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Transcript
The Earliest Models
Atomic Theory
The Structure of the Atom
Democritus (440 BC)
“Atomos” meaning indivisible
All matter is made up of indivisible particles
called “atoms” and the void, which is empty
space between atoms
This theory was abandoned due to the
presence of the church and Aristotle
Time
John Dalton
JJ Thomson –
 Atoms are indivisible and can’t be broken
down
 All matter is made up of tiny particles
 All atoms of one element are identical
 Atoms of different elements have different
properties
 Atoms create compounds by combining
atoms of different elements
Discovered Cathode Rays consist of negative
particles through a series of three experiments
The Rutherford Model
Rutherford’s Nuclear Atom Model
 Alpha Particle Scattering Experiment
 Rutherford shot a beam of alpha
particles (+) at a sheet of gold foil
Most of the alpha particles went
through without any significant deflection
A small fraction had a large deflection
A minute fraction rebounded
The above results could not be explained
by Thomson’s atom model
The atom is mostly empty space
All the positive charge is concentrated in a
small volume called the NUCLEUS of the
atom
Electrons revolve around the nucleus like
the planets of the solar system was added
by Bohr
Raisin Bun
He did this by measuring how much the cathode
rays were deflected by a magnetic field and how
much energy they carried
 Based on Crookes and Thomson’s research,
Thomson concluded that the atom is really a
positive field with negatives embedded within its
matrix
Crash course atomic history
1
Plank/ Einstein - Quantum
The Bohr Model
 Max Plank determined that energy is released
and absorbed by atoms in certain fixed amounts
known as quanta
Plank’s theory
Einstein extended Plank’s theory by determining
that radiant energy is also quantized—he called
the discrete energy packets photons. Einstein’s
theory was that electromagnetic radiation has
characteristics of both a wave and a stream of
particles.
 Electrons revolve around the nucleus in
certain allowed orbits; each orbit
corresponds to a specific amt of EN
The Bohr Model
The Bohr Model
Free electrons collide
with orbiting electrons and
knock the electrons out of
orbit
excited state
As long as the electron remains in the
same orbit, it neither emits nor absorbs EN
As the electron jumps from one orbit to
another, EN is absorbed or emitted
65
4
3
2
ENERGY IN
PHOTON OUT
ground state
A specific quanta of
energy is needed
EN difference between
orbits corresponds to
specific wave lengths
1
Energy of photon
depends on the
difference in energy
levels
Bohr’s calculated
energies matched
the IR, visible, and
UV lines for the H
atom
The Bohr Model
Wave Mechanical Model
Each element has a unique bright-line
emission spectrum.
 If a wave (light) can behave like a
particle than why can’t a particle
behave like a wave?
“Atomic Fingerprint”
Helium
Bohr’s calculations only worked for
hydrogen! 
 deBroglie’s understanding that any
small moving particle, such as an
electron in motion, has an
associated wave behaviour
This allowed Schrodinger to
consider the behaviour of the inside
the atom
2
Wave Mechanical Model
Wave Mechanical Model
 The positive
nucleus is
surrounded by a
cloud of electron
waves
Electrons can only
have quantized EN
levels because of
the requirement for
whole # of
wavelengths for
electron waves
Heisenberg Uncertainty Principle
Wave Mechanical Model
Wave Mechanical Model
Orbital (“electron cloud”)
Atomic Orbitals
Impossible to know both the velocity
and position of an electron at the same
time
Region in space where there is 90%
probability of finding an e-
Orbital
S orbital
Spherical in shape
Size increases as the principle quantum
number increases
There is only one s orbital in a sublevel
s
Radial Distribution Curve
Wave Mechanical Model
Wave Mechanical Model
Atomic Orbitals
Atomic Orbitals
D orbital
Has four lobes per orbital
Aligned according to x, y, z axis
Only 5 d orbitals in a sublevel
P orbital
p
Dumb-bell shaped
Aligned along x, y, z axis
Only 3 p orbitals in a sublevel
Size increases as the principle quantum
number increases
d
F orbital
you don’t need to know shapes
orbitals
f
3