Which equation represents a fission reaction?

A. [tex]_{7}^{14} N + _{1}^{1} H \longrightarrow _{8}^{15} O[/tex]
B. [tex]_{92}^{235} U + _{0}^{1} n \longrightarrow _{55}^{140} Cs + _{37}^{94} Rb + 2 _{0}^{1} n[/tex]
C. [tex]_{4}^{9} Be + _{2}^{4} He \longrightarrow _{6}^{12} C + _{0}^{1} n[/tex]
D. [tex]_{93}^{239} Np \longrightarrow _{94}^{239} Pu + _{-1}^{0} e[/tex]



Answer :

To determine which equation represents a fission reaction, it's important to understand what characterizes a fission reaction in nuclear chemistry. Fission is the process in which a heavy nucleus splits into two lighter nuclei, accompanied by the release of energy and additional neutrons.

Let’s analyze each equation:

1. [tex]\({ }_7^{14} N + { }_1^1 H \longrightarrow { }_8^{15} O\)[/tex]:
This represents a fusion reaction, where two lighter nuclei combine to form a heavier nucleus.

2. [tex]\({}_{92}^{235} U + { }_0^1 n \longrightarrow { }_{55}^{140} Cs + { }_{37}^{94} Rb + 2{ }_0^1 n\)[/tex]:
This represents a fission reaction. Here, a heavy uranium-235 nucleus absorbs a neutron and splits into two smaller nuclei, cesium-140 and rubidium-94, along with the release of additional neutrons and energy.

3. [tex]\({ }_4^9 Be + { }_2^4 He \longrightarrow { }_6^{12} C + { }_0^1 n\)[/tex]:
This represents a different type of nuclear reaction (fusion) where two light nuclei, beryllium-9 and helium-4, combine to form a heavier carbon-12 nucleus while releasing a neutron.

4. [tex]\({ }_{93}^{239} Np \longrightarrow { }_{94}^{239} Pu + { }_{-1}^0 e\)[/tex]:
This represents a beta decay reaction, where a neutron in the neptunium-239 nucleus decays into a proton, emitting an electron (beta particle) and leading to the formation of plutonium-239.

Based on the analysis:

The equation [tex]\({}_{92}^{235} U + { }_0^1 n \longrightarrow { }_{55}^{140} Cs + { }_{37}^{94} Rb + 2{ }_0^1 n\)[/tex] represents the fission reaction.

So, the correct answer is:

[tex]\({ }_{92}^{235} U + { }_0^1 n \longrightarrow { }_{55}^{140} Cs + { }_{37}^{94} Rb + 2{ }_0^1 n\)[/tex].