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Published byMaximilian Lyons Modified over 9 years ago
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How did we discover electron arrangement in an atom? ELECTROMAGNETIC RADIATION ! ! !
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Waves Repeated disturbance through a medium (air, liquid) from origin to distant points. Medium does not move Ex. Ocean waves, sound waves
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Characteristics of WavesCharacteristics of Waves Wavelength Distance between 2 points within a wave cycle 2 peaks Frequency # of wave cycles passing a point for a particular time unit Usually seconds.
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Wavelength and frequency are inversely proportional.
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c = νλ c = speed of light, 3.0 x 10 8 m/s Constant ν = frequency (s -1 or Hz) λ = wavelength (m)
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Example 1:Example 1: Find the frequency of a green light that has a wavelength of 545 nm.
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Electromagnetic WavesElectromagnetic Waves Produced from electric charge movement Changes within electric and magnetic fields carried over a distance No medium needed
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Electromagnetic SpectrumElectromagnetic Spectrum Contains full range of wavelengths and frequencies found with electromagnetic radiation Wavelength/frequency changes cause color changes Mostly invisible, visible range (390 nm -760 nm) Different materials absorb/transmit the spectrum differently.
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Types of SpectraTypes of Spectra What is a spectra? Spectrum– white light/radiation split into different wavelengths and frequencies by a prism Continuous spectrum No breaks in spectrum Colors together Line spectrum Line pattern emitted by light from excited atoms of a particular element Aided in determining atomic structure
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Line SpectrumLine Spectrum Pattern emitted by light from excited atoms of an element Specific for each element Only certain wavelengths of visible spectrum present Used for element identification
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Flame TestsFlame Tests Some atoms of elements produce visible light if heated Each element has a specific flame color Examples: Li, Na, Cs, Ca
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A Bit of Quantum Theory……
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Max PlanckMax Planck 1900 Related energy and radiation E = h ν h= 6.626 x 10 -34 J s (Planck’s constant) E = energy per photon (J) Quantum ---smallest amount of energy Atoms can only absorb/emit specific quanta
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Albert EinsteinAlbert Einstein 1905 Added to Planck’s concept Photons— Bundles of light energy Same energy as quantum E = h ν (energy of photon) Photons release energy and electrons gain energy Threshold frequency– minimum amount of energy needed by photon to extract electron
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THEREFORE ………THEREFORE ……… Light is in the form of electromagnetic waves Photons can resemble particles Gave raise to the possibility of thinking about wave AND particle qualities of subatomic particles (electron)
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Example 1Example 1 Calculate the energy found in a photon of red light with a wavelength of 700.0 nm
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Example 2Example 2 How much energy (in joules) is found in the radiation of the hydrogen atom emission spectrum with a 656.3 nm wavelength?
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Example 3:Example 3: A sodium atom emits yellow light with a wavelength of 589 nm when it is excited. Find the energy per photon of this light.
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Coulomb’s LawCoulomb’s Law Describes the attractive force between negative electrons and positive nucleus. Force is directly related to the charge of electron and nucleus Force is inversely related to distance between particles F = q e x q p r 2 (IE…an electron’s energy is dependent on distance from nucleus)
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Early Models of the Atom Bohr 1913—hydrogen atom structure Physics + quantum theory Electrons move in definite orbits around the positively charged nucleus— planetary model Does not apply as atoms increase in electron number
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Electrons orbit nucleus in different energy levels Lower energy levels, closest to nucleus (n = 1) Higher energy levels increase electron’s distance from nucleus Electrons can “transition” or jump between energy levels through photons Gain/absorb photon—higher energy level Lose/emit photon—lower energy level Bohr ModelBohr Model
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Energy States in an AtomEnergy States in an Atom Atoms can gain or loss energy. Specific energy states within an atom. Can be counted Ground State = lowest energy state Excited State = higher energy level than ground, gained energy
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So, where does the Bohr Model fit in? Electrons orbit around the nucleus at different energy levels/orbits. Electron’s energy level = orbit level where electron is located. Light absorption = electron moves from a state of low energy to high energy. “becomes excited” Light Emitted = electron falls from an “excited” state of energy to a lower energy level.
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Ex. LiEx. Li
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Erwin SchrödingerErwin Schrödinger Quantum mechanics 1926---wave equation Electrons behave more like waves than particles
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Heisenberg’s Uncertainty Principle Electron’s location and direction cannot be known simultaneously Electron as cloud of negative charge
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Modern Model of the Atom The electron cloud Sometimes called the wave model Electron as cloud of negative charge Spherical cloud of varying density Varying density shows where an electron is more or less likely to be
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Treats electron’s location as wave property Defined by quantum numbers Quantum numbers Provide information about size, shape, and orientation of atomic orbitals Define atomic orbitals from general to specific Quantum TheoryQuantum Theory
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Determines orbital size and electron energy Same as “n” value/orbital in Bohr model Positive whole number, NOT 0 Shells – orbitals with same value n = 1, 2, 3, 4, etc. Principal Quantum Number (n)
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Defines orbital shape for a particular region of atom Think as “subshell” l = n-1 # of orbitals/subshells = principal quantum # Orbital Angular Momentum Quantum Number (l)
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l Orbital/Subshell 0s 1p 2d 3f
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Describes orbital orientation within an atom Range from –l to +l, 0 is possible m l = 0, ± 1, ± 2, etc. m l = 2l + 1 (number of orientations) Magnetic Quantum Number (m l )
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2p 4f How do you specify orbitals?
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s orbital 1 possible orbital orientation, spherical shape n value determines size Charge cloud found near center, likely electron location p orbital 3 possible orbital orientations, dumbbell shape p X, p y, p z Orbital ShapesOrbital Shapes
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PP What does atomic structure REALLY look like?
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Describes the motion of an electron, spinning As electron moves, magnetic field induced Electrons with opposite spins, cancel magnetic field of other Values: +1/2, -1/2 Electron SpinElectron Spin
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Read lab procedure Read pp. 267-289 (for Friday) Homework
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