By Sunil Bhardwaj

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The fission is accompanied by liberation of 2-3 neutrons. These neutrons are used for further fission of U235 and continue the chain reaction. $$_{ 92 }^{ 235 }{ U }+_{ 0 }^{ 1 }{ n }\underset { slow }{ \longrightarrow } \quad \left[ _{ 92 }^{ 236 }{ U } \right] \longrightarrow \quad _{ 56 }^{ 144 }{ Ba }+_{ 36 }^{ 89 }{ Kr }+3_{ 0 }^{ 1 }{ n }+Energy$$ The neutrons produced in the fission can cause fission of more uranium nuclei. And this process continues.

A chain reaction is maintained by the neutrons. A chain reaction in one in which products of the earlier stage acts as projectile in subsequent stages. Once the chain reaction is started, the process will be self sustaining and energy can be produced continuously. All the neutrons released in fission are not available to bring further fission unless proper conditions are maintained. For this the compound nucleus should acquire a minimum value of energy called critical energy. This energy is provided by the projectile.

For self propagated chain reaction, the rate at which neutrons are lost (consumed) must be less, than the rate at which they are produced. The rate at which neutrons are consumed and produced should be such that from each fission of uranium nucleus at least one neutron is available to bring about the fission in further uranium. This condition of self propagated chain reaction is expressed in the form of one factor called Multiplication Factor (K) = Reproductivity Factor $$\text{ Multiplication Factor } = K = \frac{ \text{ No of neutron in one generation } }{\text{ No of neutron in preceding generation }}$$ $$K = \frac{ \text{ No of neutron in } {n}^{th} \text { generation } }{\text{ No of neutron in } {(n-1)}^{th} \text { generation }}$$

If the multiplication factor is unity or greater than unity, the chain reactions are possible. If the K is even slightly less than unity, the self propagated chain reaction will not take place. But if K = 1 then the reaction will continue with the same rate. For U235 the K value is 2.5 i.e. in every step neutron generation is 2.5 times larger than the preceding.

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