Ionic Bonding — Print · Grade 11 Science
Chapter: Bonding, Formulas & Molecular StructureIonic Bonding
Learning goals
- I can explain how atoms transfer electrons to form cations and anions, and predict a monatomic ion's charge from its group.
- I can write formulas and names for simple ionic compounds by balancing positive and negative charges.
Readings for this unit
Before this unit
Ions and charge neutrality.
Use the detailed parent plan: two core 50–60-minute sessions per focused unit, with a third assigned for selected calculation/modeling topics. First study the core explanation and Parts 1–2 with their figures/checks; next study Parts 3–4, the whole-unit application, worked cases, varied practice and exit check. Attempt reasoning before opening guidance. Extend time when actual understanding requires it; investigations and chapter assessments have separate sessions.
Start with something to explain
Why does a crystal containing charged ions conduct poorly until its ions can move?
Illustrative evidence case. A selected salt is poorly conducting as an ordinary solid but conducts when dissolved.
Notice and wonder
Record two observations using the stated quantities or relationships. Keep observations separate from possible causes. Write one question that a new measurement could help answer.
Why does a crystal containing charged ions conduct poorly until its ions can move?
Your first model
Label the charge carriers and whether they can travel through the sample.
Build the language from the idea
- ionic bond
- Electrostatic attraction among oppositely charged ions in the specified arrangement; ion formation by electron transfer is a distinct part of the account.
- ion
- An atom (or group of atoms) that carries an electric charge because it has lost or gained electrons.
- cation
- A positively charged ion, formed when an atom loses one or more electrons (typically a metal).
- anion
- A negatively charged ion, formed when an atom gains one or more electrons (typically a nonmetal).
- octet rule
- The tendency of atoms to gain, lose, or share electrons until their outermost shell holds a stable set of eight valence electrons.
- crystal lattice
- The orderly, repeating three-dimensional arrangement of ions in an ionic solid.
- formula unit
- The simplest whole-number ratio of ions in an ionic compound (for example, NaCl).
- polyatomic ion
- A charged group of covalently bonded atoms that acts as a single unit, such as nitrate (NO₃⁻) or sulfate (SO₄²⁻).
A chemical bond describes interactions that hold atoms or ions in a stable arrangement under suitable conditions. Bond formation can lower potential energy relative to separated particles, but whether an overall process occurs also depends on entropy, temperature, and the complete chemical system. The octet rule is a useful main-group pattern with exceptions, not a goal that atoms try to achieve. In ionic compounds, ionic bonding is electrostatic attraction throughout a lattice; electron transfer helps account for ion formation but is not itself the lattice bond.
Many common metals form cations and many common nonmetals form anions. Removing an electron from an isolated atom requires energy; it is not automatically cheap or favorable merely because the atom is a metal. Electron attachment, lattice formation, and other changes contribute to the full energy account. Losing electrons leaves a positive ion because protons outnumber electrons; gaining electrons gives a negative ion. Charge balance and measured properties help identify the resulting compound.
In a simple electron-count account for sodium chloride, a neutral sodium atom becomes Na⁺ by losing one electron and a neutral chlorine atom becomes Cl⁻ by gaining one. Na⁺ has 11 protons and 10 electrons; Cl⁻ has 17 protons and 18 electrons. Their noble-gas-like configurations are useful main-group patterns. In solid NaCl, opposite charges attract in an extended lattice. This ionic model describes charge and structure without requiring isolated atom pairs or claiming that real electron density has perfectly sharp boundaries.
It would be a mistake to picture salt as tidy little Na⁺–Cl⁻ pairs floating around. Because the attraction of a charge reaches out in every direction, each Na⁺ pulls on every nearby Cl⁻ and vice versa, and the ions stack into a vast, orderly, three-dimensional crystal lattice — in salt, each sodium is surrounded by six chlorines and each chlorine by six sodiums. A single grain of salt holds billions upon billions of ions locked in this repeating grid. That's why chemists don't call 'NaCl' a molecule; it's a formula unit, the simplest whole-number ratio of ions in the lattice.
