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Intermolecular Forces and
Liquids and Solids Chapter 11 Copyright © The McGraw-Hill Companies, Inc. Permission required for reproduction or display.
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A phase is a homogeneous part of the system in contact with other parts of the system but separated from them by a well-defined boundary. 2 Phases Solid phase - ice Liquid phase - water 11.1
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Kinetic-Molecular Description
Intermolecular forces are attractive forces between molecules Intramolecular forces hold atoms together in a molecule. (covalent bond) Intermolecular vs Intramolecular 41 kJ to vaporize 1 mole of water (inter) 930 kJ to break all O-H bonds in 1 mole of water (intra) “Measure” of intermolecular force boiling point melting point DHvap DHfus DHsub Generally, intermolecular forces are much weaker than intramolecular forces.(only about 15% as strong) 11.2
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Types of Intermolecular Forces (IMF)
• Should actually be called Interparticulate Forces (molecules, ions, and/or atoms) • Ion - ion forces • Ion-dipole forces • Dipole-dipole forces • Dispersion Forces • Hydrogen Bonds Ion - ion forces: (lattice energy-ionic compound) • Remember Chapter 9 • Force depends on the charge on the ions and the distance separating the ions • (STRONG FORCES) E = k Q+Q- r
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Intermolecular Forces
1. Ion-Dipole Forces Attractive forces between an ion and a polar molecule Example: ions in solution Ion-Dipole Interaction 11.2
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Higher charge, smaller size strong interaction
The strength of the interaction depends on the charge and size of the ion and on the magnitude of the dipole moment and size of the molecule. Water molecules Higher charge, smaller size strong interaction 11.2
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Van der Waals Forces • Dipole-Dipole • Temporary dipoles (Dispersion forces) – Ion induced – Dipole induced – Instantaneous dipole (London Dispersion forces) • Hydrogen bonds
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Intermolecular Forces
2. Dipole-Dipole Forces (permanent dipole moment) Attractive forces between polar molecules Orientation of Polar Molecules in a Solid 11.2
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Intermolecular Forces
3. Temporary dipoles (Dispersion forces) What attractive force occurs in nonpolar substances? Attractive forces that arise as a result of temporary dipoles induced in atoms or molecules – Ion induced – Dipole induced – Instantaneous dipole ion-induced dipole interaction The electron distribution of atom is distorted by the force exerted by the ions or polar molecules. dipole-induced dipole interaction 11.2
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Polarizability increases with: greater number of electrons
The likelihood of a dipole moment being induced depends not only on the charge of the ion or the strength of the ddipole but also on the polarizability of the atom or molecules. Polarizability is the ease with which the electron distribution in the atom or molecule can be distorted. Polarizability increases with: greater number of electrons more diffuse electron cloud Dispersion forces usually increase with molar mass (more electrons), or size of the atom. Melting point increases as the number of electrons in the molecule increase. 11.2
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London Dispersion Force (Dispersion force)
Polarizability allows gases containing atoms or nonpolar molecules (e.g.He,N2) to condense. Induced dipoles interacting with each other. This type of interaction produces dispersion forces, which arise as a result of temporary dipoles induced in atoms or molecules, is responsible for the condensation of nonpolar gases. **Dispersion force exists between all species. At any instant it is likely that the atom has a dipole momnet created by a specific positions of electrons. This dipole moment is called instantaneous dipole.
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What type(s) of intermolecular forces exist between each of the following molecules?
HBr HBr is a polar molecule: dipole-dipole forces. There are also dispersion forces between HBr molecules. CH4 CH4 is nonpolar: dispersion forces. S O SO2 SO2 is a polar molecule: dipole-dipole forces. There are also dispersion forces between SO2 molecules. 11.2
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Worked Example 11.1
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Intermolecular Forces
4. Hydrogen Bond The hydrogen bond is a special dipole-dipole interaction between the hydrogen atom in a polar N-H, O-H, or F-H bond and an electronegative O, N, or F atom. A H … B or A & B are N, O, or F 11.2
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Hydrogen Bonds: • Strength of H bonds: up to 40 kJ/mol • Lots of H bonds = strong • compare with strength of typical covalent bonds: 250 kJ/mole)
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Why is the hydrogen bond considered a “special” dipole-dipole interaction?
