Learning Objectives
- Distinguish between nucleon number and proton number
- Understand that isotopes are forms of the same element with different numbers of neutrons in their nuclei
- Understand and use the notation AZX for the representation of nuclides
- Understand that nucleon number and charge are conserved in nuclear processes
- Apply conservation laws to balance nuclear equations
- Calculate the number of neutrons in different isotopes
Language Objectives
- Use scientific terminology related to atomic and nuclear structure accurately
- Distinguish between similar terms (nucleon vs proton number, isotope vs nuclide)
- Explain nuclear notation using precise mathematical language
- Describe conservation principles in nuclear processes clearly
- Communicate atomic structure concepts using appropriate scientific discourse
Key Terms
English Term | Russian Translation | Kazakh Translation |
---|---|---|
Nucleon Number (A) | Массовое число | Нуклон саны |
Proton Number (Z) | Атомный номер | Протон саны |
Neutron Number (N) | Число нейтронов | Нейтрон саны |
Isotope | Изотоп | Изотоп |
Nuclide | Нуклид | Нуклид |
Nuclear Notation | Ядерная нотация | Ядролық белгілеу |
Conservation Law | Закон сохранения | Сақталу заңы |
Nuclear Process | Ядерный процесс | Ядролық процесс |
Interactive Flashcards
Practice with these flashcards to memorize key concepts about atomic and nuclear structure.
Glossary
- Nucleon Number (A)
- The total number of protons and neutrons in an atomic nucleus. Also called the mass number because it approximates the atomic mass in atomic mass units.
- Proton Number (Z)
- The number of protons in an atomic nucleus. This determines the element’s identity and its position in the periodic table. Also called the atomic number.
- Neutron Number (N)
- The number of neutrons in an atomic nucleus. Calculated as N = A — Z, where A is the nucleon number and Z is the proton number.
- Isotope
- Atoms of the same element (same proton number) that have different numbers of neutrons, and therefore different nucleon numbers.
- Nuclide
- A specific nucleus characterized by its nucleon number (A) and proton number (Z). Each nuclide has a unique combination of protons and neutrons.
- Nuclear Notation
- The standard way of representing nuclides using the format AZX, where A is the nucleon number, Z is the proton number, and X is the chemical symbol.
- Conservation Laws
- Fundamental principles stating that certain quantities (like nucleon number and charge) remain constant before and after nuclear processes.
Theory: Nucleon Numbers, Isotopes, and Nuclear Notation
Introduction to Atomic Structure
All
consist of a central containing and , surrounded by . Understanding the composition of the nucleus is fundamental to nuclear physics.
Basic atomic structure showing nucleus with protons and neutrons, surrounded by electrons
Nucleon Number vs Proton Number
Proton Number (Z)
The
(Z) is the number of protons in an atomic nucleus. This number:- Determines the identity
- Equals the atomic number in the periodic table
- Determines the nuclear (+Ze)
- In neutral atoms, equals the number of electrons
Nucleon Number (A)
The
(A), also called mass number, is the total number of (protons + neutrons) in the nucleus:A = Z + N
Where N is the neutron number.

