Chapter 4 Arrangement of Electrons in Atoms Light
- Slides: 33
Chapter 4 Arrangement of Electrons in Atoms
Light can act as a _______…. λ = wavelength (lambda) ν = frequency # waves/sec (nu), measured in Hertz, Hz = 1/s
c=λν • c = speed of light (3. 0 x 108 m/s) • What is the frequency of a beam of red light whose wavelength = 659 nm?
What is the frequency of a beam of red light whose wavelength = 659 nm? • • c=λν ______ m/s =_______ = _______ ν = ______1/s =______
_______ is the only electromagnetic (EM) radiation we can see • electromagnetic radiation (EM): form of energy that travels through space as a _____
Light can also act as a ______ • Supported by 2 experiments: – Photoelectric effect – Hydrogen atom spectrum
Particle description of light • Max Planck, 1900 – studied ______ of light by hot objects • Proposed that energy is not ______ continuously but in small little ______ called _______ – This is a particle property • “quantum”: min am’t of energy than can be lost or gained by an atom • Energy ________
Planck proposed the following relationship between a quantum of energy and its frequency of radiation: • Energy frequency • E= ( frequency ) • where h = Planck’s constant 6. 626 x 10 -34 J • s (or J/Hz)
Duality of light explained photoelectric effect! Metal must be struck by a photon possessing a min. am’t of E – below this am’t, the electron won’t leave the metal! More light of the same E (same ν) just released more electrons…not more energetic
• Ground state: atoms whose electrons are in their ______ energy level • Excited state: an atom, having _____ E, jumps its electron(s) to a higher E level. The electron must jump completely from one level to another.
• De-excitation: after a short time the electron ______________ and _____ a photon (packet of E) equivalent to the energy difference between the 2 steps. The photon will produce a spectral line with a discrete wavelength (color) associated with it. • Continuous spectrum: all wavelengths are present (i. e. sunlight) • Emission (bright line) spectrum: limited # of specific bright lines that are produced by pass the light emitted by an excited atom through a prism
• Absorption (dark line) spectrum: light emitted by an excited atom passes through a substance that filters out certain wavelengths and thus produces a spectrum with missing (dark) lines. • Bright lines of an emission spectrum are ___________ as the dark lines of an absorption spectrum for a given element.
Bohr Model of the Atom, 1913 • Studied the absorption of light by ______ • Absorption of light at definite wavelengths corresponds to the definite changes in the E of the ________ • Electrons can circle the nucleus at _____________ distances…only in allowed paths, or orbits (Satellite model) • Energy of an electron is ______ when it is in orbits farther away from the nucleus • His calculated energy values agreed with the observed spectral lines for hydrogen • Model did NOT work when applied to multi-electron elements
Duality of light • Proposed by Einstein after studying the works of Planck and Bohr • Light has been traditionally thought of as a _____ (it has freq. & wavelength) • But now. . light can also be thought of as a ______ of particles called photons • photons: particle of EM radiation having _______ mass and carrying a _______ of energy • Explained photoelectric effect: EM radiation is absorbed only in whole numbers of photons
4 -2 The Quantum Model of the Atom
De Broglie, 1924 • If light could behave as both a wave and a particle, then could an electron (a particle) also behave as both a particle and a wave ? ? ? ? • He said “_____” because…. – Since electrons could only exist at specific energies, and E can be equated to frequency (E = hν), they have wave properties – And electrons can be “focused” like light (electron microscopes) – particle nature of electrons had already been confirmed (cathode rays, oil drop exper, etc. )
• Electrons have a dual wave-particle nature
Heisenberg Uncertainty Principle • It is impossible to determine simultaneously both the _____ and _____ of an electron or any other particle
