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NEET Previous Year Questions (2014-2025): Nuclei

From 2014 to 2025, 20 questions were asked on the Nuclei chapter in the NEET exam. Typically, one to three questions appeared annually (scattered across 2014, 2015, 2016, 2017, 2018, 2019, 2020, 2021, 2022, 2023, and 2024), with a peak of five questions in 2024 and none in 2025. The questions primarily focused on nuclear decay processes, half-life calculations, binding energy, nuclear reactions, and nuclear properties, with no specific difficulty distribution provided in the data. Key focus areas included alpha, beta, and gamma decay effects, half-life and activity calculations, binding energy in nuclear reactions, nuclear fission products, and properties like nuclear density and radius.

NEET Previous Year Questions (2014-2025): Nuclei

2024

Q1: 2024
In the nuclear emission stated above, the mass number and atomic number of the product Q respectively, are     (NEET 2024)
(a) 280, 81
(b) 286, 80
(c) 288, 82
(d) 286, 79       
Ans:
(d) 286, 79
To determine the mass number and atomic number of the final product Q in the provided nuclear reactions, we need to analyze the impact of each type of decay (alpha, positron emission, beta-minus decay, and electron capture) on the mass number and atomic number of the initial element 2024
1. Alpha decay (α decay): In alpha decay, an alpha particle (which is a 2024 nucleus) is emitted. This reduces the mass number by 4 units and the atomic number by 2 units.
2024
2. Beta plus decay (positron emission, e+): During positron emission, a proton in the nucleus is transformed into a neutron, and a positron is emitted. This decreases the atomic number by 1 but does not change the mass number.
2024
3. Beta-minus decay (β- decay): In a beta-minus decay, a neutron in the nucleus converts into a proton and an electron (beta particle) and an antineutrino are emitted. This results in an increase in the atomic number by 1, while the mass number remains unchanged.
2024
4. Electron capture (e- capture): During electron capture, an atomic electron is absorbed by the nucleus, causing a proton to convert into a neutron. This process decreases the atomic number by 1 without altering the mass number.
2024
From the calculations above, the mass number of Q is 286, and its atomic number is 79. 
D: Mass number = 286, Atomic number = 79

Q2: The ratio of nuclear densities and nuclear volumes of  2024 and 2024 are, respectively: (NEET 2024)
(a) 13 : 1 and 14 : 1
(b) 14 : 1 and 1 : 1
(c) 1 : 1 and 14 : 1
(d) 1 : 1 and 13 : 1
Ans:
(c)
Nuclear density is nearly constant for all nuclei because it depends on mass and volume, and both increase proportionally with the mass number.
So, the ratio of nuclear densities of Fe-56 to He-4 is 1:1.
The volume of a nucleus is proportional to its mass number.
Fe has mass number 56 and He has 4.
Therefore, the volume ratio of Fe to He is 56:4, which simplifies to 14:1.

Q3: An excited heavy nucleus 2024 emits radiations in the following sequence:     (NEET 2024)

2024

Where Z and A are the atomic and mass number of element X, respectively. The possible emitted particles or radiations in the sequence, respectively are:
(a) e⁺, α, e⁻, α, γ
(b) e⁻, α, e⁺, α, γ
(c) α, e⁻, α, e⁺, γ
(d) α, e⁺, α, e⁻, γ
Ans: 
(c)

  • First step: Mass number decreases by 4, atomic number by 2 → alpha particle (α) emitted.
  • Second step: Atomic number increases by 1 → beta-minus (e⁻) emitted.
  • Third step: Mass number decreases by 4, atomic number by 2 → another alpha (α) emitted.
  • Fourth step: Atomic number decreases by 1 → beta-plus (e⁺) emitted.
  • Fifth step: No change in mass or atomic number → gamma (γ) radiation emitted.

Q4: Water is used as a coolant in a nuclear reactor because of its:     (NEET 2024)
(a) High thermal expansion coefficient
(b) High specific heat capacity
(c) Low density
(d) Low boiling point
Ans: 
(b)
Water is an excellent coolant because it has a high specific heat capacity, meaning it can absorb and carry away a large amount of heat without undergoing a significant increase in temperature. This makes it very effective for removing the heat produced during nuclear fission in reactors. Options like low density or low boiling point would not be ideal for a coolant.

