Skip to topic
    ← Back to course topics

    Constituents of the atom — AQA A-Level Physics

    Teaching note checked against the official specification.

    The atom consists of a positively charged nucleus containing protons and neutrons, surrounded by negatively charged electrons in discrete energy levels. In AQA A-Level Physics, you must understand the nuclear model, specific charge, and how the Rutherford alpha-particle scattering experiment provided evidence for the nuclear atom.

    Test yourself on Constituents of the atom with AQA A-Level practice questions.

    Start free

    A week of Premium from your first lesson · Then the free plan continues · No card, no charge

    Constituents of the atom explained

    Constituents of the atom covers 5 specification points, including Simple model of the atom, including the… and The atomic mass unit (amu) is included in the….

    Read the full explanation

    Open a point below for its explanation and revision guidance.

    Simple model of the atom, including the proton, neutron and electron. Charge and mass of the proton, neutron and electron in SI units and relative units.

    The simple nuclear model describes an atom as a small, dense, positively charged nucleus containing protons and neutrons, surrounded by electrons. A proton has charge +1.60 × 10⁻¹⁹ C and mass 1.67 × 10⁻²⁷ kg; a neutron has zero charge and mass 1.67 × 10⁻²⁷ kg; an electron has charge −1.60 × 10⁻¹⁹ C and mass 9.11 × 10⁻³¹ kg. In relative units, proton and neutron each have relative mass 1 and relative charge +1 and 0 respectively, while the electron has relative mass about 1/1836 and relative charge −1. The atom is neutral because proton number equals electron number. Nearly all the mass is in the nucleus, but nearly all the volume is the electron region. For example, a carbon-12 atom has six protons, six neutrons and six electrons, with total charge zero.

    The atomic mass unit (amu) is included in the A-level Nuclear physics section.

    In the study of atomic constituents, students must understand that protons, neutrons, and electrons have specific rest masses. Masses must be handled exclusively in kilograms (kg) using the values provided on the data sheet (e.g., the proton rest mass is 1.67 × 10⁻²⁷ kg). The specification explicitly defers the introduction of the atomic mass unit (amu or u) to the Year 2 Nuclear physics section. Consequently, calculations involving specific charge or basic mass comparisons at this stage should rely on standard SI units. Teachers should ensure students are comfortable extracting these standard form values from the data booklet and inputting them accurately into calculators without prematurely introducing mass-energy equivalence.

    Specific charge of the proton and the electron, and of nuclei and ions.

    Specific charge is the charge-to-mass ratio of a particle, calculated as charge divided by mass, with units C kg⁻¹. For a proton, specific charge is about 9.58 × 10⁷ C kg⁻¹; for an electron it is about 1.76 × 10¹¹ C kg⁻¹, much larger because the electron has a far smaller mass. For a nucleus or ion, find the total charge from the number of protons minus the number of electrons, then divide by the total mass of the nucleons. For example, a helium nucleus has charge 2 × 1.60 × 10⁻¹⁹ C and mass about 4 × 1.67 × 10⁻²⁷ kg, giving a specific charge near 4.8 × 10⁷ C kg⁻¹. The sign of the charge must be included when the particle is an ion.

    Proton number Z, nucleon number A, nuclide notation.

    The proton number Z is the number of protons in a nucleus and defines the element. The nucleon number A is the total number of protons and neutrons, so the neutron number is A − Z. Nuclide notation places A as a superscript and Z as a subscript before the chemical symbol, for example ²³⁵₉₂U or ¹⁴₆C. For an atom, Z also equals the number of electrons, so the atom is electrically neutral. For ions, electrons are lost or gained but Z and A remain unchanged. For example, ²³⁵₉₂U has 92 protons, 143 neutrons and 92 electrons when neutral; ²³⁵₉₂U²⁺ has 90 electrons. When writing a nuclide, remember that the superscript A is greater than or equal to the subscript Z (they are equal only for hydrogen-1, ¹₁H).

    Z Meaning of isotopes and the use of isotopic data.

    Isotopes are atoms of the same element with the same proton number Z but different nucleon numbers A, so they have different numbers of neutrons. For example, ¹²₆C and ¹⁴₆C both have Z = 6, but ¹²₆C has 6 neutrons and ¹⁴₆C has 8 neutrons. Because chemical properties depend mainly on electron configuration, isotopes of an element have similar chemical behaviour, but their physical properties and nuclear stability can differ. Isotopic data include relative abundances and masses, which are used to calculate relative atomic mass. For an element with isotopes, the relative atomic mass is the abundance-weighted mean of the isotope masses, so a sample’s isotopic composition determines its measured relative atomic mass.