Nucleus showing protons (red) and neutrons (blue)
Nuclear Notation
Nuclides are represented using the standard notation:
Where:
- A = Nucleon number (mass number) — top left
- Z = Proton number (atomic number) — bottom left
- X = Chemical symbol of the element

Examples of nuclear notation for different elements
Examples of Nuclear Notation:
- 11H — Hydrogen (1 proton, 0 neutrons)
- 42He — Helium (2 protons, 2 neutrons)
- 126C — Carbon-12 (6 protons, 6 neutrons)
- 23892U — Uranium-238 (92 protons, 146 neutrons)
Isotopes
are atoms of the same element that have:- The same proton number (Z)
- Different neutron numbers (N)
- Different nucleon numbers (A)
- The same
- Different

Three isotopes of carbon: Carbon-12, Carbon-13, and Carbon-14
Examples of Isotopes:
Element | Isotope | Notation | Protons (Z) | Neutrons (N) | Nucleons (A) |
---|---|---|---|---|---|
Hydrogen | Protium | 11H | 1 | 0 | 1 |
Hydrogen | Deuterium | 21H | 1 | 1 | 2 |
Hydrogen | Tritium | 31H | 1 | 2 | 3 |
Carbon | Carbon-12 | 126C | 6 | 6 | 12 |
Carbon | Carbon-14 | 146C | 6 | 8 | 14 |
Conservation Laws in Nuclear Processes
In all nuclear processes, certain quantities are
(remain constant):1. Conservation of Nucleon Number
The total nucleon number (A) before = total nucleon number (A) after
2. Conservation of Charge (Proton Number)
The total charge (Z) before = total charge (Z) after

Alpha decay showing conservation of nucleon number and charge
Example of Nuclear Equation:
Alpha decay of Uranium-238:
23892U → 23490Th + 42He
Checking conservation:
- Nucleon number: 238 = 234 + 4 ✓
- Charge: 92 = 90 + 2 ✓
Practice Questions
Question 1 (Easy):
For 168O, determine:
- The proton number
- The nucleon number
- The neutron number
Question 2 (Medium):
Identify which of the following are isotopes of the same element:
146C, 126C, 147N, 136C
Question 3 (Medium):
Complete the nuclear equation and identify the unknown nuclide X:
94Be + 42He → 126C + X
Question 4 (Critical Thinking):
Explain why isotopes of the same element have identical chemical properties but different physical properties. Use the example of carbon-12 and carbon-14 to illustrate your answer.
Exercises on Memorizing Terms
Exercise 1: Fill in the Blanks
- The _______ number (Z) determines the element’s identity.
- The _______ number (A) is the total number of protons and neutrons.
- Isotopes have the same _______ number but different _______ numbers.
- In nuclear notation AZX, the A represents the _______ number.
- The neutron number is calculated as N = _______ — _______.
Exercise 2: Nuclear Notation Practice
Write the nuclear notation for the following:
- Lithium with 3 protons and 4 neutrons
- Oxygen with 8 protons and 8 neutrons
- Iron with 26 protons and 30 neutrons
- Gold with 79 protons and 118 neutrons
Exercise 3: Conservation Laws
Check if the following nuclear equations satisfy conservation laws:
- 73Li + 11H → 42He + 42He
- 23592U + 10n → 14456Ba + 8936Kr + 310n
- 146C → 147N + 0-1e
Video Tutorial: Atomic and Nuclear Structure
Additional Resources:
Worked Examples
Example 1: Analyzing Isotopes
Problem: Uranium has several isotopes. Consider 23592U and 23892U.
- Calculate the number of neutrons in each isotope
- Explain why they are isotopes
- Determine which isotope is heavier and by how many neutrons
🎤 Audio Solution
📝 Quick Solution
Example 2: Nuclear Equation Balancing
Problem: Complete and balance the following nuclear equation for beta decay:
146C → ? + 0-1e
🎤 Audio Solution
📝 Quick Solution
Interactive Simulation
Use this PhET simulation to build atoms and explore isotopes:
Investigation Questions:
- Build three isotopes of carbon. How do their masses compare?
- What happens to the element identity when you change the number of protons?
- Create an atom with 8 protons and 10 neutrons. Write its nuclear notation.
- Why doesn’t changing the number of electrons affect the nuclear notation?
Collaborative Learning Activity
Work with your partner or group to complete this isotope identification challenge:
Discussion Points:
- Why are some isotopes stable while others are radioactive?
- How do neutron-to-proton ratios affect nuclear stability?
- What practical applications do different isotopes have?
- How are artificial isotopes created in laboratories?
Group Challenge Activities:
- Create isotope «trading cards» with properties of different isotopes
- Build atomic models using different colored objects for protons, neutrons, and electrons
- Design a nuclear equation balancing game
- Research and present on medical applications of radioisotopes
Structured Questions — Individual Work
Question 1 (Analysis):
The element chlorine exists naturally as two isotopes: 3517Cl (75% abundance) and 3717Cl (25% abundance).
