ELECTROCHEMICAL CELLS

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Experiment 11 ELECTROCHEMICAL CELLS Prepared by Ross S. Nord, Masanobu M. Yamauchi, and Stephen E. Schullery, Eastern Michigan University PURPOSE You will construct a table of reduction potentials and use it to predict cell potentials. You will learn about the accuracy of electrochemical measurements. You will practice writing simple redox reactions and calculating G and G for these reactions. CELL CONSTRUCTION AND POTENTIALS In principle, any spontaneous redox (oxidationreduction) reaction can be used to construct an electrochemical cell. Cells will be constructed as shown in Figure 1. First, it is necessary to physically separate the chemicals involved in the oxidation and reduction half-reactions. We will place aqueous solutions of two different metal salts in separate beakers. Then, suitable electrodes must be found. We will use a piece of each metal. The oxidation and reduction electrodes are commonly referred to as the anode and cathode, respectively. These terms derive from the fact that, when a voltaic cell reaction is running, anions migrate to the anode (to cast off their electrons and make it negative), and cations migrate to the cathode (to grab some electrons and leave it positive). Figure 1. A sample setup for construction and voltage measurement of electrochemical cells. 11-1

Next, wires are used to connect the electrodes. We will place a voltmeter in the circuit to measure the cell potential. When using a cell to power an electrical device (motor, light bulb, etc.), the device would be inserted in place of the voltmeter. Finally, provision must be made for ions to flow between the half-cells, to complete the "internal" circuit but yet not allow gross mixing of the reactants. A salt bridge composed of an absorptive material impregnated with an inert electrolyte is commonly used. A strip of filter paper soaked in 0.10 M KNO3 makes a surprisingly adequate salt bridge. The voltage of a cell (Ecell) is related to the potential energy difference between electrons at the two electrodes, in units of joules/coulomb. This can be thought of as the difference between the two half-cell potentials. E cell = E cathode E anode (1a) By convention, it was chosen to use reduction potentials for both half-cells. Since oxidation is the opposite of reduction, an oxidation potential is equal in magnitude, but opposite in sign, to the corresponding reduction potential. While reduction is actually occurring at the cathode, oxidation is occurring at the anode. So, the reduction potential corresponding to the anode half-reaction is subtracted in equation (1a). HALF-CELL REDUCTION POTENTIALS The voltage that we measure is related to the difference in potential energy between the two half-cells. Thus, we cannot measure the potential of a single half-cell by itself. So, the value for one half-cell is arbitrarily chosen and all other values are measured relative to it. By standard convention, the reduction potential of the standard hydrogen electrode, SHE, is chosen to be 0.00 V. 2 H + (aq, 1 M) + 2 e H 2 (g, 1 bar) (2) So, for example, when a SHE is connected to a half-cell containing Ag + Ag, the silver electrode is found to be the positive electrode (meaning it is the cathode and that it is easier to reduce the Ag + than the H + ) and the measured cell potential is 0.800 V. Therefore, the Ag + Ag half-cell is assigned a reduction potential of 0.800 V. Similarly, when the SHE is connected to a Pb 2+ Pb half-cell, the SHE is found to be the positive electrode (so it is easier to reduce the H + than the Pb 2+ ) and the measured cell potential is 0.126 V. So, the Pb 2+ Pb electrode is assigned a reduction potential of -0.126 V. We can use the half-cell reduction potentials to predict the cell potential for a Ag/Pb cell. Ag + (aq) + e Ag(s) Pb 2+ (aq) + 2 e Pb(s) E = 0.800 V E = 0.126 V As we shall see, since the Ag + Ag half-cell has the greater reduction potential, it is the cathode reaction and the Pb will be oxidized. The complete cell reaction can now be obtained by reversing the Pb half-cell reaction and then adding the two half-reactions together. However, since the number of electrons must cancel, we need to multiply the Ag half-cell reaction by 2 to yield: Pb(s) Pb 2+ (aq) + 2 e 2 Ag + (aq) + 2 e 2 Ag(s) 2 Ag + (aq) + Pb(s) 2 Ag(s) + Pb 2+ (aq) and E cell = 0.800 V 0.126 V = 0.926 V Now, let s say that the Pb 2+ Pb half-cell had been chosen to have a reduction potential of 0.00 V (instead of the SHE). Then, all of the other reduction potentials would also increase by 0.126 V (so Ag + Ag would have a reduction potential of 0.926 V). However, the difference between any two potentials would be unchanged (and still equal to the experimental value). So, we could have chosen any half-cell as the starting point to construct a table of reduction potentials. When a measurement is made under standard conditions (e.g., the concentrations of the ions in each half-cell are exactly 1 M), the result is the standard cell potential E O cell O = E cathode O E anode (1b) where E O for each half-cell may be obtained from a table of standard reduction potentials. 11-2

