AQA · A-Level · Chemistry

    Course version: 7405 · Version from Sept 2016

    Lattice enthalpy can be defined as either enthalpy of lattice dissociation…

    Full specification wording

    Born–Haber cycles (A-level only): Lattice enthalpy can be defined as either enthalpy of lattice dissociation or enthalpy of lattice formation.

    Lattice enthalpy can be quoted in either direction, and the sign follows from the direction chosen.

    Checked against the AQA 7405 specification (opens in a new tab) on .

    • Point 1 of 4
    • 2 key terms

    Study notes

    From the checked teaching notes for this specification point.

    The idea

    Lattice enthalpy can be quoted in either direction, and the sign follows from the direction chosen. Lattice formation enthalpy is the enthalpy change when one mole of a solid ionic compound is formed from its constituent gaseous ions, for example Ca²⁺(g) + 2Cl⁻(g) → CaCl₂(s), ∆H = −2237 kJ mol⁻¹; it is always negative, because strong electrostatic attractions are being made. Lattice dissociation enthalpy is the exact reverse, one mole of the solid dissociating fully into gaseous ions, and is always positive and numerically equal. The one mole refers to the compound, not to the ions, so a definition that says one mole of gaseous ions is refused. Gaseous state symbols on the ions are essential.

    What earns the marks

    • One mole of a solid ionic compound, formed from or dissociating into its constituent ions.
    • Specifying that the ions are gaseous.
    • The sign that matches the direction defined, negative for formation and positive for dissociation.
    • A supporting equation with state symbols, such as Na⁺(g) + Cl⁻(g) → NaCl(s).

    Common mistakes and how to put them right

    • Defining it as one mole of gaseous ions rather than one mole of the compound.

    • Omitting the gaseous state of the ions, which leaves the definition ambiguous.

    • Quoting a lattice formation enthalpy as positive.

    • Writing the ions as aqueous, which describes hydration instead.

    • Using the same sign for both the formation and the dissociation value.

    Exam tips

    • Read the question for which direction is wanted; formation and dissociation differ only in sign.
    • Write the equation with state symbols beneath your definition; it often carries a mark and settles the direction.
    • For a compound such as CaCl₂, put two chloride ions in the equation so it makes exactly one mole of compound.

    Try the lesson

    The start of the Born–Haber cycles (A-level only): Lattice enthalpy can be defined as either enthalpy of lattice dissociation or enthalpy of lattice formation. lesson, made from checked teaching notes for this specification point.

    Have a go first

    Which statement correctly describes the enthalpy of lattice formation of an ionic compound?

    Listen

    Lattice enthalpy can be quoted in either direction, and the sign follows from the direction chosen. Lattice formation enthalpy is the enthalpy change when one mole of a solid ionic compound is formed from its constituent gaseous ions, for example Ca²⁺(g) + 2Cl⁻(g) → CaCl₂(s), ∆H = −2237 kJ mol⁻¹; it is always negative, because strong electrostatic attractions are being made. Lattice dissociation enthalpy is the exact reverse, one mole of the solid dissociating fully into gaseous ions, and is always positive and numerically equal. The one mole refers to the compound, not to the ions, so a definition that says one mole of gaseous ions is refused. Gaseous state symbols on the ions are essential. A strong answer earns marks for these points. one mole of a solid ionic compound, formed from or dissociating into its constituent ions. specifying that the ions are gaseous. the sign that matches the direction defined, negative for formation and positive for dissociation. a supporting equation with state symbols, such as Na⁺(g) + Cl⁻(g) → NaCl(s). Exam tip: Read the question for which direction is wanted; formation and dissociation differ only in sign.

    See it

    A top-down flowchart. The top node reads 'Lattice enthalpy' and branches into two nodes: 'Lattice formation enthalpy' and 'Lattice dissociation enthalpy'. The formation node leads to 'One mole of solid ionic compound formed from its constituent gaseous ions', which leads to 'Always negative'. The dissociation node leads to 'One mole of solid dissociating fully into gaseous ions', which leads to 'Always positive'. Both the 'Always negative' and 'Always positive' nodes lead to a single final node reading 'Numerically equal'.
    It shows lattice enthalpy split into formation and dissociation, with their definitions, signs and numerical equality.

    Key words

    Say what each word means before you turn the card.

    lattice formation enthalpy

    Try answering aloud or in your head before turning the card.

    lattice dissociation enthalpy

    Try answering aloud or in your head before turning the card.

    See every definition
    lattice formation enthalpy
    The enthalpy change when one mole of a solid ionic compound is formed from its constituent gaseous ions; it is always negative, because strong electrostatic attractions are being made.
    lattice dissociation enthalpy
    The exact reverse of lattice formation enthalpy, where one mole of the solid dissociates fully into gaseous ions; it is always positive and numerically equal.

    Label the diagram

    Some boxes have lost their names. Pick the right name for each number.

    The diagram again, with 3 boxes numbered instead of named. A top-down flowchart. The top node reads 'Lattice enthalpy' and branches into two nodes: 'Lattice formation enthalpy' and 'Lattice dissociation enthalpy'. The formation node leads to 'One mole of solid ionic compound formed from its constituent gaseous ions', which leads to 'Always negative'. The dissociation node leads to 'One mole of solid dissociating fully into gaseous ions', which leads to 'Always positive'. Both the 'Always negative' and 'Always positive' nodes lead to a single final node reading 'Numerically equal'.
    • 1Box 1

    • 2Box 2

    • 3Box 3

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