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Quantum Mechanical Model of the Atom

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Quantum Mechanical Model of the Atom. Honors Chemistry Chapter 13. Let’s Review. Dalton’s Atomic Theory Thomson’s Model – Plum Pudding Rutherford’s Model Bohr’s Model – Planetary Quantum Mechanical Model – cloud of probability. Bohr’s Planetary Model. Splitting Light. Spectrums. - PowerPoint PPT Presentation
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Quantum Mechanical Model of the Atom Honors Chemistry Chapter 13
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Page 1: Quantum Mechanical Model of the Atom

Quantum Mechanical Model of the Atom

Honors ChemistryChapter 13

Page 2: Quantum Mechanical Model of the Atom

Let’s Review

• Dalton’s Atomic Theory

• Thomson’s Model – Plum Pudding

• Rutherford’s Model

• Bohr’s Model – Planetary

• Quantum Mechanical Model – cloud of probability

Page 3: Quantum Mechanical Model of the Atom

Bohr’s Planetary Model

Page 4: Quantum Mechanical Model of the Atom
Page 5: Quantum Mechanical Model of the Atom

Splitting Light

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Spectrums

Page 7: Quantum Mechanical Model of the Atom

Spectrums

• The lines on the emission or absorption spectrums of an element are produced when the electrons in that atom change energy levels.

Page 8: Quantum Mechanical Model of the Atom

Dual Nature of Light

• Light also has properties of particles.

• These particles have mass and velocity.

• A particle of light is called a photon.

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Quantum Mechanical Model

Page 10: Quantum Mechanical Model of the Atom

Quantum Mechanical Model or Wave model• Small, dense, positively charged

nucleus surrounded by electron clouds of probability.

• Does not define an exact path an electron takes around the nucleus.

• Electron cloud – the volume in which the electron is found 90% of the time

Page 11: Quantum Mechanical Model of the Atom

A Quantum of energy

• A packet of energy required to move an electron from its present energy level to a higher one.

• Planck’s Hypothesis - energy is given off in little packets, or quanta, instead of continuously.

Page 12: Quantum Mechanical Model of the Atom

Quantum Numbers

• Used to describe an electron’s behavior or likely location

• There are four with variables: n, l, m, & s

Page 13: Quantum Mechanical Model of the Atom

Principal Quantum Number (n)

• Corresponds to the energy levels 1 through n. However, we will only deal with 1-7.

• Average distance from the nucleus increases with increasing principal quantum number, therefore n designates the size of the electron cloud

• Maximum # of electrons in each energy level is calculated by 2n2 where n = the energy level (1-7).

Page 14: Quantum Mechanical Model of the Atom

Energy Sublevels (l)• 2nd quantum number

• The number of sublevels equals the value of the principal quantum number (n) for that level.

• Sublevels are named in the following order - s, p, d, f.

• The l number designates the shape of the electron cloud.

Page 15: Quantum Mechanical Model of the Atom

S sublevel – spherical shape

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P sublevel - dumbbell shaped

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D sublevel clover-leaf shaped

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F sublevel – irregularly shaped

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Orbitals (m)• 3rd quantum number (m)

• The space occupied by a pair of electrons in a certain sublevel.

Sublevel s - 1 orbital

p - 3 orbitals

d - 5 orbitals

f - 7 orbitals

• Each orbital can hold two electrons.

• m represents the orientation in space of the orbitals (x axis, y axis, z axis)

Page 20: Quantum Mechanical Model of the Atom

S sublevel – spherical shape

Page 21: Quantum Mechanical Model of the Atom

P sublevel - dumbbell shaped

Page 22: Quantum Mechanical Model of the Atom

D sublevel clover-leaf shaped

Page 23: Quantum Mechanical Model of the Atom

F sublevel – irregularly shaped

Page 24: Quantum Mechanical Model of the Atom

Animation

• With music

• Without sound

Page 25: Quantum Mechanical Model of the Atom

Spin (s)

• 4th quantum number

• Distinguishes between the electrons in the same orbital.

• describes the electrons spin as either clockwise or counter-clockwise

Page 26: Quantum Mechanical Model of the Atom

Electron ConfigurationsMust follow these rules:

• Aufbau Principle – electrons enter orbitals of lowest energy first.

• Pauli Exclusion Principle – only 2 electrons can occupy an orbital and they must have opposite spins.

• Hund’s Rule – When electrons occupy orbitals of equal energy (degenerate orbitals), one electron enters each orbital until all the orbitals contain one with parallel spins, then they will pair up.

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