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electromagnetic waves (photons)
what identified the structure of electrons
visible light
whats one example of electromagnetic radiation
electromagnetic radiation
form of energy that has wave characteristics travels at a speed of 3.00×10^8 m/s
wavelengths and frequencies
electromagnetic radiation has different
Max Plank (wave nature of light)
asserted that energy could be gained or lost in whole number multiples of the quantity hu
Quantum (Plank introduced)
smallest increment of radiant energy that may be absorbed or emitted
Einstein (quantum revolution and examination of electrons with in atoms)
light energy must come in packets
This led to
Photon/ quantum of light (Einstein)
packet of light
light itself
Einstein extended planks idea from energy quanta to…
more (direct correlation)
Larger frequency = blank energy
Less (inverse correlation)
Larger wavelength= blank energy
wavelike behavior
Encounter an obstacle or opening in a barrier that is about the same size, they bend around it.
Diffraction
When waves encounter an obstacle or an opening in a barrier about the same size as the wavelength, they bend around it, this is called
Particle bahvior
When they encounter an obstacle or an opening in a barrier, they are either blocked or pass through a slit.
Constructive interference
waves that interact so that they add to make a larger wave are said to be in phase
in phase
Waves that interact so that they add to make a larger wave are said to be….
Destructive interference
waves that interact so that they cancel each other are said to be out of phase
out of phase
waves that interact so that they cancel each other are said to be…
interference pattern (which supports the behavior of light as wavelike)
the diffraction of light through two slits separated results in a blank
current
the emission of electrons can be determined by measuring a
Photoelectric effect
Electrons are excited and gain kinetic energy
gain so much they are ejected (ionized) from the atoms in metal
Threshold Frequency
No electrons are ejected, no matter how bright the light
binding energy
one photon at the threshold frequency gives the electrin just enough energy for it to escape the atom
more energy
When irradiated with a shorter wavelength photon, electron absorbs…
quantized packet of energy
KE=hv-0 (hv)
photons
Light as particles
classical mechanics
model of the macroscopic world
classical mechanics
deterministic
given exact position and velocities of all particles at a given time one can calculate the future and past positions and velocities of all particles at any time. (trajectory)
Quantum Mechanics
models of the submicroscopic world
quantum mechanics
probabilistic
provides a framework for understanding:
behavior of atoms
periodic trends
chemical bonding
light and subatomic particles
what two things exhibit wave-particle duality
submicroscopic matter
matter extremely small pieces of matter
macroscopic matter
large matter such as a ball
Louis de broglie
Particles could have a wavelike character
wavelength of a particle was inversely proportional to its momentum
Quantum mechanics
atomic model that explains the strange behavior of electrols
Mathematical models (waveforms)
used to explain where in the atom the electrons are housed
visible
400-750nm
Atomic spectroscopy
study of electromagnetic radiation absorbed and emitted by atoms
Niels Bohr (solar system)
electrons move in circular orbits around the nucleus
Bohr’s model
each spectral line is produced when an electron falls from one stable orbit to another of lower energy
electron is promoted to a higher energy level
light is absorbed
energy is emitted
When electron returns to lower state
inconsistent lines=no reproducibility
random/different lines every time
if energy was not quantized we would see
Bohr
electrons occupy permissible places in the atom
probabilty of finding an electron
using mathematical models developed by planck, einstein, Heisenberg, and Schrodinger we can predict….
atomic orbitals (definite sizes and shapes)
probability volumes for electrons
Heisenberg’s work
electron energy and position are complementary
electron with a given energy best we can do is describe a region in the atom of high probability of finding it
Schrodinger’s quantum mechanical model
allows us to calculate probability of finding an electron with a particular amount of energy at a particular location in the atom
quantum numbers (schrodinger)
wave equation yields a set of wave functions/ orbitals and their corresponding energies
Each orbital describes a spatial distribution of electron density
quantum numbers- determine an orbital
n, l, ml
l (orbital type)
angular momentum quantum number
n (energy level)
prinicpal quantum number
ml (position of orbital in an x-y-z plot
magnetic quantum number
ms orientation of the spin
spin quantum number
increase of energy
larger n =
sphere
s orbital
dumbell
p orbital
cloverleaf (dumbell with a donut ring)
d orbital
highly complex multi lobed shapes
f orbital
Aufbau principle
electrons fill lowest available orbitals in the ground state before filling higher
Pauli exclusion principle
no two electrons in an atom may have the same set of four quantum numbers
(NO orbital may have more than two electrons and must have opposite spins)
atomic orbital
described by 3 quantum numbers
electron
described by four quantum numbers
hund’s rule
degenerate orbitals lowest energy is attained when the number of electrons witht he same spin is maximized
degenerate
equal in energy (same n, l)
electron configuraton (fill order)
1s²2s²2p^63s²3p^64s²
noble gas
you can abreviate electron configuration by using the last
quantum number
describes one electron at a time
electron configuration
describes all electron of an atom or ion
Transition metals
these lose s electrons before d electrons
isoelectronic series
ions or atoms with same number of electrons
octet (ns²np²)
ions reach stable configurations at
repulsion between them increases
number of electrons increase
size
strength of interaction increases as the blank of the charges increase
greater attractive force
deeper penetration
effective nuclear charge
total amount of attraction that an electron feels for the nucleus
trends in atomic radii
reactivitly
ionization energy and electron affinity
Zeff explains
increase
Effective nuclear charge …. across a period-size of neutrol atom decreases
Anions
larger then parent atom
Cation
smaller than parent atom
Ionization energy (more energy per electron)
amount of energy required to remove an electron from the ground state of a gaseous atom or ion
increases dramatically (more energy is requitred to remove core electrons)
after all valence electrons have been removed ionization energy
Electron affinity
energy change accompanying the addition of an electron
greater negative value
increasing electron affinity
released
energy is…. when an electron is added
alkali with water is highly exothermic
also produce bright colors when place in a flame
active metals reactions