Reading, etc. We will start Chapter 3 today - somematerial comes from Chapter 1. Material related to Chapter 4 beginsnext week – Read all of this is materialon symmetry.. Later half of Chapter 3 - coming latenext week. This is a lot of new stuff formost of you - try to read ahead. e-mail to [email protected] 1.3Electron Configurations,Periodic Properties, & thePeriodic TableFriday, Sept. 3CHEM 462T. HughbanksElectronegativity Pauling: “the power of an atom in a moleculeto attract the electrons to itself.” Mulliken Electronegativity: directly related toIE and EA: = (1/2)[IE + EA] Based on your knowledge of IE and EAvariations, how would you expectelectronegativity to vary in the periodic table?Pauling Electronegativity Assume we know the homonuclear bond dissociationenergies, DAA and DBB. Pauling reasoned that if therewas no electronegativity difference between A and B,then the “ideal” bond energy, DAB, would be the mean:DAB(calc.) = (1/2)(DAA + DBB) Note: in 1937, Pauling switched to using the geometricmean: DAB(calc.) = [DAA•DBB]1/2 Most experimental heteronuclear bond strengths,DAB(exp.), are larger than DAB(calc.), which Paulingthought was due to a stabilizing ionic component tothe bond.Pauling Electronegativity The electronegativity difference between Aand B was defined using the difference in theexperimental and calculated heteronuclearbond energies:A - B = [DAB(exp.) – DAB(calc.)]1/2or AB = [DAB]1/2 (units of DAB = eV)or AB = .102[DAB]1/2 (units = kJ/mol) Arbitrarily, Pauling chose theelectronegativity of Fluorine to be 4.0, fromwhich all other values are obtained bydifferences.ExamplesBond kJ/molH–H 434F–F 158H–F 535H–Cl 404Cl–Cl 242H–Br 339Br–Br 193H–I 272I–I 151DAB = DAB(exp.) – DAB(calc.)DAB(calc.) = [DAA•DBB]1/2DHF = 535 - 262 = 273HF = .102[273]1/2 = 1.69DHCl = 404 - 324 = 80HCl = .102[80]1/2 = 0.91DHBr = 339 - 289 = 50HBr = .102[50]1/2 = 0.72DHI = 272 - 256 = 16HI = .102[16]1/2 = 0.41Electronegativity Values are approximate, scale arbitrary Highest electronegativity: F, = 4.0 Lowest electronegativity: Cs, = 0.7 Generally, electronegativity increasesas you move up or to the right in theperiodic table.Electronegativity Difference In a purely covalent bond, the 2 atomsare identical: H2, N2, etc.– same electronegativity even sharing In an ionic bond, one atom has highelectronegativity, one low: NaCl(Na) = 0.9, (Cl) = 3.0 = 2.1Chlorine pulls an electron away fromsodium, forming ions.Polar Bonds For most bonds, is moderate, notzero This gives an intermediate case:electrons are shared, but not equally. CO: (C) = 2.5, (O) = 3.5 = 1.0 Bond is “polar covalent.”Lewis Structures Easy, useful way of representingvalence electrons in a molecule(compared to the real physics). One electron = one dot; examples: One pair of shared electrons = one line Two pairs = two lines, etc.H......F....C..Writing Lewis Structures There are systematic methods fordoing this, which I will use followloosely. Various texts put different emphasis onthe “octet rule” for identifying ‘stable”Lewis structures. The octet rule isused to a greater extent whenconsidering molecules involving first-row atoms. For a simple scheme, Lewis structures(including Pauling’s “resonance” ideas)are powerful - but they are still just amodelLewis StructuresSystematic method1. Treat ions separately.2. Count the valence e-’s.3. Set up the bonding framework, usingtwo e-’s per bond4. 3 pairs of nonbonding e-’s on eachouter atom, except H (assumingenough e-’s)5. Remaining e-’s to inner atomsLewis Structures, cont.Systematic method6. Find formal charge on each atom.7. Minimize formal charges by shifting e-’sto make double and triple bonds.(a) 2nd row atom 4 occupied valenceorbitals (8e-’s “octet rule”)(b) other atoms formal charge to zero.Formal Charges A useful “accounting device,” not thereal charge on the atoms (because e–sin bonds not equally shared).FC = (# valence e-’s in free atom) - (# valence e-’s assigned in structure) Sum of FC’s = zero for a neutralmolecule, or total charge on an ion. Minimize FC’s to get “best” structure.Examples - no octet rule violationsCH4 (methane)C2H6 (ethane)CCl4 (carbon tetrachloride)Br2, O2, N2 (bromine, oxygen, nitrogen)H2O, NH3 (water, ammonia)C2H4, C3H6 (ethene, propene)HCOOH (formic acid)(NH2)2CO (urea)Lewis Structures & Resonance In many cases, no single Lewisstructure adequately represents thedistribution of electrons in a molecule.In such cases, we represent theelectron distribution as a combination ofLewis structures. Real molecule does NOT “bounce”between the different resonancestructures!Resonance — Examples equivalent resonance structures:O3(ozone), NO2-, NH4NO3, CaCO3, C6H6(benzene) resonance structures are inequivalent, butat least two are important:N2O (nitrous oxide), NCO- (cyanate),CH3CONHCH3(N-methylacetamide)— anexample of an amide bond.Bond Lengths - an experimental testN ON+-N ON+-1.129 1.188 (Å)NN1.094 ÅN OO+N2NO2+O =N = 1.150 Å (both)N2OAdding hybridization; COCl2 vs SOCl2Existence of double bondimplies a "unhybridized" porbital engaged in bonding,therefore... C atom geometrymust be trigonal-planarClCClOsp2ClSClOsp3In the structure obeying octetrule, there’s no S=O (double)bond, implying sp3hybridization at S andpyramidal geometry (tetrahedralincluding the lone-pair) aroundS.More on SOCl2Lone-pairs on Cl are understood -and omitted here.A common depiction, with an S=Obond. This makes some inorganicchemists happy because it reducesthe formal charges but it confusesstudents who don't understand thatthe double bond involves use of 3dorbitals on S (which is questionableanyway).ClSClOsp3ClSClOOctet ‘Violations’ Electron “deficient” molecules (e.g., BF3) Even more serious: B2H6 - completefailure of classical structure theory“There are no electron deficient molecules,only theory deficient chemists.” – K. Wade “Hypervalence” - e.g., PCl5, SF4 Though not necessary, non-octetstructures are often drawn - e.g., SO3,SO42-Some Properties of Bonds; BondDissociation EnthalpiesA–B (g) A(g) + B(g) H > 0H is the bond dissociation enthalpyCH4 (g) C(g) +
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