VOLTAGE AND G The voltage is also related to the Gibbs free energy of the chemical reaction G = nfe (3a) where n is the number of electrons transferred in the balanced equation (n=2 in our Ag/Pb example), E is the cell's voltage, and F is the Faraday constant (96,500 C/mol or 96.5 kj/vmol). If the cell is a standard cell, then G = nfe (3b) Notice that a negative G, which corresponds to a spontaneous reaction, results in a positive voltage. Thus, the direction of spontaneous reaction can be deduced by noting how the electrodes must be connected to a voltmeter to give a positive reading. VOLTMETER READINGS The available multimeters in lab are capable of measuring resistance, current or voltage. All three functions share one terminal in common, on our meters labeled "COM." By convention, this terminal is to be connected with negative polarity. The other voltage terminal, although perhaps labeled only "V," must be the "positive" or "+" terminal. A voltmeter gives a positive reading when the positive terminal is in fact more positive than the common or negative terminal. Thus, we can deduce that a negative terminal must be connected to an electrode where electrons are being produced, i.e., where oxidation occurs. Similarly, a positive terminal must be connected to an electrode from which electrons are being removed, i.e., where reduction spontaneously occurs. Therefore, a positive voltmeter reading means that the half-cell with the higher reduction potential is connected to the positive terminal. IN THIS EXPERIMENT Five half-cells will be constructed. One of them, the Fe 2+ Fe half-cell will be arbitrarily assigned a reduction potential of zero. Fe 2+ (aq) + 2 e Fe(s) The reduction potentials of the other four halfcells will then be measured by connecting them to the Fe 2+ Fe half-cell. This will allow for the construction of a table of reduction potentials. Next, six different electrochemical cells will be constructed by pairing all possible combinations of the remaining four halfreactions: Zn 2+ (aq) + 2 e Zn(s) Ni 2+ (aq) + 2 e Ni(s) Cu 2+ (aq) + 2 e Cu(s) Al 3+ (aq) + 3 e Al(s) For each pair, one of these reduction halfreactions must be reversed to provide the oxidation necessary for a balanced redox reaction. Although the molecules will decide which half-reaction is to be reversed, you can make a good prediction by comparing the measured reduction potentials. The half-cell with the most positive reduction potential should remain as a reduction. The measured voltage of each cell will be compared with the expected voltage calculated from (1) the measured reduction potentials; and (2) the standard reduction potentials from your textbook. Note that the measured cell voltages are expected to roughly, but not exactly, match voltages calculated using textbook standard half-reaction E O values. The latter correspond to reactions carried out in hypothetical, ideal standard states, which your setups are not. Finally, you will write balanced cell reactions and then calculate G and G O for each reaction. 11-3

PRE-LABORATORY PREPARATION 1. Read the procedure and look over the Data Sheet and Data Analysis section of the experiment. 2. Complete the computer-generated prelab for this experiment. 3. You will need to look up the standard reduction potential for each of the five half-cells used. EXPERIMENTAL SECTION REAGENTS PROVIDED 0.10 M solutions of KNO 3, CuSO 4, ZnSO 4, NiSO 4, and FeSO 4 0.050 M Al 2(SO 4) 3. (which is 0.10 M in Al 3+ ) Solid metal electrodes Filter paper for construction of salt bridges Hazardous Chemicals NiSO 4 possible carcinogen and poison. Do not swallow it and avoid skin contact. Wash off immediately with copious amounts of water if your skin comes in contact with it. WASTE DISPOSAL The Ni and Cu solutions should be disposed of in the designated waste containers. Other solutions may be safely washed down the sink. PROCEDURE Unless told otherwise, you will do this experiment with a partner (or two, if necessary). 1. Construct separate half-cells for each of the five half-reactions: Zn 2+ (aq) + 2 e Zn(s) Fe 2+ (aq) + 2 e Fe(s) Cu 2+ (aq) + 2 e Cu(s) Ni 2+ (aq) + 2 e Ni(s) Al 3+ (aq) + 3 e Al(s) (a) Add approximately 40 ml of each of the five metal salt solutions to separate 100- ml beakers. (If you do not have enough 100-mL beakers, you can use 50-mL beakers instead, in which case you should only use 30 ml of salt solution, so that the menisci of all of the solutions are at the same level). The Al 3+ and Zn 2+ solutions are both colorless, so label them. (b) Obtain one metal electrode of each of the five metals. Note that the identity of the metal is stamped on each electrode. (c) If necessary, very lightly sandpaper the metal electrodes to remove corrosion products and ensure good contact. This is not likely to be necessary except for possibly iron and zinc. If you sand an electrode, be sure to wipe it off with a paper towel to remove the sanding debris. (d) Stand the clean electrode in the corresponding solution. Please do NOT bend the electrodes. 2. Add about 100 ml of 0.10M KNO 3(aq) to a 250 ml beaker. This bath will be used for making salt bridges. Two groups could share a single bath. 11-4

