AP CHEMISTRY • COMPOUND STRUCTURE AND PROPERTIES

Types of Chemical Bonds

Understanding how ionic, covalent, and metallic bonds arise from electronegativity differences and electron behavior.

Historical Context & Motivation

The question of what holds atoms together in compounds is one of the oldest in chemistry. Early alchemists intuited that some force of "affinity" governed the combination of substances, but a mechanistic understanding had to wait for the discovery of the electron and the development of quantum theory. The notion that atoms might exchange or share electrons to achieve stability transformed chemistry from a descriptive science into one grounded in electronic structure. By the early twentieth century, two landmark models — the Lewis electron-pair model and the Kossel ionic model — provided the conceptual scaffolding upon which our modern understanding of chemical bonding rests.

1897
Discovery of the Electron
J.J. Thomson's cathode ray experiments reveal the electron, establishing that atoms contain charged subparticles capable of mediating bonding.
1916
Lewis & Kossel Models
G.N. Lewis proposes the shared electron-pair bond, while Walther Kossel independently describes ionic bonding through complete electron transfer — both invoking the octet rule.
1932
Pauling's Electronegativity Scale
Linus Pauling quantifies electronegativity differences to predict bond polarity, bridging the gap between purely ionic and purely covalent models.
1939
The Nature of the Chemical Bond
Pauling's landmark text unifies resonance, hybridization, and the bonding continuum, earning him the 1954 Nobel Prize in Chemistry.

The central question this lesson addresses is straightforward yet profound: why do atoms form bonds, and what determines whether a bond is ionic, covalent, or metallic? Answering this question requires us to connect atomic properties — especially electronegativity and ionization energy — to the macroscopic properties of compounds we observe in the laboratory.

Core Principles & Definitions

Chemical bonding arises because most isolated atoms are energetically unstable relative to bonded configurations. When atoms bond, the resulting arrangement of nuclei and electrons occupies a lower potential energy state than the separated atoms. The type of bond that forms depends primarily on the electronegativity difference (Δχ) between the bonding atoms and on whether the atoms involved are metals, nonmetals, or a combination thereof. It is essential to recognize that bonding exists on a continuum — the categories of ionic, covalent, and metallic are idealizations that describe the dominant character of an interaction rather than rigid, mutually exclusive classes.

1

Ionic Bonding

Electrostatic attraction between cations and anions formed by electron transfer. Occurs when Δχ is large (typically > 1.7), usually between metals and nonmetals. Produces crystalline lattices with high melting points.
2

Covalent Bonding

Sharing of one or more electron pairs between atoms. Dominates when Δχ is small (< 1.7), typical of nonmetal–nonmetal pairs. Can be nonpolar (Δχ ≈ 0) or polar (0 < Δχ < 1.7).
3

Metallic Bonding

Delocalized valence electrons form an 'electron sea' shared among a lattice of metal cations. Explains electrical conductivity, malleability, and luster in metals and alloys.
4

Bond Polarity

Within covalent bonds, unequal sharing of electrons creates a dipole moment. The more electronegative atom acquires a partial negative charge (δ−), while the less electronegative atom becomes δ+.
KEY TAKEAWAY
KEY TAKEAWAY

Visualizing the Bonding Continuum

The bonding continuum illustrated with Δχ values. Top bar: gradient from nonpolar covalent (left) to ionic (right). Middle row: electron distribution in Cl₂, HCl, and NaCl. Bottom: metallic bonding with delocalized electrons among metal cations.

The diagram above captures the central organizing principle: electronegativity difference governs bond character. In Cl2, both atoms have identical electronegativity (χ = 3.16), so the shared pair sits symmetrically between the nuclei — a nonpolar covalent bond. In HCl, chlorine's higher electronegativity pulls electron density toward itself, producing a polar covalent bond with partial charges δ+ on hydrogen and δ− on chlorine. In NaCl, the electronegativity gap is so large that sodium effectively transfers its valence electron to chlorine, yielding discrete Na+ and Cl ions held together by Coulombic attraction. Metallic bonding, shown at the bottom, is distinct because it involves only metals — valence electrons are delocalized across the entire lattice, creating the characteristic "electron sea."

Quantitative Framework

While bonding type is often assessed qualitatively on the AP exam, several quantitative relationships underpin the energetics of bond formation. Coulomb's law is the most directly relevant equation for ionic bonding, and lattice energy calculations allow us to predict relative stabilities of ionic compounds. For covalent bonds, bond dissociation energy (BDE) quantifies the energy required to homolytically cleave a bond in the gas phase.