Many ionic solids have relatively high melting temperatures because separating ions from an ordered lattice requires energy. They are often brittle: shifting layers can bring like charges closer and promote fracture. Their ions are not free to carry sustained current through an ordinary solid lattice, while a molten ionic compound or a solution containing mobile ions can conduct. Not every ionic compound dissolves readily in water, and conductivity depends on how many mobile charged particles are present.
An ionic formula balances total cation and anion charge in the simplest whole-number ratio. Mg²⁺ requires two Cl⁻ ions, giving MgCl₂. Al³⁺ and O²⁻ require a 2:3 ratio, giving Al₂O₃. A criss-cross shortcut must be followed by reduction to the simplest ratio; Mg²⁺ and O²⁻ give MgO, not Mg₂O₂. Preserve a polyatomic ion as a group and use parentheses when needed, as in Ca(NO₃)₂. Variable-charge metals require an appropriate Roman numeral in the name.
Model check: Ionic solids are extended lattices, not isolated little NaCl molecules. Ca²⁺ needs two Cl⁻ ions for neutrality; a 1:1 formula would carry +1 net charge.
Build your understanding
Use the detailed parent plan: two core 50–60-minute sessions per focused unit, with a third assigned for selected calculation/modeling topics. First study the core explanation and Parts 1–2 with their figures/checks; next study Parts 3–4, the whole-unit application, worked cases, varied practice and exit check. Attempt reasoning before opening guidance. Extend time when actual understanding requires it; investigations and chapter assessments have separate sessions.
Part 1 · Explain ion formation and lattice attraction
An ion has a net electric charge because its electron and proton counts differ. Magnesium can lose two electrons and chlorine can gain one per atom in a selected ionic-compound account. Ionic bonding is the electrostatic attraction among oppositely charged ions, not electron transfer itself. Creating separated ions has its own energy costs and releases; formation of a crystal or solution changes the total balance. The arrows here track electrons, not proof that each isolated step occurs spontaneously.
Read the visual model
Identify the labeled structures and units, then trace the arrows or compare values under the caption’s stated conditions. Separate the displayed evidence from a further inference. Write your reasoning before opening the guidance.
Why are two chloride ions needed for one magnesium ion in MgCl₂?
Visual reasoning — after your attempt
Each chloride ion has charge −1, so two balance the +2 charge of Mg²⁺. Total charge is zero.
Electron transfer is a useful model for producing oppositely charged ions. Ionic bonding describes the electrostatic attraction within the resulting structure, not just the transfer event. A bulk ionic solid is an extended lattice, so a formula such as NaCl describes the simplest ion ratio rather than isolated molecules.
Sodium can form Na⁺ and chlorine Cl⁻. Each ion interacts with surrounding ions throughout a lattice; drawing only one pair leaves out that extended structure.
Pause and explain
Is NaCl normally a collection of isolated NaCl molecules?
Check your reasoning after answering
No. Bulk solid sodium chloride is an extended ionic lattice; NaCl states its simplest ion ratio.
Part 2 · Construct a neutral formula
An ionic lattice is an extended arrangement stabilized by electrostatic interactions throughout the crystal. A formula such as NaCl gives the simplest neutral ratio of sodium to chloride ions; it does not imply isolated two-atom molecules in the solid. A two-dimensional alternating sketch highlights attraction and repulsion but omits the actual three-dimensional coordination. Distinguish a formula unit, a stoichiometric counting unit, from a discrete molecule before calculating particle numbers or drawing a dissolved sample.
Read the visual model
Identify the labeled structures and units, then trace the arrows or compare values under the caption’s stated conditions. Separate the displayed evidence from a further inference. Write your reasoning before opening the guidance.
Does each positive ion in the lattice belong to only one negative-ion partner?
Visual reasoning — after your attempt
No. The extended structure involves interactions with many neighboring ions; NaCl describes the overall 1:1 ratio.
Combine positive and negative charges so total charge is zero, then express the simplest whole-number ratio. A subscript counts ions or atoms in the formula unit and is not the charge itself. Keep polyatomic ions intact when their identity is supplied.
Mg²⁺ and Cl⁻ require one magnesium for two chloride ions: MgCl₂. Two chlorides contribute −2, balancing +2.
