DETERMINATION OF THE EQUILIBRIUM CONSTANT FOR A CHEMICAL REACTION LAB #6 BY DAKSIKAN NAVANITHAN STUDENT ID: 2153689 VITO VIGLIENSONI HERNANDEZ STUDENT ID: 2087821 COURSE: 202-NYB-05 CHEMISTRY OF SOLUTIONS SECTION 00003 PERFORMED ON MARCH 23rd, 2023 SUBMITTED TO PHILIPPE BRUNET ON APRIL 3rd, 2023 INTRODUCTION Objective: The objective of this experiment is to be able to determine the equilibrium constant for a given chemical reaction. By using different quantities of the compounds in the reaction and then detecting the concentration of a compound in it, the equilibrium constant will be calculated. Theory: In this experiment, different amounts of the components of a reaction, 3+ 2+ + πΉπ(ππ) + π»ππΆπ(ππ) β πΉπππΆπ(ππ) + π»(ππ) , were combined to see how they would “shift” to maintain equilibrium. The equation for the equilibrium constant of the reaction is: πΎπ = [πΉπππΆπ 2+ ][π» + ] [πΉπ 3+ ][π»ππΆπ] The concentrations of the four species all have to always equal the πΎπ , which remains constant. For example, if [πΉπππΆπ 2+ ] goes up, then one of [πΉπ 3+ ] or [π»ππΆπ] also have to go up to keep the πΎπ constant, and vice-versa. The πΉπππΆπ 2+ ion has a reddish colour, so as more of it forms in solution, the solution will get more red. This will be the aspect that will be used to detect and calculate the amount of πΉπππΆπ 2+ in solution and will further be used to calculate the amount of each ion in solution. A Spectronic-20 colorimeter will be used to detect how much light gets through the test tube containing the solution. Part 1 of the experiment will just focus on how different quantities of πΉπ 3+ and π»ππΆπ shift the reaction to the reactant side or product side, while part 2 of the experiment will look at how raising the temperature of the solution will shift the equilibrium. If the value of the πΎπ reflects that the reaction prefers the reactant side when heated, it will indicate that the reaction is endothermic, while if the πΎπ shows that the product side is preferred, it will imply that the reaction is exothermic. This is because the reaction with heat added will favour the side which absorbs heat, meaning that in an exothermic reaction, the reverse reaction will be favoured and vice-versa. 1 EXPERIMENTAL Procedure: The experiment was conducted by following the procedure presented in the lab manual CHEMISTRY OF SOLUTIONS 202-NYB, LABORATORY EXPERIMENTS, on page 34 and 35.1 Results: TABLE 1: Preparation of the solutions 3+ Reagent Solution1 Solution 2 Solution 3 Fe 3.00mL 2.00mL 1.00mL + HSCN H 1.00mL 2.00mL 3.00mL 2.00mL 2.00mL 2.00mL TABLE 2: Absorbance of the solutions at different temperature PART I Room Temperature PART II High Temperature Solution 1 Temp. (o C) 24.2 Absorbance 0.172 [FeSCN2+] 3.44E-05 Temp.(o C) 60.0 Absorbance 0.129 [FeSCN2+] 2.58E-05 Solution 2 24.2 0.241 4.82E-05 60.0 0.188 3.76E-05 Solution 3 24.2 0.193 3.86E-05 60.0 0.156 3.12E-05 Part 1: At 24.2β TABLE 3: Determination of equilibrium constant of solution 1 Solution 1 Initial Conc. Change in Conc. Equilibrium Conc. Equilibrium Constant Fe3+ 1.00E-03 -3.44E-05 9.7E-04 FeSCN2+ 0 3.44E-05 H+ 5.00E-04 3.44E-05 2.99E-04 3.44E-05 6.4E-02 5.34E-04 HSCN 3.33E-04 -3.44E-05 2 TABLE 4: Determination of equilibrium constant of solution 2 Solution 2 Initial Conc. Change in Conc. Fe3+ 6.67E-04 -4.82E-05 HSCN 6.67E-04 -4.82E-05 FeSCN2+ 0 4.82E-05 H+ 5.00E-04 4.82E-05 Equilibrium Conc. Equilibrium Constant 6.18E-04 6.18E-04 4.82E-05 6.91E-02 5.48E-04 TABLE 5: Determination of equilibrium constant of solution 3 Solution 3 Initial Conc. Change in Conc. Fe3+ 3.33E-04 -3.86E-05 HSCN 1.00E-03 -3.86E-05 FeSCN2+ 0 3.86E-05 H+ 5.00E-04 3.86E-05 Equilibrium Conc. Equilibrium Constant 2.95E-04 9.6E-04 3.86E-05 7.3E-02 5.39E-04 Average value of kc :6.87 × 10−2 Part 2: At 60.0β TABLE 6: Determination of equilibrium constant of solution 1 Solution 1 Initial Conc. Change in Conc. Equilibrium Conc. Equilibrium Constant Fe3+ 1.00E-03 -2.58E-05 9.7E-04 HSCN 3.33E-04 -2.58E-05 FeSCN2+ 0 2.58E-05 H+ 5.00E-04 2.58E-05 3.08E-04 2.58E-05 4.5E-02 5.26E-04 TABLE 7: Determination of equilibrium constant of solution 2 Solution 2 Initial Conc. Change in Conc. Fe3+ 6.67E-04 -3.76E-05 HSCN 6.67E-04 -3.76E-05 FeSCN2+ 0 3.76E-05 H+ 5.00E-04 3.76E-05 Equilibrium Conc. Equilibrium Constant 6.29E-04 6.29E-04 3.76E-05 5.11E-02 5.38E-04 3 TABLE 8: Determination of equilibrium constant of solution 3 Solution 3 Initial Conc. Change in Conc. Fe3+ 3.33E-04 -3.12E-05 HSCN 1.00E-03 -3.12E-05 FeSCN2+ 0 3.12E-05 H+ 5.00E-04 3.12E-05 Equilibrium Conc. Equilibrium Constant 3.02E-04 9.7E-04 3.12E-05 5.7E-02 5.31E-04 Average value of kc :5.10 × 10−2 Determination of the sign of enthalpy change of reaction (βπ»ππ₯π ): Low temperature: 24.2β πΎπ πππ€ π = 6.87 × 10−2 High temperature:60.0β πΎπ βππβ π = 5.10 × 10−2 4