Nuclear Chemistry: What is Nuclear Chemistry?
What is Nuclear Chemistry? Nuclear Chemistry is the chemistry and reactions involving the nucleus of an atom.
Nuclear reactions tend to release a lot of energy than normal chemical reactions. Nuclear reactions involve splitting the nucleus of a heavy atom(nuclear fission), coming together of smaller nuclei(nuclear fusion), or even changing the protons in a nucleus(artificial transmutation0.
What is the difference between Nuclear reactions and Chemical Reactions?
A chemical reaction is a reaction involving electrons while nuclear reactions involve protons and neutrons.
When we talk about nuclear reactions, we talk about reactions that involve changes in the number of protons or neutrons.
Recall that there are sub-particles in an atom, the electrons that stay in the orbit and the protons and neutrons which stay in the nucleus.
The protons and neutrons are collectively called the nucleons or mass numbers.
What is a Nuclear reaction?
A nuclear reaction is a reaction in which the nucleus (protons and neutrons) is involved.
Difference between nuclear reactions and chemical reactions
Nuclear Reactions | Chemical Reactions |
Involves protons and neutrons | Involves electrons only |
A large amount of energy is involves | Little energy involved |
Temperature does not affect the rate of nuclear reactions | The rate of chemical reactions is temperature-dependent |
Examples of nuclear reactions
I will group the different nuclear reactions into four categories;
- Natural radioactivity
- Artificial transmutation
- Nuclear fission
- Nuclear fusion
Natural Radioactivity (Radioactive disintegration)
Natural radioactivity or radioactivity is the spontaneous disintegration of elements by the emission of radiations.
There are three basic radiations involved in radioactivity; alpha emission, beta emission, and gamma emission/
Radioactivity is an example of a spontaneous reaction though it is a nuclear reaction and any element that exhibits radioactivity is called a radioactive element.
Radiations can be captured and detected with instruments such as Geiger Muller counter, Scintillation Counter, Diffusion Cloud Chamber.
When a radioactive element disintegrates spontaneously or decays, there is always a change in the nucleus and heat is equally involved in the reaction.
What is radioisotope?
A radioisotope is an isotope of an element that is reduced in mass by the emission of radiation and energy i.e radioactive.
For example, carbon has three isotopes 12C, 13C, and 14C but Carbon -14 is radioactive so it is a radioisotope.
The rate of decay or disintegrations of the radioisotope or radioactive element depends on the nature of the radioactive element. Different elements have different rates of disintegrations which is directly proportional to the half-life of the elements.
Analysis of the types of radiations
Alpha decay(emission) | Beta decay (emission) | Gamma decay(emission) | |
Nature | Helium nucleus | Electrons | Electromagnetic radiation |
Electrical charge | +2 | -1 | Nil |
Relative Penetration | 1 | 100 | 10000 |
Absorber /Stopper | Thin Paper | Metal Paper | Lead Block Suit |
Velocity | About 1/20 speed of light | About 3-99% speed of light | Exactly the speed of light |
Hint: Alpha particles can be stopped by thin paper.
Beta particles can be stopped or absorbed by metal.
Gamma rays can be stopped or absorbed using lead or depleted uranium materials.
Examples of radioactive reactions
Alpha decay is represented using Helium particle 24He or 24α
Beta emission is represented using electron particle -10e– or -10β
Gamma emission is represented using 00γ
Dangers of Radiations
Alpha radiations are heavy and thus do not travel very fast and equally not very penetrating however through a cut can enter humans and these can destroy tissues in our body.
Beta radiations or emissions travel equally fast and can cause skin burns and also when swallowed or inhaled.
Gamma rays can penetrate even bones and teeth and if unhindered or stooped cause cancer, gene mutation and kill living cells.
Radioactive reactions are examples of first-order reactions and first-order reactions have a model formula for the calculations.
Examples of first-order calculations
Examples of Natural Radioactivity equations
Alpha decay emission
BAX à (B-2) (A-4)Y + 24He
Examples of Alpha decay reactions
Example 1
If Uranium atoms undergo alpha decay to yield Thorium then the equation will be written as this;
92235U – 24He à 90234Th
This can be written as
92235U à 90234Th + 24He
Example 2
Thorium undergoes an alpha decay to yield Radium.
90234Th – 24He à 88230Ra
Rewritten
90234Th à 88230Ra + 24He
Beta decay emissions (Beta radiations)
BAX à (B+1) (A)Y + -10e–
Examples of Beta emissions
Example 1
Thorium undergoes beta emission to form Protactinium as shown below:
90234Th – 10e– à 91234Pa
This could be rewritten as
90234Th à 91234Pa + 10e–
Example 2
Lead undergoes beta emission to form Bismuth as shown below;
82214Pb – -10e– à 83214Bi
This is rewritten as
82214Pb à 83214Bi + -10e–
Beta emissions
A beta emission neither accompanies the other radiations and does nor really affects the nucleus of the atom.
