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Questions on electrode potentials and the standard hydrogen electrode
Half-cells and how a potential difference arises at an electrode, the standard hydrogen electrode and standard conditions, the standard electrode potential, platinum electrodes for ion and gas half-cells, the salt bridge and why it holds potassium nitrate, the high-resistance voltmeter, conventional cell representation, E°cell = E°right − E°left, what a positive E°cell does and does not predict, required practical 8, measuring the EMF of a cell, and the conventions other boards use.
19 original questions · 67 marks · the electrode potentials and the standard hydrogen electrode notes · Electrochemistry · Flashcards for this unit
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Explain why aluminium foil placed in copper(II) sulfate solution shows almost no change for several minutes, yet becomes coated with copper, and the mixture warms, soon after sodium chloride is dissolved in the solution. E°(Al³⁺/Al) = −1.66 V; E°(Cu²⁺/Cu) = +0.34 V. Your answer should predict whether the reaction is feasible, give its equation, and explain why a feasible reaction may not be seen.
Mark scheme
Indicative content
- copper(II) ions are reduced and aluminium is oxidised, so the copper half-cell goes on the right and E°cell = 0.34 − (−1.66) = +2.00 V
- E°cell is positive, so the reduction of Cu²⁺ by aluminium is feasible under standard conditions and copper is predicted to form
- the equation balances six electrons: 2Al(s) + 3Cu²⁺(aq) → 2Al³⁺(aq) + 3Cu(s), with neither E° value multiplied
- E° values predict whether a reaction can happen, not how fast, because they say nothing about the activation energy of the reaction
- the aluminium is covered by a thin, unreactive layer of aluminium oxide that keeps the copper(II) ions off the metal, so at first the rate is negligible
- chloride ions break down the oxide layer and expose the metal, so the feasible reaction now goes at a visible rate and the energy it releases warms the mixture
Levels
- Level 3 (5–6 marks) E°cell is calculated correctly, the reaction is predicted feasible, the balanced six-electron equation is given, the limit of E° values to feasibility rather than rate is stated, and the oxide layer and its removal by chloride are used to explain both the delay and the later reaction
- Level 2 (3–4 marks) E°cell is calculated, the reaction predicted feasible and the equation is right; the delay is explained only in part, such as the oxide layer with no role for chloride, or E° values are not separated from rate
- Level 1 (1–2 marks) the reaction is called feasible or the oxide layer mentioned; the E° values are typically taken to mean the reaction must start at once, and the equation does not balance the electrons
Describe how you would measure the EMF of a cell made from a zinc half-cell and a copper half-cell in a school laboratory.
Mark scheme
Indicative content
- clean the zinc and copper strips with emery paper to remove the oxide layer, then rinse and dry them
- stand the zinc in 1.00 mol dm⁻³ zinc sulfate and the copper in 1.00 mol dm⁻³ copper(II) sulfate, in separate beakers
- join the solutions with a strip of filter paper soaked in saturated potassium nitrate solution as a salt bridge
- connect the two metals to a high-resistance voltmeter, positive terminal to the copper, so that almost no current flows
- read the voltmeter once the reading is steady, and record the temperature, which should be 298 K
- repeat with fresh solutions and a fresh salt bridge, and take the mean of concordant readings
Levels
- Level 3 (5–6 marks) all the elements of a standard measurement are present: cleaned electrodes, 1.00 mol dm⁻³ solutions of each metal's own ions, a salt bridge and what it is made of, a high-resistance voltmeter with the polarity given, a steady reading at 298 K and repeats
- Level 2 (3–4 marks) the two half-cells, the salt bridge and the voltmeter are described correctly; the 1.00 mol dm⁻³ concentrations, the temperature, the high-resistance voltmeter or the cleaned electrodes are not mentioned
- Level 1 (1–2 marks) zinc and copper are dipped in solutions joined to a voltmeter, often in the same beaker or with a wire in place of the salt bridge
Calculate the electrode potential of each metal half-cell from a student's readings, given in the table, for three cells measured by the method of required practical 8, each with a copper half-cell as the positive electrode. E°(Cu²⁺/Cu) = +0.34 V. Use your values to predict the EMF of a cell made from the zinc and nickel half-cells, stating which electrode is positive.