3. Measure the voltage of each of the four cells it is possible to construct by pairing the Fe 2+ Fe half-cell with the other four half-cells: (a) Soak a ¾ in by 8 in piece of filter paper in 0.10 M KNO3. Pick up the strip by the middle, and drain excess solution by touching the ends to a paper towel. Position the paper-strip salt bridge so that it makes contact with both solutions, but is not touching the electrodes. See Figure 1. Use a new salt bridge for every voltage measurement. (b) Connect the multimeter leads to the two electrodes and set the multimeter to the 2V scale. (On some of the voltmeters this is the 2000 mv scale. If you have one of these voltmeters, you will need to divide the mv by 1000 to get the reading in volts. For example, 347 mv = 0.347 V.) If the voltage is negative, reverse the leads to obtain a positive voltage reading. Do not allow the electrodes to come into contact with each other, or the salt bridge. (c) Watch the voltage for a few seconds and then take a reading. Some readings stabilize quickly, others will drift for as long as you want to watch. (Swirling the solution with the electrode can also change the reading.) Typically, waiting a few seconds after connecting the cell yields the most reliable reading. Record on your Data Sheet your best estimate of the cell voltage to the nearest 0.001 V (in the First Voltage column of Data Table I), and note which metal electrode was positive. 4. After completing all four measurements, determine the technique s reproducibility by repeating each of these four measurements. (a) Remove and dry the electrodes, (b) Dispose of the three colorless solutions, Fe 2+, Zn 2+, and Al 3+, down the drain and get fresh samples. However, use the same Cu 2+ and Ni 2+ solutions to minimize waste, (c) Place the metal electrodes in the solutions, (d) Repeat the measurements using the same procedure as in step 3. Enter these voltage readings, along with your original readings, 11-5 on the Data Sheet. (These are the Second Voltages in Data Table I.) (e) If the two voltage readings for the same cell differ by more than 0.1 V, get a fresh solution of Fe 2+ (and Zn 2+ or Al 3+, if relevant) and then repeat the measurement a third time to see which trial was more accurate. (f) Average your two readings (or your two closest readings if you took three readings). 5. Measure the voltage of each of the six cells it is possible to construct by pairing the four half-cells other than the Fe 2+ Fe half-cell. Follow the same procedure as in step 3. You can use the same half-cells that you constructed in step 4 and do not need to prepare new halfcells. Record the voltages (and note which electrode was positive) in Data Table II. 6. Re-measure the voltage for the cell constructed using the Al 3+ Al and Zn 2+ Zn half-cells, as follows: (a) Attach the negative lead to the zinc electrode. (b) The positive lead should not be attached to any electrode, but should be ready. (c) Make sure the multimeter is on and still set to 2V. (d) Place a salt bridge, as normal, between the Al 3+ and Zn 2+ solutions. (e) Remove the Al metal electrode from its solution and dry it. The next several steps need to be done quickly. (f) Sand the bottom on one side of the Al electrode for a few (3-5) seconds. (g) Attach the positive lead to the Al electrode. (h) Insert the Al electrode into the Al solution and record the very first voltage reading you see (in Data Table III). Do NOT wait for the voltage to stabilize before taking the reading, (i) Watch the voltage reading for about one minute. Use the electrode to gently swirl the solution every 15-20 seconds. Record the final voltage reading. 7. Wash and store your glassware. Wash your hands thoroughly before leaving lab.

