Question

When a deuterium is bombarded on $$_8{O^{16}}$$  nucleus, an $$\alpha $$-particle is emitted, then the product nucleus is

A. $$_7{N^{13}}$$
B. $$_5{B^{10}}$$
C. $$_4B{e^9}$$
D. $$_7{N^{14}}$$  
Answer :   $$_7{N^{14}}$$
Solution :
Let the unknown product nucleus be $$_Z{X^A}.$$
The reaction can be written as
\[\begin{array}{*{20}{c}} {_8{O^{16}}}\\ {\left( {{\rm{Oxygen}}} \right)} \end{array} + \begin{array}{*{20}{c}} {_1{H^2}}\\ {\left( {{\rm{deuterium}}} \right)} \end{array} \to \begin{array}{*{20}{c}} {_Z{X^A}}\\ {\left( {{\rm{unknown}}\,{\rm{nucleus}}} \right)} \end{array} + \begin{array}{*{20}{c}} {_2H{e^4}}\\ {\left( {\alpha - {\rm{particle}}} \right)} \end{array}\]
Conservation of mass number between product and reactant of above reaction gives,
$$16 + 2 = A + 4 \Rightarrow A = 14$$
Conservation of atomic number between reactant and product of above reaction gives
$$8 + 1 = Z + 2 \Rightarrow Z = 7$$
Thus, the unknown product nucleus is nitrogen $$\left( {_7{N^{14}}} \right).$$
NOTE
Fusion reaction can take place at very high temperature $$\left( { \approx {{10}^8}K} \right)$$   and very high pressure which can be provided at sun or by fission of atom bomb.

Releted MCQ Question on
Modern Physics >> Radioactivity

Releted Question 1

An alpha particle of energy $$5\,MeV$$  is scattered through $${180^ \circ }$$ by a fixed uranium nucleus. The distance of closest approach is of the order of

A. $$1\, \mathop {\text{A}}\limits^ \circ $$
B. $${10^{ - 10}}cm$$
C. $${10^{ - 12}}cm$$
D. $${10^{ - 15}}cm$$
Releted Question 2

Beta rays emitted by a radioactive material are

A. electromagnetic radiations
B. the electrons orbiting around the nucleus
C. charged particles emitted by the nucleus
D. neutral particles
Releted Question 3

Consider $$\alpha $$ particles, $$\beta $$ particles and $$\gamma $$ - rays, each having an energy of $$0.5\,MeV.$$  In increasing order of penetrating powers, the radiations are:

A. $$\alpha ,\beta ,\gamma $$
B. $$\alpha ,\gamma ,\beta $$
C. $$\beta ,\gamma ,\alpha $$
D. $$\gamma ,\beta ,\alpha $$
Releted Question 4

A radioactive material decays by simultaneous emission of two particles with respective half-lives 1620 and 810 years. The time, in years, after which one-fourth of the material remains is

A. 1080
B. 2430
C. 3240
D. 4860

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Radioactivity


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