Schrodinger Wave Equation, 1926 • If electrons have wave properties, then wave equations can be applied to electrons (and other small particles) • Laid foundation for ___________: describes ___________ the wave properties of electrons and other very small particles • Gives the ___________ of finding an electron at a given place in time around the nucleus
Quantum Theory (con’t) • Electrons do NOT travel around the nucleus like planets around the sun • Electrons exist in certain regions called _______: a 3 -D region around the nucleus that indicates the _____ location of an electron
Quantum Numbers • Specify the properties of atomic orbitals and the properties of electrons in orbitals • There are _____ quantum numbers…. the first three of which come from solutions to Schrodinger’s wave equation
Principal Quantum Number, n • Indicates the __________ (or shell) occupied by the electron • n = 1, 2, 3 etc. • The ↑n value, the ______ the electron is from nucleus∴ principal quant # also gives ____________ • Total # electrons on a level = _____ • Total # orbitals on a level = n 2 since an orbital can hold two electrons (2 n 2/2= n 2)
Angular Momentum Quantum Number, l • Also known as “second quantum number” • Also known as “azimuthal quantum number” • Most energy levels (all but n=1) have orbitals of different _____, called ______ • Describes the _______ of the orbital • # orbital shapes possible is equal to the _____________ – If n=3, then there can be 3 orbital shapes • The values of l = 0, 1, 2, ……. (n-1) – If n=3, then l can be ___, or ___.
Angular Momentum Quantum Number, l (con’t) • An orbital LETTER is used to designate each shape: L value Letter designation 0 s (spherical) 1 p (dumbbell) 2 d (complex - p. 102) 3 f (too complex for here)
Energy level, n # sublevels 2 nd quant # Letter denotation
Magnetic Quantum Number, ml • also known as the 3 rd quantum number • indicates the orientation of an orbital around the nucleus • = (2 l + 1)
Magnetic Quantum Number, m (con’t) • Sum of all orbitals in a sublevel (or E level) is a spherical cloud! Orbital shape # orientations s 1 p 3 d 5 f 7
Spin quantum number, s • Describes the spin of the electron • Could be either clockwise ( + ½) or counterclockwise (- ½ ) • Each orbital can hold a maximum of two electrons, a pair, spinning in opposite directions
4 -3 ELECTRON CONFIGURATIONS
Hund’s Rule • Orbitals of equal energy are ____ occupied by one electron before any orbital is occupied by a second electron, and… • All electrons in singly occupied orbitals must have the same _____
Aufbau Principle • An electron occupies the ________ orbital that can receive it
Noble Gas Notation • What is the noble gas electron notation for calcium? • 1 s 22 p 63 s 23 p 64 s 2 • What is the noble gas config for S? • 1 s 22 p 63 s 23 p 4
PREDICTED
- Chapter 4 arrangement of electrons in atoms test
- Chapter 5 review arrangement of electrons in atoms
- Electrons in atoms section 1 light and quantized energy
- Electrons in atoms section 1 light and quantized energy
- Chapter 5 electrons in atoms
- Light light light chapter 23
- Light light light chapter 22
- Chapter 22
- Chapter 5 arrangement of electrons
- Chapter 5 arrangement of electrons
- Regents periodic table
- Atoms with 4 valence electrons
- Diamagnetic elements
- How to find the neutrons of an element
- Lowest allowable energy state of an atom
- Electrons in atoms section 2 quantum theory and the atom
- Aluminum chloride charge
- How do chemists model the valence electrons of metal atoms?
- Metallic bond formula
- Electrons in atoms section 3 electron configuration
- 5 electrons in atoms
- Unstable arrangement of atoms
- Arrangement of electrons
- Electron configuration
- Orbital diagram for ca
- Electrons and light pogil activity 5-1
- The arrangement of opposite elements (ex. light vs. dark)
- Chapter 4 section 2 the structure of atoms
- Chemistry in biology section 2 chemical reactions
- Chapter 6 electronic structure of atoms answers
- Chapter 6 section 1 atoms elements and compounds
- Energy quanta
- Chapter 3 atoms the building blocks of matter
- Chapter 3 atoms the building blocks of matter