    Your focus

    1. Describe the simple model of the atom in terms of protons, neutrons and electrons.
    2. State the charge and mass of the proton, neutron and electron in SI units and relative units.
    3. Explain why an atom is electrically neutral using proton and electron numbers.
    Show all 15 objectives
    1. Extract and apply the rest masses of protons, neutrons, and electrons in kilograms from the data sheet.
    2. Calculate the specific charge of particles and nuclei using standard SI units.
    3. Recognise that the atomic mass unit is deferred to later studies and use kilograms for all current mass calculations.
    4. Define specific charge and state its unit.
    5. Calculate the specific charge of protons, electrons, nuclei and ions.
    6. Explain why the electron has a much larger specific charge than the proton.
    7. Define proton number Z and nucleon number A and use A = Z + N.
    8. Interpret and construct nuclide notation with A as superscript and Z as subscript.
    9. Determine the number of protons, neutrons and electrons in neutral atoms and ions from nuclide notation.
    10. Define isotopes in terms of proton number and nucleon number.
    11. Use isotopic abundances and masses to calculate relative atomic mass.
    12. Explain how isotopic data can be used to identify or characterise an element.

    Which command word is this?

    Give the precise meaning of a term, often with a formula or equation. For example, 'Define specific charge' requires 'charge per unit mass' or 'charge divided by mass'.

    Constituents of the atom exam tips

    Topic Overview

    This topic introduces the fundamental structure of the atom, a core concept in AQA A-Level Physics. You will learn about the nuclear model, including protons, neutrons, and electrons, and how the Rutherford alpha-particle scattering experiment provided evidence for this model. Understanding the constituents of the atom is essential for later topics such as radioactive decay, nuclear energy, and particle physics.

    The topic also covers key definitions such as atomic number, mass number, isotopes, and specific charge. You will need to apply these concepts to perform calculations and explain experimental evidence. This foundational knowledge is crucial for tackling exam questions on nuclear physics and for understanding the behaviour of matter at a fundamental level.