Q5: Select the correct statements among the following:     (NEET 2024)
A. Slow neutrons can cause fission in 2024 more effectively than fast neutrons.
B. 

alph
α-rays are helium nuclei.
C. \betaβ-rays are fast-moving electrons or positrons.
D. \gammaγ-rays are electromagnetic radiations of wavelengths larger than X-rays.
Choose the most appropriate answer from the options given below:
(a) A, B, and C only
(b) A, B, and D only
(c) A and B only
(d) C and D only
Ans: 
(a)
Statement A is correct: Slow (thermal) neutrons are more effective in inducing fission in Uranium-235 because they are more likely to be captured by the nucleus.
Statement B is correct: Alpha particles (\alphaα-rays) are indeed nuclei of helium atoms (2 protons and 2 neutrons).
Statement C is correct: Beta particles (\betaβ-rays) are either electrons (β⁻) or positrons (β⁺), moving at high speeds.
Statement D is incorrect: \gammaγ-rays have shorter wavelengths (higher energy) than X-rays, not longer.

2023

Q6: The half life of a radioactive substance is 20 minutes. In how much time, the activity of substance drops to  (1/16)th of its initial value?      
(a) 20 minutes
(b) 40 minutes
(c) 60 minutes
(d) 80 minutes
Ans:
(d) 80 minutes
Solution: 
2023

2022

Q7: In the given nuclear reaction, the element X is     

2022
(a) 2022
(b) 2022

 (c) 2022

(d)  2022

Ans: (b) 2022
Solution: 
2022

2021

Q8: A nucleus with mass number 240 breaks into fragments each of mass number 120, the binding energy per nucleon of unfragmented nuclei is 7.6 MeV while that of fragments is 8.5 MeV. The total gain in the Binding Energy in the process is:   
(a)  804 MeV 
(b) 216 MeV 
(c) 0.9 MeV 
(d) 9.4 MeV
Ans: 
(b) 216 MeV
Solution:

2021
Given binding energy per nucleon of X, Y & Z are 7.6 MeV, 8.5 MeV & 8.5 MeV respectively.
Gain in binding energy is :-
Q = Binding Energy of products - Binding energy of reactants
= (120 × 8.5 × 2) - (240 × 7.6) MeV
= 216 MeV

Q9: A radioactive nucleus 2021 undergoes spontaneous decay in the sequence
2021
Where Z is the atomic number of element X. The possible decay particles in the sequence are :     
 (a)  β+,α,β-
(b) β-,α,β+

 (c)  α,β-+
(d) α,β+-
Ans:
(a)  β+,α,β-
Solution:

2021β+ decreases atomic number by 1
α decreases atomic number by 2
β- decreases atomic number by 1

Q10: The half-life of a radioactive nuclide is 100 hours. The fraction of original activity that will remain after 150 hours would be:   
(a) 2/3
(b)  2/3√2 
(c) 1/2
(d)  1/2√2

Ans: (d)  1/2√2
Solution:

2021

2020

Q11: The energy equivalent of 0.5 g of a substance is :    
(a) 1.5×1013 J
(b) 0.5×1013J
(c) 4.5×1016J
(d) 4.5×1013J

Ans: (d)  4.5×1013J
Solution:
E = Δmc2 = 0.5 × 10-3 × (3 × 108)2
= 0.5 ×10-3 × 9 ×1016
E = 4.5 ×1013 J

Q12: When a uranium isotope2020is bombarded with a neutron, it generates 2020three neutrons and : 
(a) 
2020
(b)
2020
(c)
2020
(d)
2020

Ans: (c) 2020
Solution: 
2020
92 = 36 + Z; ← A + 89 + 3 = 235 ⇒ A = 144
Z = 56

2019

Q13: For a radioactive material, half-life is 10 minutes. If initially there are 600 number of nuclei, the time taken (in minutes) for the disintegration of 450 nuclei is:   
(a) 20
(b) 10
(c) 30
(d) 15
Ans: (a) 
20
Solution:
2019
2019

2018

Q14: For a radioactive material, half-life is 10 minutes. If initially there are 600 number of nuclei, the time taken (in minutes) for the disintegration of 450 nuclei is

(a) 20
(b) 10
(c) 30
(d) 15

Ans: (a) 20
Solution: Given N0 = 600, N1 = 450, T = 10 min

Number of nuclei remaining, N = 600 - 450 = 150 after time 't'

2018

According to the law of radioactive decay,2018

2017

Q15: Radioactive material 'A' has decay constant '8 λ' and material 'B' has decay constant 'λ'. Initially they have same number of nuclei. After what time, the ratio of number of nuclei of material 'B' to that 'A' will be 1/e?  
(a)  1/7λ
(b)  1/8λ
(c) 1/9λ
(d) 1/10λ
Ans: (a)  
1/7λ
Solution:

2017
2017
2017

2016

Q16: When an  alphaα-particle of mass m moving with velocity v bombards on a heavy nucleus of charge Ze, its distance of closest approach from the nucleus depends on m as

(a) 2016
(b) m
(c) 1/m
(d) 2016

Ans: (c) 1/m

Solution: 
At closest distance of approach, the kinetic energy of the particle will convert completely into electrostatic potential energy.2016

2015

Q17: A nucleus of uranium decays at rest into nuclei of thorium and helium. Then

(a) The helium nucleus has more momentum than the thorium nucleus.
(b) The helium nucleus has less kinetic energy than the thorium nucleus.
(c) The helium nucleus has more kinetic energy than the thorium nucleus.
(d) The helium nucleus has less momentum than the thorium nucleus.