- Calculate the number of neutrons in each isotope.
- Explain why both are classified as chlorine atoms.
- Calculate the average atomic mass of chlorine.
- Discuss why the atomic mass on the periodic table (35.45) is not a whole number.
- Predict which isotope would be more common in nature and explain your reasoning.
Question 2 (Synthesis):
A student is studying nuclear reactions and encounters the following equation:
21H + 31H → 42He + X
- Identify the unknown particle X using conservation laws.
- Name the reactants and products in this equation.
- Calculate the total number of nucleons before and after the reaction.
- Explain what type of nuclear process this represents.
- Discuss the energy implications of this reaction.
Question 3 (Evaluation):
Compare and contrast the three hydrogen isotopes: 11H, 21H, and 31H.
- Create a comparison table showing their nuclear composition.
- Explain why they all have identical chemical properties.
- Describe how their physical properties differ.
- Discuss their relative abundance and stability.
- Evaluate their applications in science and technology.
Question 4 (Critical Thinking):
A nuclear medicine technologist uses 99m43Tc for medical imaging. The ‘m’ indicates a metastable state.
- Determine the nuclear composition of this isotope.
- Explain what «metastable» means in nuclear terms.
- Why is this isotope particularly suitable for medical imaging?
- Compare its properties to 9943Tc (ground state).
- Discuss the safety considerations when handling this isotope.
Question 5 (Application):
Carbon dating uses the ratio of 146C to 126C to determine the age of organic materials.
- Explain why both isotopes are chemically identical in living organisms.
- Describe what happens to the C-14/C-12 ratio after an organism dies.
- Write the nuclear equation for C-14 decay.
- Calculate how many neutrons are gained or lost in this decay process.
- Evaluate the limitations of carbon dating and suggest alternative dating methods.
Useful Links and References
📚 Study Materials:
- 🔗 Save My Exams — Atomic Structure
- 🔗 Physics and Maths Tutor — Nuclear Physics
- 🔗 BBC Bitesize — Atomic Structure
- 🔗 OpenStax — Nuclear Physics
🎥 Video Resources:
🧮 Interactive Tools:
📖 Reference Materials:
Reflection Questions
Think about your learning today:
💡 Understanding:
- Can you clearly distinguish between nucleon number and proton number in your own words?
- How does understanding isotopes help explain the non-whole-number atomic masses on the periodic table?
- What connections can you make between nuclear notation and the information it conveys?
- How do conservation laws help you understand nuclear processes?
🎯 Application:
- How would you explain to someone why carbon-12 and carbon-14 behave chemically the same but differ physically?
- What practical applications of isotopes can you think of beyond those discussed?
- How might this knowledge apply to understanding nuclear energy or medical procedures?
- Which problem-solving strategies were most effective for nuclear equations?
🔄 Next Steps:
- What aspects of nuclear physics would you like to explore further?
- How confident do you feel about writing and balancing nuclear equations?
- What questions do you still have about atomic structure and isotopes?
- How might this knowledge connect to other areas of physics you’ve studied?
📝 Self-Assessment Scale (1-5):
Rate your confidence in:
- Distinguishing nucleon and proton numbers: ___/5
- Understanding isotopes: ___/5
- Using nuclear notation AZX: ___/5
- Applying conservation laws: ___/5
- Balancing nuclear equations: ___/5
🎯 Learning Goals Achieved:
- ☐ I can distinguish between nucleon number and proton number
- ☐ I understand that isotopes have the same proton number but different neutron numbers
- ☐ I can use nuclear notation AZX correctly
- ☐ I understand conservation of nucleon number and charge in nuclear processes
- ☐ I can balance nuclear equations using conservation laws
🌟 Key Insights:
«Nuclear notation is like a passport for atoms — it tells us exactly who they are (element identity from Z) and their ‘weight’ (from A). Isotopes are like family members — same last name (element) but different ages (masses). Conservation laws in nuclear processes are like accounting — what goes in must equal what comes out!»