    Key Concepts
    • →The atom consists of a small, dense, positively charged nucleus containing protons and neutrons, surrounded by electrons in discrete energy levels.
    • →Atomic number (Z) is the number of protons in the nucleus; mass number (A) is the total number of nucleons (protons + neutrons).
    • →Isotopes are atoms of the same element with the same number of protons but different numbers of neutrons.
    • →Specific charge is the ratio of an object's charge to its mass, measured in C kg^-1.
    • →The Rutherford alpha-particle scattering experiment demonstrated that the atom is mostly empty space with a tiny, massive, positively charged nucleus.
    Marking Points
    • Describes the atom as a nucleus of protons and neutrons surrounded by electrons, with the nucleus small and dense and the electrons occupying most of the volume.
    • States the charge of the proton as +1.60 × 10⁻¹⁹ C or relative charge +1, and the charge of the electron as −1.60 × 10⁻¹⁹ C or relative charge −1.
    • States that the neutron is uncharged, with relative charge 0 and zero charge in coulombs.
    • Quotes the masses in SI units: proton and neutron about 1.67 × 10⁻²⁷ kg each, electron about 9.11 × 10⁻³¹ kg.
    • Uses relative mass values correctly, with proton and neutron each 1 and electron about 1/1836, and explains that the electron mass is negligible compared with the nucleon mass.
    • Explains that an atom is neutral because the number of protons equals the number of electrons, and applies this to a named nuclide such as carbon-12.
    • Identifies the rest masses of protons, neutrons, and electrons in kilograms using the standard data sheet.
    • Calculates the specific charge of ions and nuclei using mass values strictly in kilograms.
    • Recognises that the atomic mass unit (amu) is not required for calculations in this introductory section.
    • Applies standard form correctly when substituting kilogram mass values into equations for atomic constituents.
    • Defines specific charge as charge divided by mass and gives the unit C kg⁻¹.
    • Calculates the charge on a nucleus or ion from the number of protons and electrons.
    • Uses the mass number and the mass of a nucleon to estimate the mass of a nucleus or ion.
    • Compares the specific charges of the proton and electron, explaining the electron's much larger value by its smaller mass.
    • Handles positive and negative ions correctly by including the sign of the net charge.
    • Z is the number of protons in the nucleus and is the quantity that identifies the element.
    • A is the total number of nucleons, so A = Z + N, where N is the number of neutrons.
    • The number of neutrons is calculated as A − Z.
    • In nuclide notation, A is written as a superscript and Z as a subscript before the symbol.
    • For a neutral atom, the number of electrons equals Z; for an ion, the electron number is adjusted by the charge.
    • The nuclide notation can be interpreted to state proton, neutron and electron numbers for a given species.
    • Isotopes have the same proton number Z but different nucleon numbers A.
    • Isotopes of an element have different numbers of neutrons, calculated as A − Z.
    • Isotopes have the same number of electrons in a neutral atom, so their chemical properties are similar.
    • Isotopic data include relative abundances and isotopic masses.
    • Relative atomic mass is calculated as the sum of (isotope abundance × isotope mass) divided by the total abundance, using consistent abundance units.
    • Isotopic data can be used to identify an element or confirm a sample’s composition from its measured relative atomic mass.
    Examiner Tips
    • 💡Learn the three particles as a table of charge in coulombs, relative charge, mass in kilograms and relative mass so comparisons are quick.
    • 💡When explaining neutrality, refer explicitly to equal numbers of protons and electrons rather than saying the charges cancel without justification.
    • 💡Use standard symbols and units, and keep the negative sign on the electron charge throughout any calculation.
    • 💡Always use the exact rest mass values in kilograms from the data sheet for calculations in this section, avoiding the atomic mass unit until Year 2.
    • 💡When calculating specific charge, ensure the total mass of the nucleus or ion is calculated in kilograms before dividing the charge by the mass.
    • 💡Write the formula specific charge = Q ÷ m before substituting values, so the structure of the calculation is clear.
    • 💡Keep powers of ten in standard form throughout to reduce arithmetic errors.
    • 💡Check the sign of the charge for ions and state it in your final answer.
    • 💡When asked to determine the number of neutrons, write down A − Z before substituting values to avoid arithmetic slips.
    • 💡Check that the superscript A is greater than or equal to the subscript Z; remember they are only equal for hydrogen-1.
    • 💡For ion questions, state the neutral electron number first, then add or subtract electrons according to the charge.
    • 💡When calculating relative atomic mass, convert percentage abundances to fractions or use the percentage values consistently in the weighted sum.
    • 💡Show the weighted sum expression before evaluating it so the method is clear.
    • 💡Link the number of neutrons to A − Z for each isotope to avoid mixing up mass number and neutron number.
    • 💡Always use the correct terminology: 'nucleons' for protons and neutrons, 'atomic number' for proton number, and 'mass number' for nucleon number.
    • 💡When describing the Rutherford experiment, explicitly link each observation to a conclusion about the structure of the atom.
    • 💡In calculations, pay attention to units and significant figures. Specific charge is often required in C kg^-1, and you should use standard form where appropriate.
    Common Mistakes
    • Writing the electron charge as a positive value; the correction is to include the negative sign, giving −1.60 × 10⁻¹⁹ C or relative charge −1.
    • Confusing mass and charge values, for example giving the electron a relative mass of 1; the correction is to remember that the electron relative mass is about 1/1836 while its relative charge is −1.
    • Writing the electron mass as 9.11 × 10⁻³¹ kg but omitting the unit or using grams; the correction is to keep the value in kilograms and label it clearly.
    • Attempting to use the atomic mass unit (amu) for specific charge calculations; the correction is to use the exact rest mass values in kilograms from the data sheet.
    • Misreading the standard form values from the data sheet, such as using 10²⁷ instead of 10⁻²⁷ for the mass of a proton; the correction is to carefully input the negative exponent when using 1.67 × 10⁻²⁷ kg.
    • Confusing the mass number (nucleon number) with the actual mass in kilograms; the correction is to multiply the nucleon number by the approximate mass of one nucleon in kg (1.67 × 10⁻²⁷ kg) to find the total mass of the nucleus.
    • Dividing mass by charge instead of charge by mass; the correction is to write specific charge = charge ÷ mass.
    • Using the mass number as the mass in kilograms; the correction is to multiply the mass number by about 1.67 × 10⁻²⁷ kg.
    • Ignoring the charge contributed by electrons in an ion; the correction is to subtract the number of electrons from the number of protons to find the net charge.
    • Confusing proton number with nucleon number: the error is treating Z as the total number of nucleons; the correction is that Z counts protons only and A counts protons plus neutrons.
    • Reversing the positions in nuclide notation: the error is writing Z as the superscript and A as the subscript; the correction is A as superscript and Z as subscript.
    • Assuming ions have different proton numbers: the error is changing Z when electrons are lost or gained; the correction is that Z and A are unchanged by ionisation, only the electron number changes.
    • Defining isotopes as atoms with different proton numbers: the error is changing Z; the correction is that isotopes have the same Z but different A.
    • Using unweighted averages of isotope masses: the error is ignoring relative abundances; the correction is to weight each isotope mass by its abundance.
    • Assuming isotopes have identical physical properties: the error is generalising chemical similarity to all properties; the correction is that physical properties and nuclear stability can differ.
    • Students often think that electrons orbit the nucleus like planets orbit the Sun. In reality, electrons exist in discrete energy levels or orbitals, and their exact position cannot be determined precisely.
    • Students may confuse the terms 'atomic number' and 'mass number'. Atomic number is the number of protons, while mass number is the total number of protons and neutrons.
    • Some students believe that alpha particles are emitted from the electron cloud. Alpha particles are emitted from the nucleus during radioactive decay.
    Revision Plan
    1. 1Day 1-2: Review the nuclear model and key definitions (atomic number, mass number, isotopes). Create flashcards for these terms.
    2. 2Day 3-4: Study the Rutherford alpha-particle scattering experiment. Watch a simulation or video, and write a summary linking observations to conclusions.
    3. 3Day 5-6: Practice calculations for specific charge and nuclear equations. Use past paper questions to test your understanding.
    4. 4Day 7-8: Complete a mind map linking this topic to radioactive decay and nuclear energy. Test yourself with active recall prompts.
    5. 5Day 9-10: Attempt a full exam-style question on this topic under timed conditions, then review your answers using the mark scheme.
    Exam Question Types
    • 📋Multiple choice questions on atomic structure, isotopes, and specific charge. Advice: Read each option carefully and eliminate obviously wrong answers.
    • 📋Short answer questions requiring definitions or explanations of the Rutherford experiment. Advice: Use precise language and link evidence to conclusions.
    • 📋Calculation questions on specific charge or nuclear equations. Advice: Show all working and pay attention to units and significant figures.
    • 📋Extended writing questions (6 marks) on the evidence for the nuclear atom. Advice: Structure your answer with clear points, each followed by an explanation of how it supports the nuclear model.
    Command Word Expectations (AQA)
    Define

