IB Chemistry Structure 1 1.2 The Nuclear Atom 1.2.2
1.2.2
Structure 1.2 SL & HL ⏱️ ~4 min revision

Isotopes

Same element, different mass, and why it matters for physical properties.

IB Definition

Isotopes

Isotopes are atoms of the same element that possess an identical number of protons (atomic number) but a different number of neutrons (mass number).

Identical Chemistry, Different Physics

Because isotopes have identical nuclear charges and therefore identical electron configurations, they exhibit completely indistinguishable chemical reactivity. They form the exact same bonds and undergo the same reactions.

However, their varying mass numbers result in distinctly different physical properties:

Classic Example

Heavy Water (D₂O)

In heavy water (D₂O), the standard protium isotope (¹H) is replaced by deuterium (²H), which has an extra neutron. Heavy water molecules are substantially more massive, so:

  • Solid heavy water ice has a higher density than normal liquid water, so it sinks rather than floats
  • Heavy water ice has a slightly higher melting point (3.8 °C) than the 0 °C threshold

This is a favourite examiner example because it demonstrates that isotopes have different physical properties despite identical chemical reactivity.

Common Isotope Examples

Element Isotope Protons Neutrons Use
Hydrogen \(^1_1\text{H}\) (Protium) 1 0 Normal hydrogen
Hydrogen \(^2_1\text{H}\) (Deuterium) 1 1 Heavy water, NMR
Carbon \(^{12}_6\text{C}\) 6 6 Standard for Ar scale
Carbon \(^{14}_6\text{C}\) 6 8 Radiometric dating
Chlorine \(^{35}_{17}\text{Cl}\) and \(^{37}_{17}\text{Cl}\) 17 18 / 20 Mass spectrometry problems

Relative Atomic Mass (\(A_r\))

The relative atomic mass is the weighted mean of all naturally occurring isotopes of an element, measured relative to ¹⁄₁₂ of the mass of carbon-12.

Examiner Trap

Relative Atomic Mass (Ar) Has No Units

Ar is a dimensionless ratio. It is a comparison to ¹⁄₁₂ the mass of a carbon-12 atom, not a measurement with units. Never write "g" or "amu" after Ar. Use the data booklet values and report your answer to 2 decimal places unless instructed otherwise.

Worked Example

Finding Percentage Abundance from Ar

If given the \(A_r\) and asked to find the percentage abundance of two isotopes, use algebra:

Problem: Chlorine has \(A_r = 35.45\), with isotopes ³⁵Cl and ³⁷Cl.

Let fraction of ³⁵Cl = \(x\), and fraction of ³⁷Cl = \(1 - x\):

\[35x + 37(1-x) = 35.45\]

\[-2x = -1.55 \implies x = 0.775\]

³⁵Cl = 77.5% and ³⁷Cl = 22.5%

AQA GCSE & IB Chemistry

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