1 An Arrangement for Obtaining the X-ray Diffraction Pattern of a Crystal.

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Presentation transcript:

1 An Arrangement for Obtaining the X-ray Diffraction Pattern of a Crystal.

2 Extra distance = BC + CD = 2d sin  = n (Bragg Equation) Reflection of X rays from Two Layers of Atoms.

3 X rays of wavelength nm are diffracted from a crystal at an angle of o. Assuming that n = 1, what is the distance (in pm) between layers in the crystal? n = 2d sin  n = 1  = o = nm = 154 pm d = n 2sin  = 1 x 154 pm 2 x sin14.17 = pm

4 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 CsClZnSCaF 2

5 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 diamond graphite carbon atoms

6 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 waterbenzene

7 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 -

8 Crystal Structures of Metals

9 Types of Crystals

10 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 (SiO 2 ) Non-crystalline quartz glass

11 Chemistry In Action: High-Temperature Superconductors MgB 2

12 Chemistry In Action: And All for the Want of a Button white tin grey tin T < 13 0 C stableweak

13 Greatest Order Least Order Phase Changes

14 T 2 > T 1 Effect of Temperature on Kinetic Energy

15 The equilibrium vapor pressure is the vapor pressure measured when a dynamic equilibrium exists between condensation and evaporation H 2 O (l) H 2 O (g) Rate of condensation Rate of evaporation = Dynamic Equilibrium

16 Before Evaporation At Equilibrium Measurement of Vapor Pressure

17 Molar heat of vaporization (  H vap ) is the energy required to vaporize 1 mole of a liquid at its boiling point. ln P = -  H vap RT + C Clausius-Clapeyron Equation P = (equilibrium) vapor pressure T = temperature (K) R = gas constant (8.314 J/K mol) Vapor Pressure Versus Temperature

18 Alternate Forms of the Clausius-Clapeyron Equation At two temperatures or

19 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.

20 The critical temperature (T c ) is the temperature above which the gas cannot be made to liquefy, no matter how great the applied pressure. The critical pressure (P c ) is the minimum pressure that must be applied to bring about liquefaction at the critical temperature.

21 The Critical Phenomenon of SF 6 T < T c T > T c T ~ T c T < T c

22 H 2 O (s) H 2 O (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 Solid-Liquid Equilibrium

23 Molar heat of fusion (  H fus ) is the energy required to melt 1 mole of a solid substance at its freezing point.

24 Heating Curve

25 H 2 O (s) H 2 O (g) Molar heat of sublimation (  H sub ) is the energy required to sublime 1 mole of a solid.  H sub =  H fus +  H vap ( Hess’s Law) Solid-Gas Equilibrium

26 A phase diagram summarizes the conditions at which a substance exists as a solid, liquid, or gas. Phase Diagram of Water

27 Phase Diagram of Carbon Dioxide At 1 atm CO 2 (s) CO 2 (g)

28 Effect of Increase in Pressure on the Melting Point of Ice and the Boiling Point of Water

29 Chemistry In Action: Ice Skating

30 Chemistry In Action: Liquid Crystals