Cell, copper on the right Reading / V Nickel–copper 0.57 Lead–copper 0.46 Zinc–copper 1.09 Mark scheme
- M1 copper is the right-hand electrode, so E(metal) = 0.34 − reading
- A1 E(Ni²⁺/Ni) = −0.23 V, E(Pb²⁺/Pb) = −0.12 V and E(Zn²⁺/Zn) = −0.75 V
- M1 for the zinc–nickel cell, EMF = E(Ni) − E(Zn) = (−0.23) − (−0.75); allow the difference of the two readings, 1.09 − 0.57
- B1 nickel has the less negative potential, so the nickel electrode is positive and goes on the right
- A1 predicted EMF = +0.52 V; allow error carried forward from the electrode potentials
Describe the standard hydrogen electrode, giving the conditions under which it is used, and explain why its electrode is made of platinum.
Mark scheme
- B1 the solution contains H⁺ ions at a concentration of 1.00 mol dm⁻³, for example 1.00 mol dm⁻³ hydrochloric acid (allow 1 mol dm⁻³)
- B1 hydrogen gas is bubbled in at 100 kPa and the temperature is 298 K
- B1 the gas passes over a platinum electrode, coated with platinum black, that dips into the acid
- B1 platinum conducts and is inert, so it carries electrons to and from the H⁺/H₂ equilibrium without reacting, since hydrogen cannot itself be an electrode
Deduce which two of the half-cells in the table, connected together, give the cell with the largest EMF, and calculate that EMF. Then write the conventional representation of the cell with the smallest EMF. The table gives four standard electrode potentials.
Half-equation E° / V Mg²⁺(aq) + 2e⁻ ⇌ Mg(s) −2.37 Zn²⁺(aq) + 2e⁻ ⇌ Zn(s) −0.76 Cu²⁺(aq) + 2e⁻ ⇌ Cu(s) +0.34 Ag⁺(aq) + e⁻ ⇌ Ag(s) +0.80 Mark scheme
- B1 the largest EMF comes from the two values furthest apart: magnesium and silver, with silver on the right
- M1 E°cell = E°right − E°left = (+0.80) − (−2.37)
- A1 E°cell = +3.17 V
- B1 smallest EMF is copper with silver, +0.46 V: Cu(s) | Cu²⁺(aq) || Ag⁺(aq) | Ag(s); reject zinc with copper, +1.10 V; ignore the EMF if not given
Explain why the EMF of a cell is measured with a high-resistance voltmeter, and why a metal wire cannot be used in place of the salt bridge.
Mark scheme
- B1 a high-resistance voltmeter allows almost no current to flow through the cell
- B1 no voltage is lost driving a current and the concentrations do not change, so the reading is the EMF; reject 'more accurate' alone
- B1 each end of a wire dipping into a solution would form a new metal–solution half-cell with its own electrode potential
- B1 those extra potentials would add to the reading, so the measured value would not be the EMF of the cell
Calculate E°(Ni²⁺/Ni) from the standard cell in the diagram, given that E°(Cu²⁺/Cu) = +0.34 V. Then calculate the standard EMF of a cell made from a nickel half-cell and a silver half-cell, E°(Ag⁺/Ag) = +0.80 V.
A nickel half-cell and a copper half-cell under standard conditions, with the reading of the high-resistance voltmeter and the sign of each terminal shown. Mark scheme
- M1 E°cell = E°right − E°left, so +0.59 = (+0.34) − E°(Ni²⁺/Ni)
- A1 E°(Ni²⁺/Ni) = 0.34 − 0.59 = −0.25 V
- M1 silver is more positive and goes on the right: E°cell = (+0.80) − (−0.25); allow error carried forward from the nickel value
- A1 E°cell = +1.05 V
Give the meaning of the term standard electrode potential.
Mark scheme
- B1 the EMF, or potential difference, of a cell measured when no current flows (allow 'voltage')
- B1 in which the half-cell is connected to a standard hydrogen electrode; reject an answer with no reference electrode
- B1 with both half-cells under standard conditions: 298 K, 100 kPa and 1.00 mol dm⁻³ of each ion
Explain the function of the salt bridge in an electrochemical cell, and explain why potassium nitrate is a suitable salt to use in it.
Mark scheme
- B1 the salt bridge allows ions to move between the two half-cells, completing the circuit; reject 'carries electrons'
- B1 the movement of ions keeps each solution electrically neutral without the two solutions mixing
- B1 potassium ions and nitrate ions do not react with the ions in either half-cell and form no precipitate
Explain how a potential difference arises between a strip of zinc and a solution of zinc ions in which it stands.
Mark scheme
- B1 an equilibrium is set up at the surface of the metal, Zn²⁺(aq) + 2e⁻ ⇌ Zn(s)
- B1 zinc atoms leave the metal as Zn²⁺ ions and leave their electrons behind on the strip
- B1 the metal becomes negatively charged relative to the solution, giving a potential difference between them
Calculate the standard EMF of a cell made from a standard zinc half-cell, E° = −0.76 V, and a standard silver half-cell, E° = +0.80 V, and state which electrode is positive.
