9/12/16 Properties of Water 1) Water has a high boiling point and relatively low melting point; its range in the liquid state is large 2) The heat of vaporization is high (more heat to change to vapor state than to raise temperature of the liquid state) 3) Liquid is more dense than the solid (e.g., most metals and other substances the solid is more dense) 4) High viscosity relative to its molecular weight (MW) 5) High surface tension 1 9/12/16 Figure 2.15 Surface Tension 60 Properties of Water 2 9/12/16 Properties of Water The 4 S’s for Water: Shape Size Solubility Stability Most of the properties of water are explained or due to its shape, in other words, its structure 3 9/12/16 Shape of Water • sp3 hybridized orbitals: 2 are bonding 2 are filled non-bonding • Distorted tetrahedral (equal angles of 109.5°): due to repulsion of electrons in filled orbitals Shape of Water Permanent DIPOLE 4 9/12/16 Size of Water 2.0 Å Very compact structure: 2.0 Å in diameter though van der Waals diameter of oxygen atom is 2.8 Å The O–H bond is relatively short (0.96 Å) though van der Waals diameter of hydrogen atom is 2.4 Å What are these discrepancies due to? ELECTRONEGATIVITY OF OXYGEN Solubility of Water: Hydrogen Bonding These dipoles interact with each other in a special kind of non-covalent bond: the hydrogen bond. Bit of a misnomer but named as such because it appears though two oxygen atoms of two water molecules share a hydrogen Its not at all equal: the water with the covalent bond to hydrogen is called the DONOR. The opposite water molecule is called the ACCEPTOR DONOR ACCEPTOR 5 9/12/16 Solubility of Water: Hydrogen Bonding d+ THREE important aspects that make H-bonds unique: 1) Electrostatic: dipoledipole interaction d– d– d+ 2) Partial electron sharing: partial covalency 3) Directional: geometry 0.96 Å 1.84 Å 2.8 Å This is a stronger bond than this (due to optimizing the covalency) Rings of Water “Flickering Clusters” Molecules of Water Molecules 6 9/12/16 Structure of Ice Properties of Water 1) Water has a high boiling point and relatively low melting point; its range in the liquid state is large 2) The heat of vaporization is high • Ave number of H-bonds in liquid water is ~3, but in steam ~0 3) Liquid is more dense than the solid • Ave number of H-bonds in liquid water is ~3, but in ice its 4, but the geometry takes over 4) High viscosity relative to its molecular weight (MW) 5) High surface tension 7 9/12/16 Solvation of Ions Hydrogen Bonding to Polar Molecules Water to by Water ketones/aldehydes Water to alcohols Water to carboxylic acids Water to amines 8 9/12/16 Typical Bond Energies (kcal · mol-1) } 95 4.7 Electrostatic Interactions The strength of all these is governed by Coulomb’s Law: Charge – Charge interactions Na+ Cl– Force between two charged particles = k q1q2 D r2 r Where q is the charge on each particle 1 and 2, D is the dielectric constant (unit-less; =1.0 in vacuum, ~80 in water), r is the distance between the two charges, and k is Coulomb’s constant (9x109 J·m/C2, where C=1.6x10-19 electron charges) r3 r5 Induced dipole – Induced dipole interactions (AKA Van der Waals interactions) Recalling the relationship between Force and Energy (E = Force x distance): E = k q1q2 Dr r6 For partial charges, this distance dependence is exponential 9 9/12/16 van der Waals Interactions Induced dipole – Induced dipole interactions (AKA Van der Waals interactions) E = k q1q2 D r6 10 Å / 1 nm van der Waals Interactions 10 9/12/16 van der Waals Interactions Typical Bond Energies (kcal · mol-1) } @ ~3 Å 95 20 4.7 Van der Waals interactions 0.07 Hydrophobic interactions 11 9/12/16 Hydrophobic Interactions Hydrophobic interactions: atoms “attracted” together due to water structure. Nonpolar Solutes Aggregate in Water Hydrophobic Interactions Transfer of Hydrocarbons to Nonpolar Solvents is Entropically Driven 12 9/12/16 Hydrophobic Interactions Structure: Nonpolar Solutes in Water Like ICE Hydrophobic Interactions Figure 2.12 Hydrophilic and Hydrophobic 69 13 9/12/16 Hydrophobic Interactions Figure 2.12 Hydrophilic and Hydrophobic x5 70 Hydrophobic Interactions 3 “degrees” of freedom (DoF) Statistical mechanics has determined that each DoF is equal to 5-6 kcal/mol at 25 °C 6 “degrees” of freedom 56 14 9/12/16 Hydrophobic Interactions For EXAMPLE 3 [CH4·10H2O] [(CH4)3 · 12H2O] + 18H2O DG is definitely NEGATIVE: How? Enthalpy Enthalpy 30 H2O x 4 H-bonds each x 5 kcal/mol = 600 kcal/mol to break H-bonds 18 H2O x 3 H-bonds each x 5 kcal/mol = 270 kcal/mol, plus 18x4x5 = 240 kcal/mol; Total = 510 kcal/mol to break Hbonds Entropy Entropy 3 degrees of freedom (DoF) x 6 kcal/mol per DoF = 18 kcal/mol 19 degrees of freedom (DoF) x 6 kcal/mol per DoF = 114 kcal/mol DG = DH – TDH = +90 – 96 = –6 kcal/mol