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Atomic Orbitals Simplified Revision Notes

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Atomic Orbitals

Understanding Atomic Models

Bohr Model: An early model of atomic structure illustrating electrons moving in fixed orbits around the nucleus.

  • Limitations:

    • Did not account for the emission spectra of elements more complex than hydrogen.
    • Neglected the wave-like properties of electrons.
  • Introduction of Wave-Particle Duality:

    • The quantum mechanical model extends this understanding by introducing probabilistic wave functions instead of fixed paths.
  • Wave-Particle Duality:

    • Reveals a dual nature of electrons, focusing on probabilistic views rather than deterministic ones.
  • Uncertainty Principle:

    • Asserts that it is impossible to precisely determine both the position and momentum of an electron simultaneously.
    chatImportant

    This principle signifies a major shift from definite pathways to probabilistic insights in quantum mechanics.

A diagram contrasting Bohr's fixed electron orbits with the probability-based quantum mechanical orbitals.

Introduction to Atomic Orbitals

  • Atomic Orbitals: Spaces with a high probability of locating electrons, as opposed to fixed trajectories.

  • Wave Properties:

    • Example: Electron diffraction showcases the wave nature of electrons.
infoNote

Orbital: A zone where there is a high probability of finding an electron.

Principal Quantum Numbers

  • Principal Quantum Number (n): Specifies the size and energy level of an orbital.

  • Azimuthal Quantum Number (l): Indicates the shape of an orbital.

    Diagram linking azimuthal (l) quantum number values to varied orbital shapes.

  • Magnetic Quantum Number (mlm_l): Specifies the spatial orientation of orbitals.

  • Spin Quantum Number (msm_s): Identifies the spin direction of an electron.

    chatImportant

    Quantum numbers unlock insights into atomic behaviour, providing a deeper understanding of electron properties and behaviours.

Types of Orbitals

  • s Orbitals: Spherical in shape and present in all energy levels.

    Illustration of s orbitals.

  • p Orbitals: Shaped like a dumbbell, with directional characteristics.

  • d Orbitals: Feature complex shapes, influence properties such as colour.

  • f Orbitals: Have intricate shapes, utilised in applications such as LED technology.

Electron Configuration

Electron Configuration: The distribution of electrons among atomic orbitals.

  • Aufbau Principle: Electrons populate orbitals from lower to higher energy.

    Aufbau electron filling order.

  • Pauli Exclusion Principle: A maximum of two electrons can reside in each orbital, maintaining opposite spins.

  • Hund's Rule: Electrons occupy equal-energy orbitals singly before pairing up.

Worked Example: Electron Configuration

For the element calcium (Ca, atomic number 20):

  1. Identify the total number of electrons: 20
  2. Follow the Aufbau filling order: 1s → 2s → 2p → 3s → 3p → 4s
  3. Fill each orbital according to capacity:
    • 1s: 2 electrons
    • 2s: 2 electrons
    • 2p: 6 electrons
    • 3s: 2 electrons
    • 3p: 6 electrons
    • 4s: 2 electrons
  4. Therefore, the electron configuration is: 1s² 2s² 2p⁶ 3s² 3p⁶ 4s²

Periodicity and Trends

  • Influence on Properties:

    • Ionisation Energy & Electronegativity: Tend to increase across a period.
    • Atomic Radius: Typically decreases across a period.

    Colour-coded periodic table.

Practice Question with Solution

Question: Determine the four quantum numbers for the last electron in a nitrogen atom (atomic number 7).

Solution:

  1. Electron configuration of nitrogen: 1s² 2s² 2p³
  2. The last electron is in a 2p orbital
  3. Principal quantum number (n) = 2
  4. Azimuthal quantum number (l) = 1 (p orbital)
  5. Magnetic quantum number (mlm_l) = -1, 0, or +1 (since p orbitals have these orientations)
  6. According to Hund's rule, the p orbitals will each have one electron first, so the last electron is in the third p orbital with mlm_l = +1
  7. Spin quantum number (msm_s) = +½ (assuming first electron in each orbital has spin up)
  8. Therefore, the quantum numbers are: n = 2, l = 1, mlm_l = +1, msm_s = +½

Special Notes on Exceptions

chatImportant
  • Exceptions: Occur in copper and molybdenum due to increased stability related to electron configurations.

Understanding these configurations is crucial for interpreting chemical reactivity and periodic trends.

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