首页化学物理化学Atkins’PhysChem物理化学 14 Chapter 9 Chemical Equilibrium.pptx

14 Chapter 9 Chemical Equilibrium.pptx

页数:51页文件大小:3.49 MB来源: Atkins’PhysChem物理化学ppt课件

本课件继续化学平衡:给出标准平衡常数与反应商的关系,讨论压力、温度对平衡组成的影响与勒夏特列原理;后半部分进入电化学,介绍电池的构成、半反应与电极的书写规则。

化学平衡页,Chemical Equilibrium Chapter 9
化学平衡页,Spontaneous chemical reactions The response of equilibria…
吉布斯自由能最小页,Spontaneous chemical reactions 9.1 The Gibbs energy minimum…
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第1页:化学平衡

Chemical Equilibrium Chapter 9

第2页:化学平衡

Spontaneous chemical reactions The response of equilibria to the conditions Ho

第3页:吉布斯自由能最小

Spontaneous chemical reactions 9.1 The Gibbs energy minimum (a) The reaction Gibbs energy A  B d ξ A  B dnA = - d ξ dnB = d ξ ξ: the ext

第4页:吉布斯自由能最小

(a) The reaction Gibbs energy Spontaneous μ A > μ B Δ r G < 0 d G = μ A dnA + μ BdnB = - μ A d ξ + μ B d ξ =

第5页:吉布斯自由能最小

(b) Exergonic and endergonic reactions Reverse spontaneous Δ r G > 0 endergonic reactions At equilibrium Δ r G = 0 Sp

第6页:平衡常数

9.2 The description of equilibrium Δ r G = Δ r G  + RTlnpB / p A = Δ r G  + RTlnQQ = p B / p A Δ r G  = G  B,

第7页:平衡常数

(b) The general case of a reaction μ J = μ  J + RTlnaJ For a reaction: a A + bB  cC + dDdG = Σ μ JdnJ = (Σ ν J

第8页:平衡常数

(b) The general case of a reaction For a reaction: a A + bB  cC + dD

第9页:平衡常数

(b) The general case of a reaction For a reaction: H 2 O (g)  H 2 (g) + ½ O 2 (g) Δ G = 118.08 k J mol - 1 at 23

第10页:平衡常数

(b) The general case of a reaction O 2 H 2 H 2 O 00 n Initial amount ½ α n α n - α n Change to reach eqm ½ α n α

第11页:平衡常数

(b) The general case of a reaction For a reaction: H 2 O (g)  H 2 (g) + ½ O 2 (g) About 2 % of water has decompo

第12页:平衡常数

(c) The relation between equilibrium constants For a reaction: A + B  C + D

第13页:平衡常数

(c) The relation between equilibrium constants The composition of gases mixture can be written as: p J、c J、yJThenK can be wri

第14页:平衡常数

(c) The relation between equilibrium constants When Σ ν J = 0, K = K p = K c = Ky = K n

第15页:平衡常数

(d) Equilibria in biological systems As we saw before that the biological standard state is pH = 7, for a reaction:

第16页:平衡常数

The response of equilibria to the conditions Equilibria respond to change in pressure, temperature, and concentrations of reactants and products. The equilibrium constant is not affected by the presence of a catalyst or an e

第17页:平衡常数

9.3 how equilibria respond to pressure The eqm constant K depends on Δ r G  Δ r G  is defined at a single, standard pressure. The value of Δ r G  and K

第18页:平衡常数

9.3 how equilibria respond to pressure In a reaction vessel, the pressure can be increased by injecting an inert gas into it. If the gases are perfect: The partial pressure unchanged The molar concentrati

第19页:平衡常数

9.3 how equilibria respond to pressure K is a constant at given temperature. If Σ v J > 0, p  Ky , the composition shift leftward If Σ v J < 0, p  Ky ,

第20页:平衡常数

9.3 how equilibria respond to pressure Le Chatelier’ s principle: A system ateqm, when subjected to a disturbance, responds in away that tends t

第21页:温度对平衡的影响

9.4 The response of equilibria to temperature According to Le Chatelier’ s principle For exothermic, increase temp favors th