Name Station Used Instructor/Day/Time Partner Partner Station Checked & Approved DATA SHEET AND DATA ANALYSIS Record and calculate all values to the proper number of significant figures. All measured cell potentials should be positive (although half-cell reduction potentials can be positive or negative). DATA TABLE I. Voltage Measured with the Fe 2+ Fe Half-Cell Positive Electrode First Voltage (V) Second Voltage (V) Third Voltage (V) (if necessary) Average Voltage (V) Measured Reduction Potential (V) Al 3+ Al Cu 2+ Cu Ni 2+ Ni Zn 2+ Zn 1. We can define a measured reduction potential for each electrode by simply equating it to the average voltage measured (since they were all measured relative to Fe 2+ Fe which we defined to have a reduction potential of zero), but with the proper sign. The electrodes that were positive compared to Fe, will have positive reduction potentials, while the electrodes that were negative compared to Fe (i.e., Fe was the positive electrode) will have negative reduction potentials. Given this information, you should be able to simply fill in the column of measured reduction potentials in the table above. 2. Create a table of reduction potentials for the five half-cells (including the Fe 2+ Fe half-cell, to which we have assigned to have a reduction potential of 0.00 V). List them from the most positive (at the top) to the most negative (at the bottom). Half-Cell Measured Reduction Potential, E (V) Standard Reduction Potential, E (V) 3. Complete the above table by inserting the standard reduction potential (as found in your textbook) for each half-cell. Note: you should see that (with the exception of Al) most of the measured reduction potentials are approximately 0.3 to 0.5 V larger than the standard ones. This is consistent with our alternate definition of 0.00 V for the Fe 2+ Fe half-cell, instead of the SHE. 11-6

DATA TABLE II. Measured Voltages for Cells (not containing the Fe 2+ Fe half-cell) Metal Electrodes Positive Electrode Measured Voltage, Ecell (V) Calculated Voltage, Ecell (V) Calculated Standard Voltage, E cell (V) Ni / Zn Cu / Zn Cu / Ni Al / Zn Al / Ni Al / Cu 4. Use equation (1a) and your Measured Reduction Potentials to determine and fill in the column of Calculated Voltages. Remember that the positive electrode is the cathode (in a galvanic cell). You should see good agreement (within 0.2 V) between measured and calculated voltages. 5. Use the Standard Reduction Potentials to complete the Calculated Standard Voltage column. You should see good agreement between the two sets of calculated voltages (except for cells containing Al), demonstrating that the choice of zero point, either the Fe 2+ Fe half-cell or the SHE, does not matter. 6. Combine the two relevant half-reactions to write the balanced (net ionic) reaction observed in each cell. Write the direction of the reaction based upon which electrode you observed to be positive. Ni / Zn Cu / Zn Cu / Ni Al / Zn Al / Ni Al / Cu 7. Use the balanced reactions to determine n and then use the Measured Voltages and the Calculated Standard Voltages to calculate the free energy changes and complete the table below. Ni / Zn Cu / Zn Cu / Ni Al / Zn Al / Ni n Calculated G (kj/mol) Calculated G (kj/mol) Show a sample calculation for the Ni/Zn reaction in the space below. Al / Cu 11-7

8. Compare your measured voltages with the calculated standard voltages for the cells. A) Are there any cells with measured voltages that differ from the expected standard voltage by more than 0.300 V? If so list them: B) Do the cells listed in part (A) have any half-cells in common? If so, which one(s)? DATA TABLE III. Voltages at different times for the Al / Zn cell. Initial Voltage (V) Final Voltage (V) Previously Measured Voltage (V) (from Table II) 9. It is known that Al metal does not corrode easily because Al metal will form a stable coating of aluminum oxide that protects the metal underneath so it will not oxidize. Given this information, answer the following questions for the Al / Zn cell: A) Circle your choice from each pair: After sanding the Al electrode, the initial voltage was (higher, lower) than the previously measured voltage. Since the zinc half-cell potential does not change, that means the measured half-cell potential for Al 3+ Al must (increase, decrease) which means it is (closer to, farther from) its standard value. B) Why do you think sanding the electrode would cause this change (relative to its standard value)? C) You should have observed the cell voltage change during the minute that you observed it. Explain what is occurring on the electrode that causes the observed voltage to change. 11-8