Pause and explain
Why is MgCl not neutral for the supplied ions?
Check your reasoning after answering
One Mg²⁺ and one Cl⁻ total +1. Two chloride ions are required to balance one magnesium ion.
Part 3 · Connect structure to observable properties
A solid ionic crystal contains charged ions, but their positions are constrained by the lattice and they do not provide ordinary bulk ionic conduction. Melting or dissolving can make ions mobile, allowing them to carry current under suitable conditions. This does not mean every ionic compound dissolves readily or that solid conductivity is mathematically zero under all conditions. Identify phase, temperature, concentration and the relevant charge carrier before interpreting a conductivity comparison.
Read the visual model
Identify the labeled structures and units, then trace the arrows or compare values under the caption’s stated conditions. Separate the displayed evidence from a further inference. Write your reasoning before opening the guidance.
Why can a salt solution conduct even though an intact salt crystal usually conducts poorly?
Visual reasoning — after your attempt
Dissolved ions can move through the solution; lattice-bound ions in the ordinary solid are far less mobile.
Strong lattice interactions often give high melting temperatures. Brittle failure can occur when displaced layers bring like charges into unfavorable alignment. Electrical conduction requires mobile charge carriers: ions are fixed in the ideal solid lattice but can move in a melt or a suitable aqueous solution.
A solid salt can be a poor conductor while its solution conducts. This difference is consistent with ion mobility, not proof that the ions became electrons.
Pause and explain
Why can dissolved salt conduct while the solid does not conduct well?
Check your reasoning after answering
Dissolved ions can move and carry charge. In the solid lattice, ions are not freely mobile under ordinary conditions.
Part 4 · Keep energy and exceptions in the account
Bringing oppositely charged gaseous ions into a lattice releases energy in the chosen system account. A lattice enthalpy definition may refer to formation or separation, with opposite signs; state the convention. Formation from elements additionally involves changes such as atomization, electron removal and electron addition. Favorable lattice stabilization does not mean ionizing an isolated metal costs no energy. Compare the complete cycle and conditions before predicting a compound’s formation or solubility.
Read the visual model
Identify the labeled structures and units, then trace the arrows or compare values under the caption’s stated conditions. Separate the displayed evidence from a further inference. Write your reasoning before opening the guidance.
Why does a downward lattice-formation arrow not prove that every earlier ion-formation step releases energy?
Visual reasoning — after your attempt
The arrow represents one selected step. Other steps can require energy, and the overall balance must include all of them.
Forming isolated ions costs or releases energy in separate steps; lattice formation releases energy. Overall stability depends on the complete energy account, not a universal desire for an octet. Not every ionic compound dissolves readily, and conductivity also depends on ion quantity and mobility.
A charge-balanced formula does not guarantee high solubility. Use a supplied solubility rule or measured result rather than assuming all salts fully dissolve.
Pause and explain
Does correct charge balance prove a salt is water-soluble?
Check your reasoning after answering
No. Solubility depends on interactions in the solid and solution and must be checked using suitable data or rules.
Apply the whole unit · Explain an ionic formula and conductivity
Illustrative ion set: Al³⁺ and O²⁻. A separate supplied soluble salt conducts strongly in solution but poorly as a dry solid.
Your task
Construct the simplest neutral aluminum/oxide ratio, sketch an extended-lattice fragment, and explain the conductivity contrast using mobile charges. State what the formula alone cannot establish.
What your response should show
- Choose the appropriate chemical model or relationship and state its conditions.
- Show substitutions, units, particle or charge counts, and intermediate reasoning as relevant.
- Use supplied evidence to justify the conclusion; distinguish observation from inference.
- Identify a meaningful limitation, uncertainty, or next measurement.
Response guidance — after your attempt
Least common charge magnitude is 6.
Two Al³⁺ supply +6 and three O²⁻ supply −6.
Write Al₂O₃ and verify neutrality.
Use fixed lattice ions versus mobile dissolved ions to interpret the separate conductivity record.
Al₂O₃ expresses a neutral 2: 3 formula-unit ratio, not an isolated molecule model for its bulk solid. The conductivity record concerns a separately supplied soluble salt and should not be assumed to describe aluminum oxide. Formula neutrality alone does not determine solubility, melting temperature, or exact conductivity.
