct · CBSE · Physics · Nuclei · Nuclei
Problem
The fusion reaction
2
H
+
3
H
→
4
He
+
n
^2\text{H}+^3\text{H}\rightarrow{}^4\text{He}+n
2
H
+
3
H
→
4
He
+
n
has the following atomic masses:
2
H
:
2.014102
u
^2\text{H}: 2.014102\,\text{u}
2
H
:
2.014102
u
3
H
:
3.016049
u
^3\text{H}: 3.016049\,\text{u}
3
H
:
3.016049
u
4
He
:
4.002603
u
^4\text{He}: 4.002603\,\text{u}
4
He
:
4.002603
u
n
:
1.008665
u
n: 1.008665\,\text{u}
n
:
1.008665
u
Using
1
u
=
931
MeV
/
c
2
1\,\text{u}=931\,\text{MeV}/c^{2}
1
u
=
931
MeV
/
c
2
, calculate the energy Q released (to the nearest tenth of a MeV). (a)
1.9
MeV
1.9\text{ MeV}
1.9
MeV
(b)
−
17.6
MeV
-17.6\text{ MeV}
−
17.6
MeV
(c)
17.6
MeV
17.6\text{ MeV}
17.6
MeV
(d)
4.4
MeV
4.4\text{ MeV}
4.4
MeV
Related theory
Nuclear Fusion
Nuclear Reactions
Mass-Energy Equivalence
Nuclear physics
Mass defect and binding energy
Mass-energy relation
Nuclei
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