    Give the precise meaning of a term, often with a formula or equation. For example, 'Define specific charge' requires 'charge per unit mass' or 'charge divided by mass'.

    Explain

    Provide a detailed account that includes reasons or mechanisms. For example, 'Explain how the Rutherford experiment led to the nuclear model' requires linking observations to conclusions.

    Calculate

    Use given data and formulas to find a numerical answer. You must show your working and include units. For example, 'Calculate the specific charge of a nucleus' requires substituting values into the formula and giving the answer in C kg^-1.

    How Students Lose Marks (Examiner Pitfalls)
    Pitfall: Students often confuse the terms 'mass number' and 'atomic number', or fail to correctly identify the number of neutrons in an isotope.
    ❌ Weak Answer (Loses Marks):The atomic number is the number of nucleons and the mass number is the number of protons.
    Example improved answer:The atomic number (Z) is the number of protons in the nucleus, which defines the element. The mass number (A) is the total number of nucleons (protons + neutrons). Therefore, the number of neutrons is A - Z.
    Examiner Tip: Remember: Atomic number = protons (and electrons in a neutral atom). Mass number = protons + neutrons. Use the notation A/Z X to avoid confusion.
    Pitfall: When explaining the Rutherford scattering experiment, students often state that 'most alpha particles passed straight through' without linking this to the atom being mostly empty space, or they fail to explain the large deflections correctly.
    ❌ Weak Answer (Loses Marks):Most alpha particles went straight through, so the atom is mostly empty. Some bounced back because of the nucleus.
    Example improved answer:Most alpha particles passed straight through the gold foil, indicating that the atom is mostly empty space. A small number were deflected through large angles (more than 90 degrees), which provided evidence for a small, dense, positively charged nucleus that causes strong electrostatic repulsion.
    Examiner Tip: Always link each observation to a conclusion: straight through = mostly empty space; large deflection = concentrated positive charge; few in number = tiny nucleus.
    Step-by-Step Worked Solutions

    Question: A nucleus of uranium-235 (235/92 U) undergoes alpha decay. Write the nuclear equation for this decay and determine the number of neutrons in the daughter nucleus.