Scientific references and source-model foundations
Parent / teacher teaching notes
Require a signed-charge sum and distinguish transfer, attraction, and mobility. Avoid conflating a formula prediction with a measured property. Ask the learner to explain each particle symbol, axis, unit and arrow before calculating. Distinguish hypothetical models and calculated curves from measured records. Public OpenSciEd excerpts here are selected foundation prompts, not complete high-school teacher editions or an endorsement. All required advanced explanations and practice are provided locally.
The key idea
Ionic bonding is electrostatic attraction in an ionic arrangement. Ion formation, lattice stabilization, formula neutrality and ion mobility explain different parts of a compound’s chemistry; electron transfer alone is not the bond or the full energy balance.
Charge Balance in an Ionic Formula
(number of cations) × (cation charge) = (number of anions) × (anion charge)
an ionic compound must be electrically neutral, so the total positive charge equals the total negative charge. Example: for Al³⁺ and O²⁻, 2 × 3 = 3 × 2, giving Al₂O₃. Always reduce the subscripts to the simplest whole-number ratio.
Worked examples
Example 1
- Find each ion's charge from its group. Magnesium is in Group 2, so it loses 2 electrons to form Mg²⁺. Chlorine is in Group 17, so it gains 1 electron to form Cl⁻.
- Balance the charges so the compound is neutral: one Mg²⁺ (+2) needs two Cl⁻ (−1 each) to cancel it.
- Write the formula with those subscripts: one Mg and two Cl.
Example 2 · Worked application
- Find a common total charge magnitude: 6.
- Two Al³⁺ ions give +6; three O²⁻ ions give −6.
- Write the lowest whole-number formula-unit ratio.
Ionic formulas give ratios in a lattice, not necessarily individual molecules.
Example 3
- Total positive charge must equal total negative charge. The charges are +3 and −2, whose least common multiple is 6.
- To reach +6 you need two Al³⁺ (2 × 3 = 6); to reach −6 you need three O²⁻ (3 × 2 = 6).
- Criss-crossing the charges gives the subscripts: Al₂O₃.
Example 4 · Find and fix the mistake
- Test the claim against the stated conditions: Ionic formulas give ratios in a lattice, not necessarily individual molecules.
- A one-to-one pair has net +1; charge balance requires a 2:3 ratio.
Ionic formulas give ratios in a lattice, not necessarily individual molecules.
Example 5 · Reason from the visual model
- A solid ionic crystal contains charged ions, but their positions are constrained by the lattice and they do not provide ordinary bulk ionic conduction. Melting or dissolving can make ions mobile, allowing them to carry current under suitable conditions. This does not mean every ionic compound dissolves readily or that solid conductivity is mathematically zero under all conditions. Identify phase, temperature, concentration and the relevant charge carrier before interpreting a conductivity comparison.
- Dissolved ions can move through the solution; lattice-bound ions in the ordinary solid are far less mobile.
Original qualitative mobility comparison; arrows indicate possible ion motion, not a specific voltage polarity or measured conductivity.
Avoid these mistakes
- Ionic solids are extended lattices, not isolated little NaCl molecules.
Check your understanding
Why does Ca form CaCl₂ rather than CaCl?
Discuss the answer
Ca²⁺ needs two Cl⁻ ions for neutrality; a 1:1 formula would carry +1 net charge.
Return to the phenomenon
Return to the initial case. Why does a crystal containing charged ions conduct poorly until its ions can move? Revise your drawing or explanation using two named ideas and one stated limitation.
Compare explanations after your attempt
Charge alone is insufficient: sustained current needs mobile carriers. Dissolution changes ion mobility and interactions without changing their element identities.
What should we investigate next?
Which comparison would test a remaining uncertainty? State what you would change, keep comparable and measure.
Investigate, calculate and revise
Keep a first model and an evidence-supported revision. Attempt each task before opening guidance; all required explanations and supplied-data routes are available locally.
Activity 1 · Return to the opening case
Use the opening phenomenon, unit definitions and explained Parts 1–4.