第22页:温度对平衡的影响

9.4 The response of equilibria to temperature (a) The van’ t H off equation

第23页:温度对平衡的影响

9.4 The response of equilibria to temperature (a) The van’ t H off equation For exothermic reaction, Δ r H  < 0, T , K  F

第24页:温度对平衡的影响

(b) The value of K at different temperature

第25页:平衡对 pH 的响应

9.5 The response of equilibria to pH (a) Acid - base equilibria in water

第26页:平衡对 pH 的响应

(b) The pH of acids and bases For a small extent of hydrogen transfer, a J  [J]

第27页:平衡对 pH 的响应

(c) Acids - bases titration s Add strong base M OH to a weak acid H A To calculate the pH at any stage of th

第28页:平衡对 pH 的响应

(c) Acids - bases titration s Then we have the Henderson - Has selbalch equation In general, for S is the mo

第29页:平衡对 pH 的响应

(c) Acids - bases titration s At the stoichiometric point (equivalence point) [A -]  S, [H A]  [OH -]

第30页:滴定曲线

(c) Acids - bases titration s

第31页:平衡对 pH 的响应

(d) The ‘exact’ form of the pH curve Titration curve of a weak acid and strong base for different values of pKa

第32页:平衡对 pH 的响应

(e) Using equilibria to stabilize pH: buffers The slow variation of the pH in the vicinity of S = A’, when the molar concent

第33页:平衡对 pH 的响应

(e) Using equilibria to stabilize pH: buffers The physical basis of buffer action is that the existence of an abundant suppl

第34页:平衡对 pH 的响应

(e) Using equilibria to stabilize pH: buffers Ex: Estimate the pH of an aqueous buffer solution that contains 0.200 molL - 1

第35页:平衡对 pH 的响应

(f) Using equilibria to detect changes in pH: indicators The rapid change of pH near the stoichiometric point in a titration is the bas

第36页:平衡对 pH 的响应

(f) Using equilibria to detect changes in pH: indicators When pH < pKIn, in acid form and color When pH > pKIn, in basic form and color

第37页:平衡对 pH 的响应

Equilibrium Electrochemistry Chapter 10

第38页:原电池

Thermodynamic functions of ions in solution Electrochemical cell Half - reactions and electrodes Thermodynamic functions of formation I on activities Varieties of cell Standard potentials Applications of standard potential The electrochemical series The meas

第39页:活度系数

To take into account activity coefficients, for they differ from 1 on

第40页:平衡电化学

1. the presence of strong interactions between ions in solution. Even

第41页:电化学电池

10.1 Thermodynamic functions of formation (a) Standard functions of formation of ions The Δ f H  and Δ f G  of

第42页:电化学电池

(a) Standard functions of formation of ions The Δ f H  and Δ f G  of for other ions can be calculated in relativ

第43页:电化学电池

(a) Standard functions of formation of ions Consider: ½ H 2 (g) + ½ Cl 2 (g)  H + (a q) + Cl - (a q) Δ r G  = -

第44页:电化学电池

(b) Contributions to the Gibbs energy of formation Thermodynamic cycles ½ H 2 (g) + ½ Cl 2 (g)  H + (a q) + Cl - (a q)

第45页:电化学电池

(b) Contributions to the Gibbs energy of formation Thermodynamic cycles ½ H 2 (g) + ½ I 2 (s)  H + (a q) + I - (a q)

第46页:电化学电池

(b) Contributions to the Gibbs energy of formation Thermodynamic cycles ½ H 2 (g) + ½ X 2  H + (a q) + X - (a q) The sum

第47页:电化学电池

(b) Contributions to the Gibbs energy of formation Gibbs energies of solvation, Δ solvG , can be estimated from Max Born

第48页:电化学电池

(b) Contributions to the Gibbs energy of formation Example: Estimate the value of Δ solvG  (Br -, a q) - Δ solvG  (Cl -

第49页:电化学电池

(b) Contributions to the Gibbs energy of formation Example: Estimate the value of Δ solvG  (Br -, a q) - Δ solvG  (Cl -

第50页:电化学电池

(c) Standard entropies of ions in solution The partial molar entropy of the solute can be measured. However, The

第51页:相图 习题

Exercises (a) 9.7, 9.11, 9.12, 9.20, 9.25 Discussion: problems 9.11 Homework

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