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    Atomic structure and isotopes — OCR A-Level Chemistry

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    Atomic structure and isotopes explained

    Atomic structure and isotopes covers 9 specification points, including (a) isotopes as atoms of the same element with… and (b) atomic structure in terms of the numbers….

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    Open a point below for its explanation and revision guidance.

    (a) isotopes as atoms of the same element with different numbers of neutrons and different masses

    Isotopes are atoms of the same element, so they share the same atomic number and therefore the same number of protons and the same number of electrons in the neutral atom. What differs is the number of neutrons in the nucleus, and because neutrons carry mass but no charge, the mass number changes while the chemical identity stays the same. For example, chlorine-35 has 17 protons and 18 neutrons, while chlorine-37 has 17 protons and 20 neutrons; both are chlorine atoms. A question may give you a pair of nuclides and ask you to decide whether they are isotopes, so check the proton count first: equal protons means the same element, and unequal neutrons confirms isotopes.

    (b) atomic structure in terms of the numbers of protons, neutrons and electrons for atoms and ions, given the atomic number, mass number and any ionic charge

    Use the atomic number Z to give the proton count, which fixes the element. Use the mass number A to give the total of protons and neutrons, so neutrons equal A minus Z. For a neutral atom the electron count equals Z. For an ion, adjust the electron count by the charge: a positive charge means electrons have been lost, so electrons equal Z minus the charge; a negative charge means electrons have been gained, so electrons equal Z plus the magnitude of the charge. For example, an ion of magnesium with Z = 12, A = 25 and charge 2⁺ has 12 protons, 13 neutrons and 10 electrons. An oxide ion with Z = 8, A = 16 and charge 2⁻ has 8 protons, 8 neutrons and 10 electrons.

    Relative mass

    Relative mass compares a particle with a standard, not with a kilogram. OCR's standard is the mass of one ¹²C atom, defined as exactly 12 units, so one unit is one-twelfth of that mass. Relative isotopic mass compares a single isotope's atom with this standard; relative atomic mass compares the weighted mean mass of an element's atoms, allowing for isotope abundances, with the same standard. Because both are ratios to the same reference, they are dimensionless numbers. For chlorine, isotopes ³⁵Cl and ³⁷Cl in roughly 3:1 abundance give a weighted mean near 35.5, which is the relative atomic mass.

    (c) explanation of the terms relative isotopic mass (mass compared with 1/12th mass of carbon-12) and relative atomic mass (weighted mean mass compared with 1/12th mass of carbon-12), based on the mass of a ¹²C atom, the standard for atomic masses

    Both terms use one standard: the mass of a ¹²C atom, with one unit equal to one-twelfth of that mass. Relative isotopic mass compares one isotope's atom with this unit, so ³⁵Cl has a value near 35. Relative atomic mass compares the weighted mean mass of an element's atoms with the same unit, weighting each isotope by its fractional abundance. For chlorine, 0.75 × 35 plus 0.25 × 37 gives about 35.5. Because both are ratios to the same reference, they carry no units. A correct answer names the standard, distinguishes single isotope from weighted mean, and shows the weighting.

    (d) use of mass spectrometry in:

    This row is a course-guidance pointer, not a standalone assessed statement: it opens the specification's list of the uses of mass spectrometry that OCR H432 requires you to know. Read it as a signpost to the sub-clauses that follow in 2.1.1, which set out the applications you must be able to describe and apply. Work through those sub-clauses in order, and for each one identify the species being detected and what the resulting data tell you. Note that the specification does not require you to explain how the mass spectrometer itself works internally, so direct your revision at interpreting and applying the data rather than at instrument operation. Build a short summary table of each use, the information it gives and a worked example, then check it against the specification wording.

    (i) the determination of relative isotopic masses and relative abundances of the isotope,

    A mass spectrometer separates ions by mass-to-charge ratio and records the relative intensity of each peak. For a sample of an element, each peak corresponds to an isotope: its position gives the relative isotopic mass and its height (relative intensity) gives the relative abundance of that isotope. To find relative atomic mass you take each isotope's relative isotopic mass, multiply by its relative abundance, add the products and divide by the total abundance. For example, if an element has isotopes of relative mass 63 and 65 in relative abundances 69 and 31, the relative atomic mass is (63 × 69 + 65 × 31) ÷ 100 = 63.62. In a multiple-choice question, check whether the data are given as relative abundances or percentages, and confirm which quantity (isotopic mass, abundance or relative atomic mass) is being asked for.

