Chapter 1 Carbon as the Basis of Organic Chemistry

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Transcription:

Chapter 1 Carbon as the Basis of rganic Chemistry Clayden, Greeves, Warren, Wothers, rganic Chemistry, xford University Press, 2001, Chapter 4, pp. 81 110. Arnaud, Chimie rganique, Paul Arnaud, Dunod Editeur, 2009, Chapitre 4, pp 73-103.

Definition of rganic Chemistry organic chemistry is the chemistry of carbon-containing molecules (compounds) organic molecules contain carbon covalently bonded to other (non-metallic) elements group 4 Ia IIa IIIa IVa Va VIa VIIa VIII Ib IIb IIIb IVb Vb VIb VIIb 0 1 2 3 4 5 6 7 8 9 10 11 12 13 14 15 16 17 18 1 1 1.008 Wasserstoff 2 e 4.0003 elium 2 3 Li 6.94 Lithium 4 Be 9.01 Beryllium 2nd period 5 B 10.81 Bor 6 C 12.011 Kohlenstoff 7 N 14.01 Stickstoff 8 16.00 Sauerstoff 9 F 19.00 Fluor 10 Ne 20.18 Neon 3 11 Na 22.99 Natrium 12 Mg 24.31 Magnesium 13 Al 26.98 Aluminium 14 Si 28.09 Silicium 15 P 30.97 Phosphor 16 S 32.06 Schwefel 17 Cl 35.45 Chlor 18 Ar 39.95 Argon 4 19 K 39.10 Kalium 20 Ca 40.08 Calcium 21 Sc 44.96 Scandium 22 Ti 47.90 Titan 23 V 50.94 Vanadium 24 Cr 52.00 Chrom 25 Mn 54.94 Mangan 26 Fe 55.85 Eisen 27 Co 58.93 Cobalt 28 Ni 58.71 Nickel 29 Cu 63.55 Kupfer 30 Zn 65.37 Zink 31 Ga 69.72 Gallium 32 Ge 72.59 Germanium 33 As 74.92 Arsen 34 Se 78.96 Selen 35 Br 79.90 Brom 36 Kr 83.80 Krypton 5 37 Rb 85.47 Rubidium 38 Sr 87.62 Strontium 39 Y 88.91 Yttrium 40 Zr 91.22 Zirconium 41 Nb 92.91 Niob 42 Mo 95.94 Molybdän 43 Tc 98.91 Technecium 44 Ru 101.07 Ruthenium 45 Rh 102.91 Rhodium 46 Pd 106.4 Palladium 47 Ag 107.87 Silber 48 Cd 112.40 Cadmium 49 In 114.82 Indium 50 Sn 118.69 Zinn 51 Sb 121.75 Antimon 52 Te 127.60 Tellur 53 I 126.90 Iod 54 Xe 131.30 Xenon 6 55 Cs 132.91 Cäsium 56 Ba 137.34 Barium 57 La 138.91 Lanthan 72 f 178.49 afnium 73 Ta 180.95 Tantal 74 W 183.85 Wolfram 75 Re 186.2 Rhenium 76 s 190.2 smium 77 Ir 192.22 Iridium 78 Pt 195.09 Platin 79 Au 196.97 Gold 80 g 200.59 Quecksilber 81 Tl 204.37 Thallium 82 Pb 207.2 Blei 83 Bi 209.98 Bismut 84 Po 208.98 Polonium 85 At 209.99 Astat 86 Rn 222.02 Radon 7 87 Fr 223.02 Francium 88 Ra 226.03 Radium 89 Ac 227.03 Actinium 104 Rf 261.11 Rutherfordium 105 Db 262.11 106 Sg 263.12 107 Bh 262.12 108 s 109 Mt carbon is in 4 th group of the 2 nd period of the PSE; 4 valence electrons on 2 nd shell for bonding carbon is tetravalent, can connect with a maximum of four bonds (electron pairs) to other atoms 18

The Time-Independent Schrödinger Equation electrons (waves) around a nucleus, have to fulfill the time-independent Schrödinger equation Ĥ = E Schrödinger equation is a differential equation that describes the allowed states (stationary state wave functions ψ) of an electron in the field of an atomic nucleus if the amilton operator Ĥ (amiltonian) acts on a wave function ψ and the result is proportional to ψ, then ψ is an allowed stationary state and the proportionality constant (Eigen value) is its energy E in one dimension: h2 Ĥ (x) = 8º 2 m d 2 (x) dx 2 +V (x) (x) = E (x) in three dimensions: h2 Ĥ (r ) = 8º 2 m r2 (r ) +V (r ) (r ) = E (r ) µ Ĥ (r ) = h2 @ 2 8º 2 m @x 2 + @2 @y 2 + @2 @z 2 (r ) +V (r ) (r ) = E (r ) 2 is the Laplace operator, V(r) is potential energy, m is electron mass, h is the Planck constant 19

Quantum Numbers and Exclusion Principle the different allowed stationary states ψ are described by unique combinations of quantum numbers Name principal QN n azimuthal QN l magnetic QN m spin QN s electrons 1s 1 0 0 +½, ½ 2 2s 2 0 0 +½, ½ 2 2p 2 1 +1, 0, 1 +½, ½ 6 3s 3 0 0 +½, ½ 2 3p 3 1 +1, 0, 1 +½, ½ 6 3d 3 2 +2, +1, 0, 1, 2 +½, ½ 10 each orbital described by unique set of quantum numbers n, l, and m n, l, m correspond to electron energy, angular momentum, angular momentum vector component each orbital then filled with up to two electrons with different spin QN s (Pauli exclusion principle) 20

Representations of Atomic rbitals atomic orbitals are space where the electron has a certain non-zero probability to be observed 1s 2s 2p z 2p x 2p y 3s 3p z 3p x 3p y 3d z 2 3p xz 3p yz 3p xy 3p x 2 y2 pictorial representations of atomic orbitals use ψ 2 representing the probability density to find electron approximate representations of contour surfaces with given probability density ψ 2 = const. representations often use color coding to show phase (sign) of ψ itself (important for bonding) 21

Valence Electrons and the Electronic Configuration of Carbon atomic orbitals filled with electrons starting from low to high energy states (Aufbau principle) E 2p x 2p y 2p z 2p z 2p x 2p y 2s 2s 1s 1s valence shell is outer-most, highest-energy shell (highest principal QN n) filled with electrons only valence shell and valence electrons relevant for chemical bonding and reactions electronic configuration of carbon in the ground state 1s 2 2s 2 2p 2 22

Modifications (Allotropes) of Carbon Graphite Fullerenes, Nanotubes Diamond every carbon has 3 neighbors every carbon has 4 bonds every carbon has 3 neighbors every carbon has 4 bonds every carbon has 4 neighbors every carbon has 4 bonds carbon is always tetravalent (connected with four bonds to other atoms) variable coordination geometry: tetrahedral (4 neighbors), trigonal (3 neighbors), linear (2 neighbors) 23

Different Types of Chemical Formulae trivial name IUPAC name molecular formula condensed formula structure formulae isobutane 2-methylpropane C₄₁₀ C₃ -C(C₃ )-C₃ C C C C 3 C C 3 C3 acetone propan-2-one C₃6 C₃ -C()-C₃ C C C 3 C C 3 acetic acid ethanoic acid C₂₄₂ C₃-C()- C₃C C C 3 C benzene benzene C₆₆ C₆₆ C C C C C C styrene 1-phenylethene C₈₈ C₆₅-C=C₂ Base C C C C C C C C C 2 24