Your task
Return to the initial case. Why does a crystal containing charged ions conduct poorly until its ions can move? Revise your drawing or explanation using two named ideas and one stated limitation.
Success criteria
- Use the stated observations and appropriate units.
- Connect a labeled model with the chemical mechanism.
- State assumptions and an evidence limitation.
- Explain a substantive revision or next test.
Hint
Keep species identity, material transfer and energy account distinct.
Response guidance — discuss after your attempt
Charge alone is insufficient: sustained current needs mobile carriers. Dissolution changes ion mobility and interactions without changing their element identities.
Activity 2 · Transfer to a changed case
Cover the worked answer and use the explained models, relationships and notebook.
Your task
Al³⁺ combines with O²⁻. Find the simplest neutral formula and explain why it is not a five-ion molecule drawing for the solid.
Success criteria
- Use the stated measurements or conditions, with correct units.
- Connect the result to the chemical mechanism or evidence relationship.
- Identify the assumption, model limit or further evidence requested.
Hint
Name known quantities and conditions, show intermediate steps and check conservation.
Response guidance — discuss after your attempt
The least common charge magnitude is 6: two Al³⁺ and three O²⁻ give +6−6=0, so Al₂O₃. The formula states a stoichiometric ratio in an extended solid, not a claim of isolated five-ion molecules.
Words to know
- ionic bond
- Electrostatic attraction among oppositely charged ions in the specified arrangement; ion formation by electron transfer is a distinct part of the account.
- ion
- An atom (or group of atoms) that carries an electric charge because it has lost or gained electrons.
- cation
- A positively charged ion, formed when an atom loses one or more electrons (typically a metal).
- anion
- A negatively charged ion, formed when an atom gains one or more electrons (typically a nonmetal).
- octet rule
- The tendency of atoms to gain, lose, or share electrons until their outermost shell holds a stable set of eight valence electrons.
- crystal lattice
- The orderly, repeating three-dimensional arrangement of ions in an ionic solid.
- formula unit
- The simplest whole-number ratio of ions in an ionic compound (for example, NaCl).
- polyatomic ion
- A charged group of covalently bonded atoms that acts as a single unit, such as nitrate (NO₃⁻) or sulfate (SO₄²⁻).
How electricity revealed the ions hiding inside salt
For centuries no one knew that tame table salt hid a violent metal and a poison gas. In 1807 the chemist Humphry Davy passed electricity through molten compounds and tore them apart, isolating pure sodium and potassium for the first time — soft, silvery metals so reactive they can burst into flame on water. The experiment worked precisely because melting frees the ions to move toward the electrodes, the very same reason molten salt conducts electricity while the solid does not.
Why a 'molecule of salt' doesn't exist
It's tempting to talk about 'a molecule of NaCl,' but there's no such thing. In a salt crystal every Na⁺ is surrounded by six Cl⁻ and every Cl⁻ by six Na⁺, an endless three-dimensional grid with no way to point to one sodium and say that chlorine belongs to it. That's why chemists use the term formula unit instead of molecule: NaCl only tells you the 1-to-1 ratio of ions, not a count of atoms locked into a separate particle.
What makes one salt melt hotter than another
Table salt melts at about 801°C, but magnesium oxide (MgO) doesn't melt until a staggering 2852°C — hot enough to line furnaces. The difference is charge. In NaCl the ions carry ±1, but in MgO they carry ±2, and the force between charges climbs steeply as the charges grow and the ions pack closer together. A stronger electrostatic attraction means a stronger lattice, which means a far higher melting point — the melting point is a direct readout of how tightly the ions are gripped.
How water pulls a crystal apart
Drop salt into water and the rigid lattice dissolves away at room temperature — how? Water molecules are polar (a fact you'll meet in the geometry lesson), with a slightly negative oxygen end and slightly positive hydrogen ends. The negative ends swarm each Na⁺ and the positive ends surround each Cl⁻, tugging the ions out of the lattice and wrapping them in a hydration shell. Once free and drifting, those ions can carry a current — which is exactly why saltwater conducts electricity and pure water barely does.