Rate and Half-life of radioactive elements
The rate of radioactive elements is independent of temperature and radioactive elements actually vary at different rates.
The rate of radioactive elements depends on how long it takes half the nucleus of the element to disintegrate spontaneously or decay.
The truth is that different radioactive elements have different half-lives, again the rate at which a radioactive element will decay solely depends on the half-life.
Half-life of a radioactive element is defined as the time taken for half of the total number of atoms in a given sample of an element to decay.
The formula involving Half life and Decay constant
Half life of a radioactive element can be calculated using the formula stated below;
t½ = In2/K
In (A0/At) = Kt
Where
t½ = half life of the radioactive element
A0 = original amount of the element
At = Amount remaining after some time
t =time of reference
K = Decay constant
Examples of calculations in Radioactivity
Example 1
If a radioactive element Z has a half life of 30 seconds. What percent of the radioactive element will remain after 90 seconds?
Solution
This is very simple to solve, all you need to do is to relate the half life with the percent.
Hint: Half life is time taken for half the mass of the nucleus to decompose.
100% —-30s—— 50%
50% —-30s—— 25%
25% —-30s——12.5%
When you add up, you will get 90s and 12.5% will remain.
Example 2
Protactinium has half life of 1.18 minutes, what mass will remain after 400g of he radioactive has undergone decay for 4.8 minutes.
Solution
To solve this one, no need to use the formula. We have a half life which is 1.18 minutes.
400g —–1.18 minutes——200g
200g —–1.18 minutes ——100g
100g —–1.18 minutes ——-50g
50g ——1.18 minutes ——-25g
This will add up to 4.72 seconds, we will stop here because if you add another half life it will be more than the required time which is 4.8 seconds.
So the remaining mass is 25 grams after 4.72 seconds.
Example 3
The half life of Polonium- 214 is 1.6 x 10-4 seconds. How long will it take 125g of the radioactive element to disintegrate to 25g?
Solution
First let’s get the decay constant
t1/2 = in2/K
t1/2 = 0.693 /K
t1/2 = 0.693 /1.6 X 10-4
K = 4331.25s-1
In(Ao/At) =Kt
In(125/25) =Kt
In(125/25) =433.25t
t = 1.6094/4331.25
t = 3.7158 x 10-4s
Example 4
What is the amount remaining if 235g of Bismuth disintegrates for 1 hour with half life of 19.7 minutes?
Solution
First, we still need to get the decay constant
First, we still need to get the decay constant
t1/2 = in2/K
t1/2 = 0.693 /K
K = 0.693 /t1/2
Change the time to seconds
1 minute = 60 seconds
19.7 minutes = 19.7 x 60 seconds
1182 seconds
K = 0.693/1182
K= 0.00059S-1
What amount will remain after one hour, it means after 3600 seconds.
Because 1 hour = 60 minutes
1 minute = 60 seconds
In (A0/At) = Kt
A0/At = e0.00059 x 1182
A0/At = 2.190
235/2.190 = At
At = 107.3g
Artificial transmutation
This is the process of converting an isotope of an element to another isotope of an element by the bombardment of the element with radiations.
These radiations could be alpha, neutron, deuterons, and protons.
The artificial transmutation was first performed by Lord Rutherford when he bombarded nitrogen isotope to oxygen isotope.
Examples of Artificial Transmutation
Changing an element to a different element using neutron bombardment
714N + 01n –> 614C + 11P
Changing an element to a different element using Helium bombardment
714N + 24He –> 817O + 11P
Changing an isotope of an element to a different isotope using neutron bombardment
2759Co + 01He –> 2760Co
Nuclear Fission
This is the process in which the nucleus of a heavy element is split into two nuclei of nearly equal mass with a release of energy and radiation.
Examples of Nuclear Fission
92235U + 01n –> 56141Ba + 3692Kr + 3 01n
Nuclear Fusion
This is the process by which two or more light nuclei fuse together to form a heavier nucleus with a release o energy or radiation.
Examples of Nuclear Fusion
12D + 13T –> 24He + 01n + energy
Differences between Nuclear Fission and Nuclear Fusion
Nuclear Fusion | Nuclear Fission |
This is coming together of smaller nuclei | This is the splitting of the nucleus |
Energy released | Greater energy released |
Nuclei of two atoms combine at high temperatures | Splitting of nucleus takes place at a temperature not as high as fusion |
Uses of radioactivity
1. Americium is used in smoke detectors
2. Cobalt 60 used in Cancer treatment
3. Iodine 131 used in the treatment of thyroid gland
4. Carbon 14 is used in the dating and estimation of the age of material during an archeological excavation.
5. Nickel 63 used to detect explosives and voltage/current surge protection
6. Iridium 192 used to test the integrity of pipeline welds and boils
7. Cobalt 60 is used in checking faults in welds and castings
In conclusion, Nuclear chemistry is a branch of chemistry that studies the (alterations both splitting and merging ) made in the nucleus of an atom as well as the applications of the energy released during these reactions.