Inorganic Chemistry Part 2 Flashcards
Contributions:
Max Planck
discovered that atoms and molecules emit energy only in certain discrete quantities, or quanta
“Energy is quantized”
Max Plank
(energy comes in steps”
Describe quanta
E= hf = hc/L
Smallest amount of energy that can be emitted (or absorbed) in the form of electromagnetic radiation
Contributions:
James Clerk Maxwell
proposed that visible light consists of electromagnetic waves
“electromagnetic wave has an electric field component and a magnetic field component.”
Photoelectric effect equation
E = hf = KE + W
Continuous or line spectra of radiation emitted by substances.
Emission Spectra
Examples:
*glow of metal during smelting,
*shine of Tungsten bulb when lit
Light emission only at specific wavelengths.
line spectra
“Electron is allowed to occupy only certain orbits of specific energies”
Niels Bohr
Contributions:
Johannes Balmer
Made a mathematical model explaining the observed frequencies for Hydrogen Spectral Lines
Contributions:
Niels Bohr
- Hydrogen spectra
“Electrons occupy only certain orbits” - Planetary model
Why Niel’s Bohr was UNSUCCESSFUL in explaining Emission Spectra?
*Works for Hydrogen only (for atoms with only 1 electron)
*No reason why extra spectra lines are present when magnetic field is present
Why Niel’s Bohr was SUCCESSFUL in explaining Emission Spectra?
Can still make good approximations for multiple electron systems
Lowest energy state of a system
ground state
Higher in energy than the ground state
excited state
Explain behavior of Electron when absorbing or emitting energy
*Absorb photon: (+)E, electrons moves to higher energy level (excited state)
*Emit photon: (-) electrons move to lower energy level (ground state)
Meaning of LASER
Light Amplification by Stimulated Emission of Radiation
Contributions:
Louis de Broglie
de Broglie Wavelength:
L = h/mv
*Wave-Particle Duality
“If waves (light) behave as particles,
then particles (electrons) behave as waves)
Wave-Particle Duality of Light
Albert Einstein
Wave Particle Duality of Matter
Louis de Broglie
Contributions:
Clinton Davisson, Lester Germer and G. P. Thomson
Demonstrated that electrons INDEED do have wave-like properties
Explain Heisenberg
uncertainty principle
Paths of electrons are not well-defined
“It is impossible to know simultaneously both the momentum p (defined as mass times velocity) and the position of a particle with certainty.”
Contributions:
Erwin Schrödinger
*Tried to find way to solve Heisenberg Uncertainty Principle
*ELECTRON DENSITY: Came up with “wave function” that describes PROBABILITY where an electron is likely located
Gives the probability that an electron will be found in a particular region of an atom
Electron density
How the electrons are distributed among the various atomic orbitals
Electron configuration