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A concise overview of chemical equilibrium, focusing on le chatelier's principle and its applications. It covers key concepts such as equilibrium constants (kc and kp), factors affecting equilibrium (concentration, pressure, temperature, and catalysts), and examples of reversible reactions. The document also includes calculations for equilibrium mixtures and discusses the behavior of strong and weak acids and bases, making it a valuable resource for students studying chemical reactions and equilibrium. This material is useful for understanding how different conditions influence chemical reactions and equilibrium positions, enhancing problem-solving skills in chemistry. It also touches on acid-base chemistry, providing a comprehensive view of chemical reactions.
Typology: Lecture notes
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Note: This is a final version of the notes for chapter 7. There will not be any further version of notes for this, and this will be used for the final exam as preparation material Reversible Reaction: a reaction in which products can react to form the original reactants Features of Equilibrium:
Le Chatelierโs Principle: if one or more factors that affect equilibrium is changed, the position of equilibrium shifts in the direction that opposes the change Factors affecting Equilibrium:
Equilibrium Constant of Concentration Kc: N 2 + 3 H 2 โ 2 NH 3 Molar Ratio of Reactants and Products 1 3 2 Initial Moles 3 6 0 Change -0.5 -1.5 + Equilibrium Moles [ Initial Moles - Change ] 2.5 4.5 1 Equilibrium Concentration [ equilibrium moles / volume ]
mol dm-
mol dm-
mol dm- A mixture containing 0.5 mol of CO 2 , 0.5 mol of H 2 , 0.2 mol of CO, 0.2 mol of H 2 O was placed in a 1 dm^3 flask and allowed to come to equilibrium at 1200 K Calculate the amount in moles, of each substance present in the equilibrium mixture at 1200 K. [ CO 2 + H 2 โ CO + H 2 O ] CO 2 H 2 โ CO H 2 O initial moles 0.5 0.5 0.2 0. change -x -x +x +x equilibrium moles 0.5 - x 0.5 - x 0.2 + x 0.2 + x
A mixture of 0.02 mol of hydrogen and 0.02 mol of iodine was placed in 1 dm^3 flask and allowed to come to equilibrium at 650 K. Calculate the amount, in moles, of each substance present in the equilibrium mixture at 650K. H 2 I 2 โ 2HI initial moles 0.02 0.02 0 change -x -x +2x equilibrium moles 0.02 - x 0.02 - x 2x equilibrium concentration 0.02 - x 0.02 - x 2x A mixture containing 0.4 of CO, 0.4 mol of H 2 O, 0.2 mol of CO 2 and 0.2 mol of H 2 was placed in a 1 dm^3 flask and allowed to come to equilibrium at 1100 K CO (g) + H 2 O (g) โ CO 2 (g) + H 2 (g) Kc = 6.4 x 10-1^ at 1100 K CO H 2 O CO 2 H 2 initial moles 0.4 0.4 0.2 0. change -x -x +x +x equilibrium moles 0.4-x 0.4-x 0.2+x 0.2+x
Equilibrium expressions in terms of partial pressures are written in a similar way to equilibrium expressions in terms of concentrations:
total moles 2. mole fraction 0.
total pressure
partial pressure x 140,
2.16 x 140,
Give the equation for the equilibrium constant Kp for this equilibrium a. Kp = ๐ [๐2๐4] ๐^2 [๐๐2]
Calculate the number of moles of NO 2 present at equilibrium and hence the mole fraction of each gas present at equilibrium a. 0.
Calculate the total number of moles of gas present at equilibrium and hence the mole fraction of each gas present at equilibrium a. total = 2.16 = 0.15 = 0. 0. 2. 1. 2.
Calculate the partial pressure of each gas present at equilibrium a. x 140,000 = 20, 741 Pa 0. 2.16 b.^ x 140,000 = 119,259 Pa 1. 2.
Calculate the value of Kp at 350 K
119, (20,741) 2 ๐๐ ๐๐ 2 1 ๐๐ 2 mol of sulfur dioxide and 2 mol of oxygen were put in a flask and left to reach equilibrium. At equilibrium, the pressure in the flask was 2 x 10^5 Pa and the mixture contained 1.8 mol of sulfur trioxide 2 SO 2 (g) + O 2 (g) โ 2 SO 3 (g) SO 2 O 2 SO 3 molar ratio 2 1 2 initial moles 2 2 0 change -1.8 -0.9 +1. equilibrium moles
total moles 3. mole fraction 0.
total pressure 200, partial pressure 12,903 70,967 116,
Acids and Bases Acids โ Proton Donor / H+^ Donor Base โ Proton Acceptor / H+^ Acceptor Strong / Weak Acids and Bases: โ A strong acid / base is completely ionised in solution โ A weak acid / base is partially ionised in solution โ A concentrated acid/base has a large number of moles per unit volume of the acid/base โ A dilute acid/base has a small number of moles per unit volume of the acid/base Acid and Base: Arrhenius Theory: only applicable for aqueous solutions โ Acid โ acids dissociate to give H+ ions โ Bases โ alkalis dissociate to give OH-^ ions Bronsted-Lowry Definition: โ Acid โ Proton Donor / H+^ donor โ Bases โ Proton Acceptor / H+ acceptor
Bronsted-Lowry Acid: for an acid to behave as a proton donor, a base must be present to accept protons from it. Bronsted-Lowry Base: for a base to behave as a proton acceptor, an acid must be presented to donate protons to it. Conjugate Acid: it is the species that results when a base accepts a proton Conjugate Base: is the species that results when an acid donates a proton Example #1:
Indicators and Acid-Base Titrations An acid-base indicator changes color over a range of pH values.
Strong Acids with Strong Bases The diagram below shows how the pH changes when 0.1 mol dm-3^ of NaOH ( strong base ) is titrated with 0.1 mol dm-3^ of HCl ( strong acid ), in the presence of a bromothymol blue indicator. This graph shows that: A sharp fall in the graph line between pH 10.5 and
โ In that region, tiny additions of H+^ ions results in change of pH A midpoint of the steep slope at pH 7 โ This midpoint indicates the point where H+ ions of the acid have reacted with OH-^ ions in the alkali Bromothymol blue indicator changes from blue to yellow in the range of 7.6 to 7.0 where the slope is the steepest Strong Acids with Weak Bases The diagram below shows how the pH changes when 0.1 mol dm-3^ of aqueous NH 3 ( weak base ) is titrated with 0.1 mol dm-3^ of HNO 3 ( strong acid ) This graph shows that: โ The sharp fall in the graph line between pH 7.5 and pH 3. โ The midpoint of the steep slope is about pH 5 Because there is a sharp change in pH over the region of 3.5 to 7.5, we can use methyl red as an indicator for the titration