DH = +90 kcal/mol added to break Hbonds TDS = +96 kcal/mol added to break Hbonds ENTROPY DRIVEN 55 Bond Energies of Important Noncovalent Interactions (kcal · mol-1) } 95 20 @ ~3 Å 4.7 Van der Waals interactions 0.07 Hydrophobic interactions (per –CH2–) 26 6 15 9/12/16 Amphipathic Interactions (both hydrophobic and hydrophilic) =O Example: amphiphiles like Fatty Acid Anions, detergents –O–S–O– · +Na =O Sodium dodecyl sulfate (C12H25O4S) (SDS) Amphiphiles Form Micelles & Bilayers Structure of a Micelle Protein interiors 16 9/12/16 Disrupters of the Hydrophobic Effect =O Urea H2N–C–NH2 Guanidinium-HCl NH2 H2N+=C–NH2 · Cl– Physical Properties of Water Learning Goals: Concepts about water • Water molecules, which are polar, can form hydrogen bonds with other molecules. • In ice, water molecules are hydrogen bonded in a crystalline array, but in liquid water, hydrogen bonds rapidly break and re-form in irregular networks. • The attractive forces acting on biological molecules include ionic interactions, hydrogen bonds, and van der Waals interactions. • Polar and ionic substances can dissolve in water. • The hydrophobic effect explains the exclusion of nonpolar groups as a way to maximize the entropy of water molecules. • Amphiphilic substances form micelles or bilayers that hide their hydrophobic groups while exposing their hydrophilic groups to water. 17 9/12/16 The 4 S’s for Water: Shape Size Solubility Stability The discussion of water’s stability is a discussion of its ionization. H2 O 2H2O D D H+ + OH– H3O+ + OH– Ionization of Water Proton Jumping Occurs Rapidly H The Positive Charge jumps H H H H H H+ Proton transfers are very rapid! 2H2O D H3O+ + OH– What is the concentration of OH–? 18 9/12/16 Ionization of Water What is the concentration of OH–? 2H2O D H3O+ + OH– Equilibrium constant (Keq) is 1.8 x 10-16 M Keq = 1.8 x 10-16 M = [H+] [OH–] [H2O] [H2O] = 55.5 M* [H+] [OH–] + – [H ] [OH ] since [H+] = [OH–] [H+]2 [H+]2 [H+] call the –log[H+] pH 7 = pH [H2O]1.8 x 10-16 M = 55.5 M x 1.8 x 10-16 M = 55.5 M x 1.8 x 10-16 M = 1.0 x 10-14 M2 = 1.0 x 10-7 M = Take the –log of both sides: *1 L water = 1000 g ÷ 18 g/mol = 55.5 M Ionization of Water Relationship of pH, [H+], and [OH-] 19 9/12/16 Ionization of Water pH Values of Common Substances Ionization of Water Definitions of Acids and Bases: HA HB D D H+ + A– H+ + B– If dissociation is >water: ACID If dissociation is <water: BASE When B– associates with protons, it leaves a net difference in [OH–] In other words: A proton donor is an Acid (HA) A proton acceptor is a Base (B–) Likewise: The resulting anion from acid dissociation is called the conjugate base (A–) The resulting protonated base is called a conjugate acid (HB) These are Bronsted/Lowry definitions 20 9/12/16 Ionization of Water Definitions of Acids and Bases: HA Strong Acid Strong Base ® H+ + A– H+ + B– ® HB Protons come from pulling the water dissociation equilibrium Weak Acid Weak Base HA HB D D H+ + A– H+ + B– For weak acids/bases, all 3 species is in measurable Concentrations. How do you calculate these concentrations and how are they related to the pH? Ionization of Water How do you calculate these concentrations and how are they related to the pH? Use the Equilibrium Constant (Keq) for the dissociation reaction HA D H+ + A– [H+] [A–] [HA] since [H+] is best expressed as pH, can take –log of each side: [A–] pKa = pH – log [HA] [A–] pH = pKa + log [HA] Keq = Kd = Ka = This is called the HendersonHasselbalch equation 21 9/12/16 Ionization of Water Ionization of Water Dissociation Constants and pK Values of Some Acids 22 9/12/16 Ionization of Water Buffers: Titration Curves of Weak Acids Ionization of Water Buffers: Titration of a Polyprotic Acid H3PO4 D H+ + H2PO4– D H+ + HPO42– D H+ + PO43– pK1 pK2 pK3 12.4 6.8 2.2 23 9/12/16 Ionization of Water Does this make sense? …. Go back to the reaction: HA D H+ + A– At low pH, [H+] is high, forcing the equilibrium to the left=more HA Ionization of Water 24 9/12/16 Chapter 2 Chemical Properties of Water Checkpoint2.2 •Whataretheproductsofwater’sionization?Howaretheir concentrationsrelated? •PredictthepHofasampleofwaterifKwwere1010or 1020. •DescribehowtocalculatepHfromtheconcentrationofH orOH. •Defineacidandbase. •Whatistherelationshipbetweenthestrengthofanacid anditspKvalue? Chapter 2 Chemical Properties of Water Checkpoint2.2 •ExplainwhyitismorecomplicatedtocalculatethepHofa solutionofweakacidorbasethantocalculatethepHofa solutionofstrongacidorbase. •Beabletosketchatitrationcurve,andlabelitsparts,fora monoproticandapolyproticacid. •Whatmustabuffersolutionincludeinordertoresist changesinpHonadditionofacidorbase? •Whyisitimportanttomaintainbiologicalmoleculesina bufferedsolution? 25
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