    1. 1.Step 1: Identify the given facts: Parent nucleus is 235/92 U. Alpha particle is 4/2 He.
    2. 2.Step 2: Apply conservation of mass number and atomic number: Mass number: 235 = A + 4, so A = 231. Atomic number: 92 = Z + 2, so Z = 90.
    3. 3.Step 3: The daughter nucleus is thorium-231 (231/90 Th). Number of neutrons = A - Z = 231 - 90 = 141.
    4. 4.Step 4: Write the full equation: 235/92 U -> 231/90 Th + 4/2 He.
    Final Answer: The equation is 235/92 U -> 231/90 Th + 4/2 He. The daughter nucleus has 141 neutrons.

    Question: Calculate the specific charge of a 7/3 Li nucleus. The mass of a proton is 1.673 x 10^-27 kg and the mass of a neutron is 1.675 x 10^-27 kg. Give your answer to 3 significant figures.

    1. 1.Step 1: Identify the number of protons (Z = 3) and neutrons (A - Z = 7 - 3 = 4).
    2. 2.Step 2: Calculate the total mass of the nucleus: mass = (3 x 1.673 x 10^-27) + (4 x 1.675 x 10^-27) = (5.019 x 10^-27) + (6.700 x 10^-27) = 1.1719 x 10^-26 kg.
    3. 3.Step 3: Calculate the total charge: charge = number of protons x elementary charge = 3 x 1.60 x 10^-19 = 4.80 x 10^-19 C.
    4. 4.Step 4: Specific charge = charge / mass = (4.80 x 10^-19) / (1.1719 x 10^-26) = 4.096 x 10^7 C kg^-1.
    5. 5.Step 5: Round to 3 significant figures: 4.10 x 10^7 C kg^-1.
    Final Answer: The specific charge of the 7/3 Li nucleus is 4.10 x 10^7 C kg^-1.
    Active Recall Memory Test
    What is the specific charge of a particle?
    Key Fact: Specific charge is the ratio of a particle's charge to its mass, measured in coulombs per kilogram (C kg^-1).
    What did the Rutherford alpha-particle scattering experiment show about the atom?
    Key Fact: It showed that the atom is mostly empty space with a small, dense, positively charged nucleus, as most alpha particles passed straight through but some were deflected at large angles.
    How many neutrons are in a nucleus of 235/92 U?
    Key Fact: Number of neutrons = mass number - atomic number = 235 - 92 = 143 neutrons.
    What is an isotope?
    Key Fact: Isotopes are atoms of the same element (same number of protons) with different numbers of neutrons, resulting in different mass numbers.
    Frequently Asked Questions
    What is the difference between atomic number and mass number?
    The atomic number (Z) is the number of protons in the nucleus and defines the element. The mass number (A) is the total number of nucleons (protons and neutrons) in the nucleus. For example, carbon-14 has an atomic number of 6 and a mass number of 14, meaning it has 6 protons and 8 neutrons.
    How do you calculate specific charge?
    Specific charge is calculated by dividing the total charge of a particle by its total mass. For a nucleus, the charge is the number of protons multiplied by the elementary charge (1.60 x 10^-19 C), and the mass is the sum of the masses of its protons and neutrons. The unit is C kg^-1.
    Why did most alpha particles pass straight through the gold foil in Rutherford's experiment?
    Most alpha particles passed straight through because the atom is mostly empty space. The nucleus is very small compared to the overall size of the atom, so the positively charged alpha particles rarely come close enough to the nucleus to experience significant electrostatic repulsion.
    What is the charge of a neutron?
    A neutron has no charge; it is neutral. This is why it is called a neutron. The charge of a neutron is 0 C.
    How do you write nuclear equations for alpha and beta decay?
    For alpha decay, the mass number decreases by 4 and the atomic number decreases by 2, emitting a helium nucleus (4/2 He). For beta-minus decay, the mass number stays the same, the atomic number increases by 1, and an electron (0/-1 e) and an antineutrino are emitted. Ensure both mass number and atomic number are conserved on both sides of the equation.
    What is the evidence for the nucleus being positively charged?
    The evidence comes from the Rutherford alpha-particle scattering experiment. Some alpha particles (which are positively charged) were deflected through large angles, which can only happen if they are repelled by a concentrated positive charge. This led to the conclusion that the nucleus is positively charged.