1. Composition
Use:
- atomic number Z = number of protons,
- mass number A = total nucleons,
- neutron number N = A - Z.
Do not confuse atomic number with atomic mass, and do not treat the mass number as the measured mass in atomic-mass units.
NEET · Physics
Teach the verified nuclear portion of current Unit 18: composition and size of nuclei, atomic masses, mass-energy relation, mass defect, binding energy and binding energy per nucleon, plus fission and fusion. Explicitly prevent removed/not-explicit historical radioactivity content from being presented as current-core scope.
In short
A nucleus contains Z protons and N = A - Z neutrons. Nuclear size scales approximately as R = R_0 A^(1/3). The difference between the mass of separated constituents and the bound system is the mass defect; its energy equivalent gives binding energy, B = Δm c^2. Binding energy per nucleon is useful for comparing nuclear binding trends and understanding why both fission of very heavy nuclei and fusion of light nuclei can release energy.
Subject faculty

Also in Physics: Kumar Gandharva Saxena
Use:
Do not confuse atomic number with atomic mass, and do not treat the mass number as the measured mass in atomic-mass units.
A common empirical relation is: R = R_0 A^(1/3), with R_0 of order 1.2 fm in the standard school-level model.
The relation is a nuclear-radius model, not a statement that all nuclei have a sharp classical surface. For NEET reasoning, its important consequence is that nuclear volume scales roughly with A, consistent with approximately similar average nuclear density.
Mass defect calculations are a frequent source of silent errors because two consistent conventions are possible.
Using nuclear masses: Δm = Z m_p + N m_n - M_nucleus.
Using atomic masses: Δm = Z m_H + N m_n - M_atom, where hydrogen-atom mass is used so the electron masses are handled consistently in the simplified atomic-mass bookkeeping.
Do not mix proton mass with atomic mass data without accounting for electrons.
Binding energy is the energy associated with the mass defect: B = Δm c^2.
If Δm is in atomic-mass units, the practical conversion is approximately: B(MeV) = Δm(u) x 931.5 MeV/u.
Binding energy per nucleon is: B/A.
A larger B/A within the school-level comparison indicates more binding per nucleon, but avoid reducing all nuclear stability questions to one simplistic rule without checking the actual context.
The binding-energy-per-nucleon trend helps explain energy release:
Keep the page at exam-concept depth. Do not add reactor operating procedures, weapon design or engineering detail.
Older materials may place radioactivity, decay constant and half-life under "Nuclei." The official 2026 Unit 18 wording verified for this package does not explicitly list those topics. Rank Sarthi therefore does not publish their formula set as current-core content here unless a later official source changes the syllabus.
N = A - Z: counts, dimensionless. Nuclear composition
N = A - Z
Use when — Nuclear composition
R = R_0 A^(1/3): R m/fm; R0 about 1.2 fm. Empirical nuclear-radius scaling
R = R_0 A^(1/3)
Use when — Empirical nuclear-radius scaling
Δm = Zm_p + Nm_n - M_nucleus: masses kg/u. When nuclear masses are consistently used
Δm = Zm_p + Nm_n - M_nucleus
Use when — When nuclear masses are consistently used
Δm = Zm_H + Nm_n - M_atom: masses u. Convenient atomic-mass bookkeeping
Δm = Zm_H + Nm_n - M_atom
Use when — Convenient atomic-mass bookkeeping
B = Δm c^2: J if SI. Mass-energy binding relation
B = Δm c^2
Use when — Mass-energy binding relation
B(MeV) = Δm(u) x 931.5: MeV. u-to-energy conversion
B(MeV) = Δm(u) x 931.5
Use when — u-to-energy conversion
B/A: MeV per nucleon. Comparative binding measure
B/A
Use when — Comparative binding measure
Target concept: converting mass defect to binding energy.
Condition: A consistent mass calculation gives Δm = 0.0100 u.
Method selection: Use the atomic-mass-unit energy conversion.
Reasoning/calculation: B = 0.0100 x 931.5 MeV = 9.315 MeV.
Units/sign check: Δm is positive as separated constituents exceed bound-system mass in this bookkeeping. The conversion carries MeV/u, leaving MeV.
PI category: Execution Error if the conversion/unit is dropped; Knowledge Gap if mass defect is formed from inconsistent mass conventions.
Mixes atomic and nuclear mass conventions
Knowledge gapWhy it happens
Preparation Intelligence classification: Knowledge Gap.
How it is corrected
Choose one bookkeeping convention before calculating.
Forgets N = A - Z
Recall gapWhy it happens
Preparation Intelligence classification: Recall Gap.
How it is corrected
Retrieve nuclide notation first.
Uses u directly in Δmc^2 without a valid conversion path
Execution errorWhy it happens
Preparation Intelligence classification: Execution Error.
How it is corrected
Use SI consistently or 931.5 MeV/u.
Uses atomic-spectrum equations for nuclear binding
Decision / selection errorWhy it happens
Preparation Intelligence classification: Decision / Selection Error.
How it is corrected
Identify nuclear mass-energy phenomenon.
Old source includes decay/half-life as current 2026 core
Needs reviewWhy it happens
Preparation Intelligence classification: Needs Review.
How it is corrected
Verify against live official Unit 18 before publication.
FAQ
Straight answers about how Rank Sarthi fits into serious exam preparation.
It is the difference between the mass sum of the separated constituents and the bound system, calculated using a consistent atomic- or nuclear-mass convention.
B = Δm c^2; if Δm is in u, approximately B(MeV) = Δm(u) x 931.5.
They are not explicitly listed in the official wording used by this package, so they are not treated as current-core blocks here.
Official scope is taken from the NEET (UG) 2026 syllabus and official NTA documents; concept structure follows current NCERT contents. No performance, weightage or question-frequency data is asserted.