Decreasing molar mass Decreasing boiling point 11.2
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Worked Example 11.2
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Strong intermolecular forces
Properties of Liquids Surface tension is the amount of energy required to stretch or increase the surface of a liquid by a unit area. Strong intermolecular forces High surface tension The intermolecular attraction tend to pull molecules into liquids and cause the surface to tighten like a plastic film. 11.3
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Adhesion<cohesion Adhesion>cohesion
Properties of Liquids One example of surface tension is capillary action. Cohesion is the intermolecular attraction between like molecules Adhesion is an attraction between unlike molecules Adhesion Adhesion<cohesion Adhesion>cohesion mercury Cohesion water 11.3
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Strong intermolecular forces
Properties of Liquids Viscosity is a measure of a fluid’s resistance to flow. Strong intermolecular forces High viscosity CH2-OH CH-OH 11.3
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Trapping prevails-denser
The structure and property of water Water is a Unique Substance Maximum Density 40C Density of Water Thermal expansion Ice is less dense than water Trapping prevails-denser The highly ordered 3-D structure prevents the molecules from getting too close to one another 11.3
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Solid---crystal structure
A crystalline solid possesses rigid and long-range order. In a crystalline solid, atoms, molecules or ions occupy specific (predictable) positions. (e.g. NaCl) An amorphous solid does not possess a well-defined arrangement and long-range molecular order. (e.g. glass) Structures of crystalline solids: A unit cell is the basic repeating structural unit of a crystalline solid. At lattice points: Atoms Molecules Ions lattice point Unit Cell Unit cells in 3 dimensions 11.4
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Figure 11.15
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Corner atom edge atom face centered atom
Shared by 2 unit cells Shared by 8 unit cells Shared by 4 unit cells 11.4
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1 atom/unit cell 2 atoms/unit cell 4 atoms/unit cell (8 x 1/8 = 1) (8 x 1/8 + 1 = 2) (8 x 1/8 + 6 x 1/2 = 4) 11.4
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How to use unit cell to calculate formula:
• how many cells touch the atom in question position in unit cell fraction • center 1 • face 1/2 • edge 1/4 • corner 1/8
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4 atoms/unit cell in a face-centered cubic cell
When silver crystallizes, it forms face-centered cubic cells. The unit cell edge length is 409 pm. Calculate the density of silver. d = m V V = a3 = (409 pm)3 = 6.83 x cm3 4 atoms/unit cell in a face-centered cubic cell 107.9 g mole Ag x 1 mole Ag 6.022 x 1023 atoms x m = 4 Ag atoms = 7.17 x g d = m V 7.17 x g 6.83 x cm3 = = 10.5 g/cm3 11.4
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Worked Example 11.3a
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Worked Example 11.3b
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Close-packing and coordination number
• hexagonal close-packing = 12 – ABABAB- • cubic close-packing = 12 – Face centered cubic – ABCABCABC- • Body centered cubic = 8 • simple cube = 6
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Figure 11.20
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X-ray diffraction by Crystals
X-ray diffraction and Bragg equation are used to locate atoms. X-ray diffraction refers to the scattering of X rays by the units of a crystalline solid. 11.5
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Extra distance = BC + CD = 2d sinq = nl (Bragg Equation) 11.5
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X rays of wavelength nm are diffracted from a crystal at an angle of Assuming that n = 1, what is the distance (in pm) between layers in the crystal? nl = 2d sin q n = 1 q = l = nm = 154 pm nl 2sinq = 1 x 154 pm 2 x sin14.17 d = = pm 11.5
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Types of Cyrstals • Ionic • NaCl • Covalent • Network covalent dolics • SiO2 and diamond • Molecular • Sugar • Metallic • Copper
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Types of Crystals Ionic Crystals
Lattice points occupied by cations and anions Held together by electrostatic attraction Hard, brittle, high melting point Poor conductor of heat and electricity CsCl ZnS CaF2 11.6
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Types of Crystals Covalent Crystals Lattice points occupied by atoms
Held together by covalent bonds Hard, high melting point Poor conductor of heat and electricity carbon atoms sp2 sp3 diamond graphite allotrope 11.6
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Types of Crystals Molecular Crystals
Lattice points occupied by molecules Held together by intermolecular forces Soft, low melting point Poor conductor of heat and electricity 11.6
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Cross Section of a Metallic Crystal
Types of Crystals Metallic Crystals Lattice points occupied by metal atoms Held together by metallic bonds Soft to hard, low to high melting point Good conductors of heat and electricity Cross Section of a Metallic Crystal nucleus & inner shell e- mobile “sea” of e- 11.6