    (ii) calculation of the relative atomic mass of an element from the relative abundances of its isotopes

    Relative atomic mass, Ar, is the weighted mean mass of the atoms of an element compared with 1/12 of the mass of an atom of carbon-12. When an element has several isotopes, each with its own abundance, the weighted mean lies between the lightest and heaviest isotope masses and is pulled towards the more abundant isotope. To calculate it, multiply each isotope mass by its relative abundance, add the products, then divide by the total abundance. For example, an element with isotopes of mass 63 (abundance 70) and 65 (abundance 30) gives (63 × 70 + 65 × 30) ÷ 100 = (4410 + 1950) ÷ 100 = 6360 ÷ 100 = 63.6. If abundances are given as fractions or percentages, divide by the total (1 or 100) accordingly. The answer is a weighted mean, not a simple average, so it need not equal any single isotope mass.

    (e) use of the terms relative molecular mass, Mr, and relative formula mass and their calculation from relative atomic masses.

    Relative molecular mass, Mr, applies to molecules and is the sum of the relative atomic masses of all atoms in one molecule. Relative formula mass applies to any formula unit, including ionic compounds such as NaCl, and is likewise the sum of the relative atomic masses of the atoms in the formula. For water, H₂O, Mr = (2 × 1.0) + 16.0 = 18.0. For sodium chloride, NaCl, the relative formula mass = 23.0 + 35.5 = 58.5. Use relative molecular mass only where discrete molecules exist; use relative formula mass for ionic or giant structures. Both are calculated the same way from relative atomic masses, so the arithmetic is identical and only the label differs.

    Atomic structure and isotopes

    This topic builds the model of the atom you need before bonding and periodicity. Learn the subatomic particles — protons, neutrons and electrons — with their relative masses and charges, and how they occupy the nucleus and shells. Understand atomic number (protons) and mass number (protons plus neutrons), and use these to work out numbers of each particle in atoms and ions. Isotopes are atoms of the same element with the same number of protons but different numbers of neutrons, so they share chemical properties but differ in mass. You should also meet relative isotopic and atomic masses and how a mass spectrometer produces them. Read the specification clauses in order and check each against your notes.

    Your focus

    1. Define isotopes in terms of protons, neutrons and mass
    2. Compare two given nuclides and decide whether they are isotopes
    3. Explain why isotopes of an element have different masses but the same chemical identity
    Show all 27 objectives
    1. Calculate proton, neutron and electron numbers from atomic number, mass number and charge
    2. Distinguish neutral atoms from ions by their electron counts
    3. Apply the correct direction of electron adjustment for positive and negative ions
    4. Define relative isotopic mass by reference to the ¹²C standard
    5. Define relative atomic mass as a weighted mean compared with the same standard
    6. Calculate or select a weighted mean relative atomic mass from isotope abundances
    7. Explain relative isotopic mass using the one-twelfth ¹²C standard
    8. Explain relative atomic mass as a weighted mean against the same standard
    9. Apply both definitions to calculate a relative atomic mass from isotope abundances
    10. Identify each use of mass spectrometry listed in the sub-clauses of 2.1.1 and describe what information each provides.
    11. Apply knowledge of a listed use to interpret given mass spectral data and state a supported conclusion.
    12. Select the appropriate listed use for a given analytical problem and justify the choice using the data it would provide.
    13. Read relative isotopic mass and relative abundance from a mass spectrum.
    14. Calculate relative atomic mass from isotopic masses and abundances.
    15. Select the correct value from multiple-choice options using the weighted-average method.
    16. Calculate relative atomic mass from isotope masses and relative abundances.
    17. Explain why relative atomic mass is a weighted mean rather than a simple average.
    18. Check a calculated relative atomic mass against the range of isotope masses.
    19. Calculate relative molecular mass and relative formula mass from relative atomic masses.
    20. Distinguish when to use relative molecular mass and when to use relative formula mass.
    21. Apply subscripts correctly when summing atomic masses in a formula.
    22. Describe the structure of the atom in terms of protons, neutrons and electrons
    23. Use atomic and mass numbers to deduce particle numbers in atoms and ions
    24. Explain what isotopes are and why they have similar chemical properties

