QUANTUM MECHANICS - PowerPoint PPT Presentation

1 / 31
About This Presentation
Title:

QUANTUM MECHANICS

Description:

Definition Quantum: an indivisible entity. ... Included the Wave-Particle Duality Theory of matter WAVE-PARTICLE DUALITY All objects exhibit, at times, ... – PowerPoint PPT presentation

Number of Views:2096
Avg rating:3.0/5.0
Slides: 32
Provided by: jenn241
Category:

less

Transcript and Presenter's Notes

Title: QUANTUM MECHANICS


1
QUANTUM MECHANICS
2
MAX PLANCK and the QUANTUM
  • electromagnetic energy could be emitted only in
    quantized form
  • E hf, where E is energy, h is Planck's constant
    and f is the frequency of the radiation.

3
Definition
  • Quantum an indivisible entity.
  • The magnitude can only take on certain discrete
    numerical values

4
  • The term photon was coined in 1926 by Gilbert
    Lewis
  • The QUANTUM of the electromagnetic field.

5
Photons have zero mass and zero electric
charge Photons do carry energy, momentum and
angular momentum
6
Photons are produced when one electron moves to
an orbital of less energy And when an unstable
nucleus undergoes nuclear decay And wherever
charged particles are accelerated And atoms
continuously emit photons due to their collisions
with each other
7
HYDROGEN LINE SPECTRUM

8
Hydrogen Neon Nitrogen Argon
9
Electromagnetic Spectrum
10
THE WAVE-LIKE ELECTRON
11
  • Louis Victor de Broglie-French Theoretical
    Physicist
  • 1924 doctoral thesis, Recherches sur la théorie
    des quanta (Research on Quantum Theory),
    introduced his theory of electron waves.
  • Included the Wave-Particle Duality Theory of
    matter

12
  • WAVE-PARTICLE DUALITY
  • All objects exhibit, at times, a wave-like
    nature, and at other times a particle-like
    nature.
  • Photon acts like a PARTICLE
  • Photon acts like a WAVE

13
  • de Broglie suggested that there is a wave
    associated with the moving electron.

14
The de Broglie Hypothesis Any moving particle or
object has an associated wavelength
15
  • Not long after de Broglie showed that the
    electron could be connected with the wave,
    Heisenberg and Schrodinger described the waves
    mathematically.
  • Their formulas very closely match the
    experimental observations.

16
Heisenberg Uncertainty Principle One cannot
assign, with full precision, values for certain
pairs of observable variables, including momentum
and position, of a single particle at the same
time.
17
Schrödinger Wave Equation
18
Schrödinger Wave Equation Leads to a series of
mathematical functions called wave functions,
?. ?2 provides information about an electrons
location in an allowable energy state. ?2
probability density
19
THE QUANTUM MECHANICAL MODEL OF THE ATOM
20
QUANTUM NUMBERS
  • Principal Quantum Number (n)
  • refers to size and energy of orbital
  • Angular Quantum Number (l)
  • Distinguishes the shape of the orbitals
  • Magnetic Quantum Number (ml)
  • distinguishes orientation in space
  • Spin Quantum Number (ms)
  • gives the 2 possible locations of the spin axis

21
The s Orbital
22
The p Orbital
23
The d Orbitals
24
The f Orbitals
  • much more complicated in their shape.
  • so much so that we are not going to worry about
    them in this course!!!!!

25
  • The maximum number of electrons that can occupy a
    certain energy level can be calculated from the
    equation 2n2
  • Pauli Exclusion Principal an atomic orbital may
    be described at most by two electrons

26
  • Aufbau Principal electrons must enter orbitals
    of lowest energy first
  • Hunds rule when electrons occupy orbitals of
    equal energy, one electron enters each orbital
    until all the orbitals contain one electron with
    spins parallel. Then other electrons enter the
    orbitals with opposite spins.

27
(No Transcript)
28
Arthur Compton
  • The Compton Effect
  • When a high energy x-ray photon collides with a
    free electron, it gives some of its energy to
    the electron and a lower energy photon scatters
    off the electron.

29
Momentum of a Photon
  • the momentum of a photon is the quotient of
    Planks constant and the wavelength of the photon
  • P h/?

30
Page 857
31
References
  • http//hyperphysics.phy-astr.gsu.edu/hbase/ems1.ht
    ml
  • www.wikipedia.org
  • http//theory.uwinnipeg.ca/mod_tech/node154.html
  • http//library.thinkquest.org/19662/high/eng/elect
    ron-wave.html
  • http//www.chemguide.co.uk/atoms/properties/atomor
    bs.html
Write a Comment
User Comments (0)
About PowerShow.com