Lesson 1
Ancient History:
- Democritus:
Universe made of small, indivisible "atoms"
- Aristotle:
Universe comprised of 4 elements
Recent History:
Lavoisier: Conservation of mass
Nothing is lost or made, all is transformed
Proust: Definite properties
Same properties across all samples of a given compound
Dalton: Multiple properties
Atoms of same element are indivisible and have the same mass
Atoms of dif. elements combine in fixed ratios
Electron:
Discovery of electron charge: Millikan
- Oil drop experiment
Atomized oil falling between two charged plates, charge required to suspend the atoms used, in conjunction with mass to determine charge
Atomic models:
Discovery of the electron: Thomson
- Cathode ray tube
Tube with very little air, light rays going from cathode to anode, makes few gas molecules fluoresce, the rays were deflected by magnetic/electric fields, therefore they carried a charge
Plum pudding: Thomson
- Positive batter
- Negative "berries" throughout
Nuclear model: Rutherford
- Discovery of the proton: Gold foil experiment
Positively charged alpha radiation shot at thin gold foil, some particles deflected at large angles, this would require a dense positive charge (positive nucleus)
The neutron: Chadwick
- Mass of electrons + protons ≠ mass of most elements
Presence of neutral particles
Lesson 2
Light's wave nature:
Wavelength:
Distance between peaks
Spd. of Light = Wve. Lngth. X Freq.
Frequency:
Nb of complete cycles passing a given point
Amplitude:
Distance from peak to midline
Velocity:
Speed of wave
Classical physics:
- Matter = particules
- Light energy = waves of electromagnetic energy
- Poses 3 problems
Problem 1: Blackbody radiation
- All objects above 0 K emit radiation
This would mean humans (at 310 K) would emit X-Rays
Answer 1: Planck
- Atoms emit/absorb radiation in discrete quantities (quanta)
- Quanta: Smallest amount of absorbable/emittable energy (electromagnetic radiation)
- E of a single quantum is proportional to the freq. of the radiation
E = hv
- Since E is always emitted in multiples of hv, it acts like a particle
Problem 2: Photoelectric effect
- Metals emit electrons/current when hit by light
- The speed of the emission should vary by wavelength and intensity
- Would produce lag when turning smt on
Experiments proved otherwise (min. freq. needed regardless of current, no lag time)
Answer 2: Einstein
- Light should be thought of as a stream of photon particles rather than a wave
- Using Planck's quantum theory: electrons must absorb one photon of enough energy to jump (min. freq. needed)
- Electron makes jump as soon as it absorbs photon
Problem 3: Atomic Spectroscopy
- When atoms absorb energy, they emit light
- Spectroscopy: single gas emits light when given electrical energy to rid the gained energy
- Different gas = different absorption
More electrons means more light
Answer 3: Rydberg
- Finds a general formula for the Hydrogen line spectrum
- Certain wavelengths required for electrons to jump orbits
Answer 3.5: Bohr's model
- 1) Single electron
- 2) In orbit, it does not emit energy
- 3) If it changes orbit, it's energy must change by 1 photon
Each jump represents a freq.
- Initial state: fundamental level (resting
- Excited: moving up/down
- Ionized: free
- Level determines light emission
Lesson 3
Dual nature of light: wave-particle duality
- Both a particle and a wave
-
- m: mass, v: velocity
- Electrons will act like waves
Uncertainty principle: Heisenberg
- Problem with wave-like particles: impossible to know both momentum and position simultaneously
- The electron does not orbit nucleus predictably
Schrodinger: Orbital model
- We can predict where the electron should be
Quantum mechanics:
- Probability that the electron will be in a certain place
Orbitals:
- Wave functions that describe a specific distribution of electron density
Quantum number:
- Describes part of the orbital
n
- Values: 1 to ∞
- Describes a shell
- As n increases, orbital gets larger, electrons a further from nucleus and less stable
l
- Values: 0 to n-1
- Describes shape of orbital
- Defines a subshell
- 0: S
- 1: P
- 2: D
- 3: F
mL
- Values: -l to l
- Describes orbital orientation
ms
- Values: 1/2 or -1/2
- Defines electron spin
Hydrogen orbitals:
1s
- Sphere
2s & 3s
- Sphere
- Larger in size
- Electron density is 0 at nodes
Nb of nodes: n-1
2p
- Tear drop lobes
- Differ in orientation (x,y,z)
Lesson 4
Schrodinger:
- His equation can be modified to account for electron repulsion
- It's only approximate
Energy splitting and multielectron atoms:
- In H (w/ only 1 electron), the energy of the orbital depends solely on the value of n
- For multielectron atoms, it depends also on l
Coulomb's law:
The potential energy between two same charges decreases as they get further away (repulsion)
The potential energy between two different charges is negative and becomes more negative as they get closer
Shielding:
- Positive charge in nucleus (attracts electrons)
- Core electrons shield this attraction
- Easier to remove electrons
Penetration:
- Some electrons penetrate closer to nucleus
- This lowers it's energy, adding stability
Lesson 5
Alkali metals:
- Low melting point
- Gas and water produced when contact w/ water
- Oxidizes in air
Transition metals:
- Not easy to predict
Atomic radius:
- Distance from core to last orbital
Biggest: Alkali metals
Smallest: Noble gasses
Trends:
Periodic table:
Group (column):
Down: + orbitals, + electrons, bigger radii
Period (row):
Right to left: Noble to alkali = bigger radii
Alkali = less valence = less stable = less attraction = bigger
Attraction on e = nb. protons - nb. core e
Cations and anions:
- Cations (+): lose e, energy shared less, more attraction, so smaller
- Anions (-): gain e, energy shared more, less attraction so bigger
Ionization energy:
- Down a group: + orbitals, - IE, easier to ionize
- Exceptions:
Elements prioritize symmetry
B resists less than Be
O resists less than N
Electron affinity:
- Increases: Left to right, bottom to top
- Radius gets smaller, attraction from nucleus gets bigger