Ans: (c) The helium nucleus has more kinetic energy than the thorium nucleus.
Solution: 
In an explosion a body breaks up into two pieces of unequal masses both part will have numerically equal momentum and lighter part will have more velocity.2015

Q18:  If radius of the 13272015 nucleus is taken to be RAl, then
the radius of 531252015 nucleus is nearly

(a)  2015

(b) 2015(c)2015(d) 2015

Ans: (d) 2015

Solution:

2015

2014

Q19: The Binding energy per nucleon of 2014 nuclei are 5.60 MeV and 7.06 MeV, respectively. In the nuclear reaction 2014 the value of energy Q released is : 
(a)  8.4 MeV
(b)  17.3 MeV
(c)  19.6 MeV
(d) -2.4 MeV
Ans: (b) 
17.3 MeV
Solution:

2014
2014
2014

Q20: A radio isotope 'X' with a half life 1.4 × 109 years decays to 'Y' which is stable. A sample of the rock from a cave was found to contain 'X' and 'Y' in the ratio 1 : 7. The age of the rock is 
(a) 4.20 × 109 years
(b) 8.40 × 109 years
(c) 1.96 × 109 years
(d) 3.92 × 109 years
Ans: (a) 
4.20 × 109 years
Solution:

Ratio of X:Y is given = 1:7
That is,
2014
⇒ 7mx = my
Let, the initial total mass is m.
2014
Therefore, time taken to become 1/8 unstable part
= 3 x T1/2
= 3 x 1.4 x 109
= 4.2 x 109 y

The document NEET Previous Year Questions (2014-2025): Nuclei is a part of the NEET Course Physics Class 12.
All you need of NEET at this link: NEET

FAQs on NEET Previous Year Questions (2014-2025): Nuclei

1. What are the most important nuclear physics formulas I need to know for NEET?
Ans. Mass defect and binding energy are fundamental: BE = (Zm_p + Nm_n - M_nucleus)c². Half-life decay follows N(t) = N₀e^(-λt). Activity A = λN determines radioactive decay rate. Alpha, beta, and gamma decay equations help solve nuclear reactions. Students should memorize these relationships, along with the radius formula R = R₀A^(1/3), to master quantitative nuclei questions in NEET exams.
2. How do I identify whether a nuclear decay is alpha, beta, or gamma in previous year NEET questions?
Ans. Alpha decay reduces mass number by 4 and atomic number by 2 (helium nucleus ejected). Beta decay increases atomic number by 1 (electron emitted from neutron conversion). Gamma decay preserves both mass and atomic numbers-only energy is released. Recognising conservation laws in nuclear equations instantly tells you the decay type. Practising with NEET previous year questions builds this pattern recognition quickly.
3. Why is binding energy per nucleon important for understanding nuclear stability?
Ans. Binding energy per nucleon (BE/A) measures how tightly nucleons are held together-higher values mean greater stability. Iron-56 has maximum binding energy per nucleon, making it most stable. Light nuclei gain stability through fusion; heavy nuclei through fission. This concept explains why certain isotopes appear repeatedly in NEET problems and why nuclear reactions release enormous energy from mass-energy conversion.
4. What's the difference between half-life and decay constant, and when do I use each in NEET calculations?
Ans. Half-life (t₁/₂) is time for half a sample to decay; decay constant (λ) is the probability per unit time. They connect: t₁/₂ = 0.693/λ. Use half-life for intuitive counting-down problems (how many atoms remain after 3 half-lives?). Use decay constant λ when solving exponential decay equations N(t) = N₀e^(-λt). NEET nuclei questions often mix both approaches in single problems.
5. How do I solve problems about radioactive dating and carbon-14 in NEET exams?
Ans. Carbon-14 dating uses the exponential decay formula N(t) = N₀(1/2)^(t/t₁/₂), where t₁/₂ = 5,730 years. Calculate the ratio of remaining C-14 to original C-14 in samples. Age determination relies on measuring current activity against initial activity. NEET questions typically provide half-life and present activity; solving for elapsed time directly applies nuclear decay principles to real-world archaeological contexts.
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