Why Metal Oxide Layers Change What You Observe in Reactions
Discover why metal oxide coatings can delay visible reactions, how aluminium and magnesium behave differently, and why surface effects must be distinguished from thermodynamic predictions.
Put an aluminium strip into blue copper(II) sulfate solution. Based on the metal activity series, aluminium should displace copper, producing a reddish-brown copper deposit. Yet an untreated aluminium strip can sit in the solution for a minute with almost no visible change.
Has the activity series got it wrong?
No. The aluminium is covered by a thin layer of aluminium oxide. This layer separates the underlying metal from the solution, making it difficult for the expected electron transfer to occur. The reaction can be thermodynamically favourable but kinetically inhibited by the surface coating.
Metal oxide layers change practical observations because they can prevent reactants from reaching the metal, slow electron transfer, or be chemically consumed before the underlying metal begins reacting. The effect depends on the properties of the particular oxide and the solution surrounding it.
Predict something before continuing: if you scratch through the oxide layer, where should the copper deposit appear first?
It should appear at the exposed aluminium. That small observation gives us a way to investigate the difference between a metal’s inherent reactivity and the behaviour of its actual surface.
01The reaction the activity series predicts
Start with the underlying chemistry.
Aluminium is above copper in the metal activity series. It has a greater tendency to lose electrons, so it can reduce copper(II) ions to copper metal.
The predicted net ionic equation is:
\[ \ce{2Al(s) + 3Cu^2+(aq) -> 2Al^3+(aq) + 3Cu(s)} \]
Two processes occur simultaneously.
Oxidation of aluminium:
\[ \ce{Al(s) -> Al^3+(aq) + 3e^-} \]
Aluminium atoms lose electrons and enter the solution as aluminium ions.
Reduction of copper(II) ions:
\[ \ce{Cu^2+(aq) + 2e^- -> Cu(s)} \]
Copper(II) ions gain electrons and become solid copper.
The six electrons transferred in the balanced equation ensure that the electrons lost by aluminium equal those gained by copper ions.
If the reaction proceeds, you would expect:
- A reddish-brown copper deposit to form on the aluminium.
- The aluminium surface to become duller or develop pits as aluminium enters solution.
- The blue colour of the solution to become less intense if enough copper(II) ions are consumed.
You would not expect hydrogen gas from this displacement reaction.
If you need to revise how the activity series predicts these reactions, see The Metal Activity Series: Practical HSC Chemistry Guide.
02What the oxide layer actually does
Aluminium reacts with oxygen in the air to form aluminium oxide:
\[ \ce{4Al(s) + 3O2(g) -> 2Al2O3(s)} \]
This happens rapidly when fresh aluminium is exposed to air.
The important feature is the structure of the resulting oxide layer. It is thin, strongly attached to the aluminium, and sufficiently continuous to protect the metal underneath.
This is called passivation.
Passivation occurs when a surface layer reduces the rate at which the underlying metal reacts with its surroundings.
Think of it as a protective seal
Imagine wearing a waterproof jacket in heavy rain.
The rain contacts the jacket rather than your skin. The jacket prevents water from reaching the surface underneath.
An aluminium oxide layer performs a similar job. Copper(II) ions in solution encounter the oxide coating rather than freely contacting the aluminium metal beneath it.
The analogy has a limit, though. Aluminium oxide is not a separate plastic covering. It is a chemically formed solid layer, and it can itself react with certain substances or be disrupted by particular conditions.
Why does this slow the reaction?
For the predicted displacement reaction to proceed, aluminium atoms must lose electrons and copper(II) ions must gain them.
If the aluminium is covered by a continuous oxide film, the solution has limited access to the underlying metal.
The oxide layer therefore:
- Reduces the area of aluminium directly available for reaction.
- Restricts contact between the dissolved reactants and the underlying metal.
- Inhibits electron transfer across the metal-solution interface.
The underlying aluminium has not suddenly become less reactive. The surface conditions have changed.
This is why scratching or otherwise disrupting the oxide layer can make a previously unremarkable practical produce visible evidence of a reaction.
A Royal Society of Chemistry teaching practical demonstrates this effect using chloride ions to disturb the aluminium oxide layer before investigating its reaction with copper(II) sulfate.
03Thermodynamic prediction versus reaction rate
This is the distinction that matters most when interpreting your results.
A thermodynamic prediction concerns whether a reaction is favourable in the direction written under the specified conditions.
Kinetics concerns how quickly that reaction proceeds.
These are different questions.
| Concept | What it tells you | Aluminium example |
|---|---|---|
| Metal activity series | Which metal has the greater tendency to be oxidised | Aluminium is above copper |
| Thermodynamic prediction | Whether the proposed redox reaction is favourable | Aluminium can reduce copper(II) ions |
| Reaction kinetics | How quickly the reaction proceeds | The oxide layer can make the reaction extremely slow |
| Surface condition | How accessible the reactive metal is | An intact oxide layer restricts contact |
A useful way to remember this:
A favourable reaction is not necessarily a fast reaction.
Think about the following two situations.
Situation A: Untreated aluminium
An aluminium strip is placed in copper(II) sulfate solution. Its oxide layer remains largely intact.
After 60 seconds, there is no obvious copper deposit.
This does not establish that aluminium is below copper in the activity series. It establishes that no visible displacement was detected within the observation period.
Situation B: Aluminium with a disrupted oxide layer
A small section of the oxide layer is removed or disrupted before the strip is placed in the same solution.
Copper begins depositing at the exposed region.