COULOMB'S LAW (IONIC INTERACTION ENERGY)
E = k × (q₁ × q₂) / d
Where E = potential energy of the ion pair, k = Coulomb's constant (8.99 × 10⁹ N·m²/C²), q₁, q₂ = charges on the ions, and d = distance between ion centers. A more negative E indicates a stronger ionic interaction.
LATTICE ENERGY TREND
Lattice energy ∝ (|q₊| × |q₋|) / (r₊ + r₋)
Lattice energy increases with higher ion charges and decreases with larger ionic radii. This is why MgO (2+/2− charges, small ions) has a much higher lattice energy (3850 kJ/mol) than NaCl (1+/1−, larger ions, 787 kJ/mol).
BOND ENERGY & ENTHALPY OF REACTION
ΔH°rxn ≈ Σ BDE(bonds broken) − Σ BDE(bonds formed)
Bond dissociation energies are always positive (endothermic to break). Breaking bonds requires energy input; forming bonds releases energy. The sign convention produces negative ΔH° for exothermic reactions when more energy is released in bond formation than consumed in bond breaking.
AP Exam Tip

Classifying Bonds & Predicting Properties

The type of bonding in a substance directly determines its macroscopic properties — melting point, electrical conductivity, solubility, and hardness. Being able to move from an atomic-level description of bonding to predictions about bulk behavior is a core AP Chemistry skill. The table below summarizes the key property correlations for each bonding type, while the diagram that follows provides a decision-tree approach to classifying unknown substances.

Macroscopic properties correlated with bonding type
PropertyIonicCovalent (Molecular)Metallic
Melting / Boiling PointHigh (strong lattice)Low (weak IMFs between molecules)Variable; generally high
Electrical Conductivity (solid)No (ions locked)No (no free charges)Yes (delocalized e⁻)
Conductivity (liquid/aq)Yes (mobile ions)NoYes (liquid metal)
Hardness / BrittlenessHard but brittleSoft, flexibleMalleable, ductile
Solubility in WaterOften soluble (ion–dipole)Polar in polar; nonpolar in nonpolarInsoluble
A decision tree for classifying chemical bonds. Start by identifying the atom types involved, then follow the branches based on metal/nonmetal character and electronegativity difference. Note that the Δχ = 1.7 cutoff between ionic and polar covalent is approximate — real bonds exist on a continuum.
Covalent Network Solids — An Important Exception

Worked Example

1
Step 1 — Identify Atom TypesFor MgCl₂: Mg is a metal (Group 2), Cl is a nonmetal (Group 17). For CCl₄: C and Cl are both nonmetals.
MgCl₂ → metal + nonmetal; CCl₄ → nonmetal + nonmetal
2
Step 2 — Determine Electronegativity DifferencesUsing Pauling values: χ(Mg) = 1.31, χ(C) = 2.55, χ(Cl) = 3.16. For MgCl₂: Δχ = 3.16 − 1.31 = 1.85. For CCl₄: Δχ = 3.16 − 2.55 = 0.61.
MgCl₂: Δχ = 1.85 (> 1.7 → ionic); CCl₄: Δχ = 0.61 (polar covalent)
3
Step 3 — Classify Bond TypeMgCl₂ is classified as an ionic compound — Mg transfers two electrons to form Mg²⁺, and each Cl gains one electron to form Cl⁻. CCl₄ features four polar covalent C–Cl bonds. However, due to the tetrahedral symmetry of CCl₄, the individual bond dipoles cancel, making the molecule nonpolar overall.
MgCl₂ = ionic compound; CCl₄ = molecular compound (polar bonds, nonpolar molecule)
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Step 4 — Predict Macroscopic PropertiesMgCl₂: high melting point (714 °C), conducts electricity when molten or dissolved in water, soluble in water. CCl₄: low melting point (−23 °C), does not conduct electricity in any phase, insoluble in water but soluble in nonpolar solvents.
Ionic MgCl₂ → high mp, conducts when dissolved. Molecular CCl₄ → low mp, nonconducting, nonpolar solvent-soluble.

Comparing Bond Types: Strengths & Limitations

Each bonding model captures an idealized extreme of electron behavior: complete transfer, equal sharing, or full delocalization. Real compounds often exhibit characteristics of more than one model, and understanding where these idealizations break down is just as important as knowing the models themselves.