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Crystal Structures of Metals
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Types of Crystals 11.6
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amorphous solid An amorphous solid does not possess a well-defined arrangement and long-range molecular order. A glass is an optically transparent fusion product of inorganic materials that has cooled to a rigid state without crystallizing Crystalline quartz (SiO2) Non-crystalline quartz glass 11.7
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Liquid-vapor equilibrium
Greatest Order Least Evaporation Condensation Liquid-vapor equilibrium 11.8
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Liquid-vapor equilibrium
The equilibrium vapor pressure is the vapor pressure measured when a dynamic equilibrium exists between condensation and evaporation H2O (l) H2O (g) Rate of condensation evaporation = Dynamic Equilibrium Vapor pressure = the pressure of a vapor above its liquid in a closed container 11.8
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Before Evaporation At Equilibrium 11.8
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The boiling point is the temperature at which the (equilibrium) vapor pressure of a liquid is equal to the external pressure. The normal boiling point is the temperature at which a liquid boils when the external pressure is 1 atm. 11.8
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On top of a mountain • Water boils at a lower temp. on top of a mountain than at sea level. • Why? because the external pressure (atmospheric pressure) is less on top of a mountain. In an autoclave • An autoclave is used to sterilize medical instruments • The pressure is often 2 atmospheres. • Will water inside the autoclave boil at 100°C?
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Vapor Pressure Versus Temperature
Molar heat of vaporization (DHvap) is the energy required to vaporize 1 mole of a liquid at its boiling point. ln P = - DHvap RT + C Clausius-Clapeyron Equation P = (equilibrium) vapor pressure T = temperature (K) R = gas constant (8.314 J/K•mol) Vapor Pressure Versus Temperature 11.8
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Worked Example 11.7
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The critical temperature (Tc) is the temperature above which the gas cannot be made to liquefy, no matter how great the applied pressure.This is also the highest temperature at which a substance can exist as liquid. The critical pressure (Pc) is the minimum pressure that must be applied to bring about liquefaction at the critical temperature. Critical Temperature and Pressure: • Remember: Average KE(gas) = kT • If the KE of a gas is too large, the association needed between particles to form a liquid will not happen • T must be lower than critical temp. in order to liquify a gas -- regardless of the pressure. 11.8
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Liquid-solid equilibrium
H2O (s) H2O (l) The melting point of a solid or the freezing point of a liquid is the temperature at which the solid and liquid phases coexist in equilibrium Melting Freezing 11.8
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Molar heat of fusion (DHfus) is the energy required to melt 1 mole of a solid substance at its freezing point. 11.8
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Heating Curve • Heat of fusion = energy needed to convert a solid to a liquid • Heat of vaporization = energy needed to convert a liquid to a gas • Be able to draw a heating curve 11.8
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Solid-vapor equilibrium
H2O (s) H2O (g) Evaporation Condensation Molar heat of sublimation (DHsub) is the energy required to sublime 1 mole of a solid. Sublimation Deposition DHsub = DHfus + DHvap Melting Freezing ( Hess’s Law) 11.8
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Energy is needed to • heat a solid • heat a liquid • heat a gas • convert a solid to a liquid • convert a liquid to a gas • convert a solid to a gas
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Phase Diagram of Water phase diagram
A phase diagram summarizes the conditions at which a substance exists as a solid, liquid, or gas. Phase Diagram of Water Solid line: Two phases are in equilibrium Triple point All three phases are in equilibrium 11.9
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Effect of Increase in Pressure on the Melting Point
of Ice and the Boiling Point of Water 11.9
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Phase Diagram of Carbon Dioxide
At 1 atm CO2 (s) CO2 (g) 11.9
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Metallic bonding is the electromagnetic interaction between delocalized electrons, called conduction electrons, and the metallic nuclei within metals. Understood as the sharing of "free" electrons among a lattice of positively-charged ions (cations), metallic bonding is sometimes compared with that of molten salts; however, this simplistic view holds true for very few metals. In a more quantum-mechanical view, the conduction electrons divide their density equally over all atoms that function as neutral (non-charged) entities. Metallic bonding accounts for many physical properties of metals, such as strength, malleability, ductility, thermal and electrical conductivity, opacity, and luster.[1][2][3][4]
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