    Atomic structure and isotopes flashcards

    Card 1 of 8

    Isotopes

    Atomic structure and isotopes exam tips

    Marking Points
    • Identifies isotopes as atoms of the same element with equal numbers of protons but different numbers of neutrons
    • States that the different neutron numbers give the isotopes different mass numbers and therefore different masses
    • Confirms that the number of electrons in the neutral atom is unchanged, so chemical properties are essentially the same
    • Applies the definition to a given pair of nuclides by comparing proton counts and neutron counts
    • Uses the atomic number as the proton count and identifies the element from it
    • Calculates neutrons by subtracting the atomic number from the mass number
    • Sets electrons equal to the atomic number for a neutral atom
    • Adjusts the electron count for an ion by subtracting the positive charge or adding the magnitude of the negative charge
    • Keeps proton number unchanged when an atom forms an ion, because only electrons are transferred
    • States that relative mass compares the mass of a particle with a defined standard rather than giving an absolute mass in kilograms
    • Identifies the ¹²C atom as the standard and one-twelfth of its mass as the unit against which masses are compared
    • Distinguishes relative isotopic mass, which refers to a single isotope, from relative atomic mass, which refers to the weighted mean of an element's isotopes
    • Explains that relative atomic mass allows for the different abundances of the isotopes present
    • Recognises that relative masses are dimensionless ratios to the same standard
    • Defines relative isotopic mass as the mass of one isotope's atom compared with one-twelfth of the mass of a ¹²C atom
    • Defines relative atomic mass as the weighted mean mass of an element's atoms compared with one-twelfth of the mass of a ¹²C atom
    • Identifies the ¹²C atom as the standard for atomic masses and states that one unit is one-twelfth of its mass
    • Explains that the weighted mean uses each isotope's fractional abundance, so abundant isotopes influence the value more
    • Applies the definition numerically, for example combining 0.75 × 35 and 0.25 × 37 to obtain about 35.5 for chlorine
    • Identifies that peak position on the mass spectrum gives the relative isotopic mass of each isotope.
    • States that peak height or relative intensity gives the relative abundance of each isotope.
    • Calculates relative atomic mass by multiplying each isotopic mass by its abundance, summing the products and dividing by total abundance.
    • Distinguishes relative isotopic mass from relative atomic mass when interpreting the data.
    • Selects the option consistent with the given abundances, checking whether they are percentages or relative values.
    • Multiplies each isotope mass by its relative abundance before summing the products.
    • Divides the sum of the products by the total relative abundance to obtain the weighted mean.
    • Keeps the answer between the lightest and heaviest isotope masses as a check on reasonableness.
    • Uses the correct total abundance (100 for percentages, 1 for fractions) as the divisor.
    • Sums the relative atomic masses of every atom shown in the formula.
    • Multiplies each atomic mass by the number of that atom in the formula before adding.
    • Selects relative molecular mass for a molecular substance and relative formula mass for an ionic or giant structure.
    • Applies the correct relative atomic mass values from the periodic table to each element.
    Examiner Tips
    • 💡Compare proton numbers first to establish that two species are the same element
    • 💡Calculate neutrons by subtracting the atomic number from the mass number for each nuclide
    • 💡Read the question wording carefully to see whether it asks about neutrons, mass number or both
    • 💡Write Z, A and the charge in a small table before calculating each particle count
    • 💡Check the sign of the charge before adjusting electrons, since the direction of the adjustment reverses
    • 💡Verify that protons plus neutrons equals the mass number as a final check
    • 💡Quote the standard explicitly as the mass of a ¹²C atom, or one-twelfth of it, whenever you define either term
    • 💡Show the weighted-mean calculation with fractional abundances that sum to 1 before selecting an answer
    • 💡Check that your chosen value lies between the lightest and heaviest isotope masses as a quick sanity test
    • 💡Name the ¹²C standard in the definition rather than saying only 'compared with carbon'
    • 💡Write fractional abundances that sum to 1 and show the products before adding them
    • 💡Reject any option that gives relative mass units or treats the mean as unweighted
    • 💡Read the sub-clauses beneath this pointer and make a checklist of each use named there, ticking it off only when you can describe it and apply it to data.