Strengths and limitations of each bonding model
FeatureStrengths of the ModelLimitations / Exceptions
Ionic ModelAccurately predicts lattice energies, solubility trends, and conductivity of salts via Coulomb's law.No bond is 100% ionic; even NaCl has ~67% ionic character. Fajans' rules show high-charge, small cations polarize anions (partial covalent character).
Covalent ModelLewis structures, VSEPR, and bond energies reliably predict molecular geometry, polarity, and reactivity for most molecular compounds.Fails for electron-deficient species (BH₃), hypervalent species (SF₆) without expanded octet or MO arguments, and for metallic or delocalized systems.
Metallic ModelExplains conductivity, malleability, and luster qualitatively through the electron sea. Band theory extends this quantitatively.The simple electron sea model cannot explain why some metals are better conductors than others or the existence of semiconductors — band theory is needed.
KEY TAKEAWAY
KEY TAKEAWAY

Connection to Advanced Bonding Theories

The Lewis model and electronegativity-based classification you have learned are powerful but inherently approximate. Two advanced frameworks — Valence Bond (VB) Theory and Molecular Orbital (MO) Theory — provide a quantum mechanical foundation for bonding. VB theory introduces hybridization (sp, sp², sp³) to explain observed geometries, while MO theory constructs bonding and antibonding orbitals from linear combinations of atomic orbitals, correctly predicting the paramagnetism of O₂ — something Lewis structures alone cannot do.

Lewis/VSEPR vs. Molecular Orbital Theory
AspectLewis / VSEPR (This Lesson)MO Theory (Advanced)
Electron localizationElectrons localized between bonding atoms or as lone pairsElectrons occupy molecular orbitals delocalized over entire molecule
Bond orderCounting shared pairs: single = 1, double = 2, triple = 3Bond order = (bonding e⁻ − antibonding e⁻) / 2; can be fractional
Paramagnetism of O₂Cannot explain (Lewis shows O₂ as diamagnetic)Correctly predicts two unpaired electrons in π* orbitals
ScopeSufficient for most AP-level questions on structure and propertiesRequired for diatomic MO diagrams, band theory in solids, and spectroscopy

For the AP exam, you should be comfortable drawing MO diagrams for homonuclear diatomics (H₂, N₂, O₂, F₂) and using them to determine bond order and magnetic properties. Band theory — an extension of MO theory to an infinite array of atoms — explains the continuum between metallic conductors, semiconductors, and insulators. These advanced topics build directly on the foundational concepts of electron sharing and transfer you have studied in this lesson.

Practice Problems

1
Which of the following best explains why solid NaCl does not conduct electricity, while molten NaCl does?
2
Using Pauling electronegativity values (Na = 0.93, Cl = 3.16, H = 2.20, O = 3.44), which bond has the greatest ionic character?
3
Rank the following ionic compounds in order of increasing lattice energy: KBr, CaO, NaF.
PROBLEM 4APPLIED
A student has three unknown white solids labeled X, Y, and Z. Experimental observations are summarized below: • X has a melting point of 801 °C, dissolves in water, and the aqueous solution conducts electricity. • Y has a melting point of 114 °C, does not dissolve in water, and does not conduct electricity in any phase. • Z has a melting point above 1600 °C, does not dissolve in water, and does not conduct electricity. (a) Identify the bonding/structural type for each substance (ionic, molecular covalent, covalent network, or metallic). Justify each with specific evidence. (b) Predict whether solid X would conduct electricity. Explain. (c) If Y were dissolved in a nonpolar solvent such as hexane, would you expect it to dissolve? Justify using intermolecular force arguments.
PROBLEM 5CRITICAL THINKING
The table below shows the melting points and electrical conductivities of four compounds: | Compound | Melting Point (°C) | Conducts as solid? | Conducts when molten? | |---|---|---|---| | AlCl₃ | 192 | No | Poorly | | NaCl | 801 | No | Yes | | MgO | 2852 | No | Yes | | Al₂O₃ | 2072 | No | Yes | (a) Based on the data, explain why AlCl₃ is anomalous compared to the other three compounds. What does this suggest about its bonding character? (b) Use Coulomb's law to explain why MgO has a much higher melting point than NaCl. (c) Although Al₂O₃ has the same charge product (3 × 2 = 6) as we might expect for a very high lattice energy, its melting point is lower than MgO. Propose an explanation involving ionic radius. (d) Design an experiment to further distinguish AlCl₃ from NaCl beyond the data given.
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