The criss-cross trap: don't forget to reduce
The criss-cross shortcut — drop each ion's charge as the other ion's subscript — is handy but has one famous trap. Cross Mg²⁺ with O²⁻ and you'd write 'Mg₂O₂,' yet the real formula is MgO. Because a formula unit is the simplest whole-number ratio, you must always reduce the subscripts to their lowest terms. Criss-cross gives you a correct ratio, but only after you divide out any common factor does it give the correct formula.
In the real world
Ionic compounds are everywhere: table salt (NaCl) seasons and preserves food, and the calcium phosphate that stiffens your bones is an ionic mineral. The dissolved ions called electrolytes — sodium, potassium, and calcium — carry the electrical signals that fire your nerves and beat your heart.
Exit check
Why does Ca form CaCl₂ rather than CaCl?
Check your explanation after answering
Ca²⁺ needs two Cl⁻ ions for neutrality; a 1:1 formula would carry +1 net charge.
Explain your reasoning without notes. If a key idea is missing, revisit the lesson and try again.
Problem 1
- a halogen
- a metal
- a nonmetal
- a noble gas
Answer and explanation
a metal
Metals hold their few valence electrons loosely and lose them to become positive cations.
Problem 2
- a molecule
- a cation
- an anion
- a proton
Answer and explanation
an anion
Gaining an electron gives the atom a negative charge, making it an anion (Cl⁻).
Problem 3
Answer and explanation
3
Two Al³⁺ give +6, so you need three O²⁻ (−2 each) to reach −6 and balance the charge: Al₂O₃.
Problem 4
- Solid salt contains no charged particles
- Electrons flow easily through solid salt
- Melting adds extra electrons to the salt
- The ions are locked in place in the solid lattice but are free to move when molten
Answer and explanation
The ions are locked in place in the solid lattice but are free to move when molten
Conduction needs mobile charges; the lattice freezes the ions in place, but melting frees them to move and carry current.
Problem 5
Answer and explanation
Sodium has 1 valence electron and chlorine has 7. Sodium transfers its single electron to chlorine, so both reach a full outer shell. Sodium becomes Na⁺ and chlorine becomes Cl⁻, and the opposite charges attract to form the ionic bond.
Problem 6
Answer and explanation
5
Balancing +3 and −2 needs 2 cations (+6) and 3 anions (−6), so one formula unit has 2 + 3 = 5 ions.
Problem 7
Hints
Ionic formulas give ratios in a lattice, not necessarily individual molecules.
Answer and explanation
CaCl₂, because +2 balances two −1 charges.
Problem 8
Hints
State what the supplied observations or conditions establish, and separate that from any assumption.
Answer and explanation
Mobile ions carry charge in the melt; ions are constrained in the solid lattice under ordinary conditions.
Problem 9
Answer and explanation
Dissolved ions can move through the solution; lattice-bound ions in the ordinary solid are far less mobile.
A solid ionic crystal contains charged ions, but their positions are constrained by the lattice and they do not provide ordinary bulk ionic conduction. Melting or dissolving can make ions mobile, allowing them to carry current under suitable conditions. This does not mean every ionic compound dissolves readily or that solid conductivity is mathematically zero under all conditions. Identify phase, temperature, concentration and the relevant charge carrier before interpreting a conductivity comparison.
Dissolved ions can move through the solution; lattice-bound ions in the ordinary solid are far less mobile.
Response criteria
- Interpret labels, structures, axes, units and directions correctly.
- Explain the chemistry relationship or mechanism.
- Respect stated assumptions and distinguish observation from inference.
Problem 10
Answer and explanation
The least common charge magnitude is 6: two Al³⁺ and three O²⁻ give +6−6=0, so Al₂O₃. The formula states a stoichiometric ratio in an extended solid, not a claim of isolated five-ion molecules.
The least common charge magnitude is 6: two Al³⁺ and three O²⁻ give +6−6=0, so Al₂O₃. The formula states a stoichiometric ratio in an extended solid, not a claim of isolated five-ion molecules.
Response criteria
- Use the stated measurements or conditions, with correct units.
- Connect the result to the chemical mechanism or evidence relationship.
- Identify the assumption, model limit or further evidence requested.