Mark scheme
- M1 silver has the more positive E°, so the silver half-cell is the right-hand, positive electrode
- M1 E°cell = E°right − E°left = (+0.80) − (−0.76)
- A1 E°cell = +1.56 V, with the silver electrode positive
Calculate the standard EMF of the cell Mg(s) | Mg²⁺(aq) || Fe³⁺(aq), Fe²⁺(aq) | Pt(s), and write the equation for the reaction when it delivers a current. E°(Mg²⁺/Mg) = −2.37 V; E°(Fe³⁺/Fe²⁺) = +0.77 V.
Mark scheme
- M1 E°cell = E°right − E°left = (+0.77) − (−2.37)
- B1 Mg(s) + 2Fe³⁺(aq) → Mg²⁺(aq) + 2Fe²⁺(aq), with the iron half-equation doubled and its E° not doubled
- A1 E°cell = +3.14 V
Complete the conventional representation of the cell made from a standard Fe³⁺/Fe²⁺ half-cell, E° = +0.77 V, and a standard silver half-cell, E° = +0.80 V, and give its EMF.
Mark scheme
- B1 the silver half-cell is on the right, written || Ag⁺(aq) | Ag(s), because its E° is more positive
- B1 the iron half-cell is on the left, written Pt(s) | Fe²⁺(aq), Fe³⁺(aq) ||, with platinum at the outer end, a comma between the ions and Fe³⁺ next to the double line
- B1 EMF = 0.80 − 0.77 = +0.03 V, with the silver electrode positive
Suggest how the standard electrode potential of the Cl₂/Cl⁻ half-cell could be measured, describing the chlorine half-cell.
Mark scheme
- B1 chlorine gas at 100 kPa bubbled over a platinum electrode
- B1 in a solution of chloride ions at 1.00 mol dm⁻³, such as potassium chloride solution, at 298 K
- B1 connected by a salt bridge and a high-resistance voltmeter to a standard hydrogen electrode; the reading is E°, with the chlorine electrode positive
Compare a standard zinc half-cell with a standard Fe³⁺/Fe²⁺ half-cell, in terms of the species present and the electrode used.
Mark scheme
- B1 the zinc half-cell is a metal in a solution of its own ions, and the zinc metal is the electrode
- B1 the iron half-cell holds two ions, Fe³⁺ and Fe²⁺, in the same solution, each at 1.00 mol dm⁻³
- B1 neither iron species is a solid, so an inert platinum electrode is needed; in both, a redox equilibrium is set up at the electrode surface
Evaluate the statement that the salt bridge carries electrons from one half-cell to the other.
Mark scheme
- B1 the statement is wrong: electrons flow only through the external wire and the electrodes
- B1 ions move through the salt bridge, anions towards the half-cell where oxidation occurs and cations towards the one where reduction occurs
- B1 that movement of ions keeps each solution electrically neutral, so the current can continue
Justify the choice of the zinc electrode as the negative pole of a cell made from a standard zinc half-cell, E° = −0.76 V, and a standard copper half-cell, E° = +0.34 V.
Mark scheme
- B1 zinc has the more negative E°, so the equilibrium Zn²⁺(aq) + 2e⁻ ⇌ Zn(s) lies further to the left than the copper one and zinc releases electrons more readily
- B1 zinc is oxidised, Zn(s) → Zn²⁺(aq) + 2e⁻, and the electrons it leaves on the metal make it the negative electrode; electrons flow from zinc to copper through the external circuit
- B1 copper is the positive electrode, where Cu²⁺ is reduced, and E°cell = 0.34 − (−0.76) = +1.10 V comes out positive only with the cell written Zn(s) | Zn²⁺(aq) || Cu²⁺(aq) | Cu(s), zinc on the left
Identify the positive electrode of the cell Mg(s) | Mg²⁺(aq) || Cu²⁺(aq) | Cu(s), and the direction in which electrons flow in the external circuit.
Mark scheme
- B1 copper is the positive electrode, as the right-hand half-cell with the more positive E°
- B1 electrons flow through the external wire from the magnesium to the copper
Suggest two reasons why a student's zinc–copper cell reads 0.92 V when the expected EMF is 1.10 V.
Mark scheme
- B1 an oxide layer or grease on a metal strip, so the equilibrium at its surface is not the one intended
- B1 a voltmeter of too low a resistance, so a current flows and the reading falls below the EMF; or a dry or contaminated salt bridge
Practise electrode potentials and the standard hydrogen electrode one question at a time