    • 💡For each use, practise stating what is measured, what species it relates to and what conclusion follows, using a short worked example.
    • 💡Check your notes against the exact specification wording so you cover every listed use and do not add instrument-operation detail that is not required.
    • 💡Write out the weighted-average calculation before looking at the options so you are not drawn to a distractor.
    • 💡Check whether abundances are percentages summing to 100 or relative values needing a total.
    • 💡Confirm the units and quantity requested, since relative atomic mass is dimensionless.
    • 💡Write out each mass × abundance product before adding, so arithmetic is easy to check.
    • 💡Confirm the final value lies between the lightest and heaviest isotope masses.
    • 💡State the answer to a sensible number of significant figures, matching the data given.
    • 💡Count atoms carefully, especially where brackets or subscripts appear in the formula.
    • 💡Show the sum explicitly so a marker can follow the arithmetic.
    • 💡Check whether the substance is molecular or ionic before choosing the term to use.
    • 💡Learn the relative mass and charge of each subatomic particle and where each is found
    • 💡Practise deducing proton, neutron and electron numbers for atoms and ions from atomic and mass numbers
    • 💡Link isotope ideas to relative atomic mass and the mass spectrometer as you read each clause
    Common Mistakes
    • Confuses mass number with relative atomic mass; keep mass number as the proton-plus-neutron count for one nuclide
    • Assumes isotopes differ in proton number; keep proton number identical because that defines the element
    • Treats isotopes as different elements; keep them as atoms of the same element with different neutron numbers
    • Changes the proton count when an ion forms; keep protons fixed and adjust only electrons
    • Adds electrons for a positive ion; subtract electrons for a positive charge and add them for a negative charge
    • Uses the mass number as the neutron count; subtract the atomic number from the mass number to obtain neutrons
    • Treats relative atomic mass as a simple unweighted average of isotope masses; weight each isotope mass by its fractional abundance instead
    • Gives relative mass units of grams or kilograms; state it as a ratio to the ¹²C standard with no units
    • Confuses relative isotopic mass with relative atomic mass; keep the single-isotope meaning separate from the weighted-mean meaning
    • Averages isotope masses without weighting by abundance; multiply each mass by its fractional abundance before adding
    • Attaches units such as g mol⁻¹ to a relative mass; present it as a dimensionless ratio to the ¹²C standard
    • Uses a different reference such as hydrogen or oxygen; compare every mass with one-twelfth of the mass of a ¹²C atom
    • Treats the pointer as a complete examinable statement; read on to the sub-clauses that specify the actual uses you must know.
    • Spends revision time on the internal operation of the mass spectrometer; focus instead on the uses and the interpretation of the data the specification lists.
    • Learns the uses as isolated facts without linking each one to the species detected and the information obtained; connect each use to its purpose and a worked example.
    • Uses peak height as the isotopic mass; instead read mass from peak position and abundance from peak height.
    • Averages the isotopic masses without weighting by abundance; instead weight each mass by its relative abundance.
    • Divides by the number of isotopes rather than by total abundance; instead divide the weighted sum by the sum of abundances.
    • Confuses relative atomic mass with relative molecular mass; instead match the quantity to what the question asks.
    • Averages the isotope masses without weighting them by abundance; multiply each mass by its abundance first.
    • Divides by the number of isotopes instead of the total abundance; use the sum of the abundances as the divisor.
    • Mixes percentage and fractional abundances in one calculation; convert all abundances to the same scale first.
    • Ignores subscripts and adds each element only once; multiply by the number of atoms shown.
    • Uses relative molecular mass for an ionic compound such as NaCl; use relative formula mass instead.
    • Uses mass numbers of a particular isotope rather than relative atomic masses; use the standard relative atomic masses.
    • Confuses mass number with atomic number; remember mass number counts protons plus neutrons while atomic number counts protons only
    • Assumes isotopes differ chemically; recognise that identical proton numbers give the same electron configuration and so similar chemistry
    • Forgets that ions gain or lose electrons, not protons; adjust electron number only when forming ions