The difference is consistent with passivation controlling the observed reaction rate.
The metal’s relative activity has not changed between the two tests. Its surface condition has.
This is the same distinction explored in How to Compare Metal Reactivity Without Confusing Reaction Rate.
04Following the practical: from prediction to observation
Let’s reconstruct how you could investigate the aluminium example.
The original experimental question
Does aluminium actually displace copper from copper(II) sulfate solution, or does the lack of visible reaction indicate that the predicted displacement is incorrect?
The initial prediction is straightforward:
\[ \ce{2Al(s) + 3Cu^2+(aq) -> 2Al^3+(aq) + 3Cu(s)} \]
If the aluminium surface is accessible, copper should form.
Setting up a controlled comparison
Prepare two identical beakers.
Each contains 50.0 mL of copper(II) sulfate solution at the same concentration and temperature.
Take two aluminium strips with identical dimensions.
- Strip A retains its normal surface oxide.
- Strip B has a small, freshly exposed patch prepared immediately before immersion.
Suspend both strips to the same depth in their respective beakers.
Keep the solution concentration, volume, temperature, exposed metal area, and observation times consistent.
What should the original design show?
If the oxide layer is responsible for the delayed observation, the freshly exposed patch should provide a location where the reaction can begin.
The following is an illustrative set of observations, not measured experimental data.
| Test | Aluminium surface | Observation after 60 seconds |
|---|---|---|
| A | Oxide layer intact | No obvious copper deposit |
| B | Small oxide-free patch | Reddish-brown copper deposit at the exposed patch |
The result supports the idea that surface condition affects the observed reaction.
It does not establish that every part of the aluminium strip is reacting at the same rate.
What was wrong with the original design?
The original test used untreated aluminium and interpreted the absence of visible change as evidence against the activity-series prediction.
It did not account for the oxide layer.
The revised comparison deliberately changes the surface condition while keeping the solution conditions consistent.
A more extensive investigation could use several strips, repeat the trials, and record the amount of copper deposited at fixed time intervals.
There is another important consideration: aluminium oxide can reform rapidly after the metal is exposed to air. Preparing a surface and then leaving it on the bench for several minutes may weaken the comparison.
A chloride-containing treatment can also disrupt the protective film. However, adding sodium chloride changes the solution composition as well as affecting the surface. It should therefore be treated as a deliberate experimental condition, not as a completely neutral adjustment.
What should you write in your practical report?
Be precise about what you actually observed.
A statement such as:
No visible copper deposit formed on the untreated aluminium strip during the 60-second observation period.
is much stronger scientifically than:
Aluminium did not react with copper(II) sulfate.
The first describes the evidence. The second makes a broader claim that the experiment has not established.
05Not all metal oxide layers behave the same way
It would be tempting to conclude that all metal oxides protect the underlying metal.
That is incorrect.
The behaviour depends on the oxide’s properties, including its adherence, continuity, porosity, and ability to react with the surrounding solution.
Magnesium provides a useful contrast.
Magnesium oxide in dilute acid
Magnesium also develops a thin oxide coating when exposed to air.
However, magnesium oxide behaves differently from aluminium oxide when exposed to dilute hydrochloric acid.
The oxide itself reacts with hydrogen ions:
\[ \ce{MgO(s) + 2H+(aq) -> Mg^2+(aq) + H2O(l)} \]
Notice that this reaction does not produce hydrogen gas.
The oxide is being consumed in an acid-base reaction.
Once the surface layer has been sufficiently removed, the underlying magnesium can react with the acid:
\[ \ce{Mg(s) + 2H+(aq) -> Mg^2+(aq) + H2(g)} \]
Now hydrogen gas is produced.
This gives us an interesting practical observation: a magnesium ribbon may show a delay before obvious bubbling begins.
The initial acid is reacting with the oxide coating. The later bubbles provide evidence that the underlying magnesium is reacting.
The Royal Society of Chemistry’s practical on magnesium reacting with hydrochloric acid recommends checking that the ribbon is clean and removing visible oxidation with fine abrasive paper where necessary before investigating reaction rates.
What about rust on iron?
Iron provides another useful contrast.
Rust is a mixture of hydrated iron oxides. Unlike the continuous protective layer on aluminium, ordinary rust is often porous, flaky, and poorly attached to the underlying iron.
Water and oxygen can continue reaching the metal beneath it.
Consequently, rust does not provide the same effective protection against further corrosion.
Compare the three situations:
| Metal | Surface oxide | Behaviour |
|---|---|---|
| Aluminium | \(\ce{Al2O3}\) | Forms a strongly adherent, protective film under suitable conditions |
| Magnesium | \(\ce{MgO}\) | Can delay a reaction, but reacts with dilute acid |
| Iron | Hydrated iron oxides (rust) | Generally porous and non-protective, allowing corrosion to continue |
This is why simply identifying an oxide layer is not enough.
You need to consider what that particular oxide does under the experimental conditions.
06How to interpret an unexpected practical observation
When your experimental result disagrees with the activity series, resist the temptation to immediately change your predicted reaction.
Instead, work through the following reasoning.
First: establish the predicted reaction.
Identify the solid metal and the dissolved metal ions.
Use their relative positions in the activity series to predict whether displacement is favourable.
Second: identify the expected evidence.
Would you expect a deposit, a colour change, gas formation, or dissolution of the original metal?
Be specific. A reaction does not necessarily produce every type of visible evidence.
Third: inspect the surface conditions.
Could an oxide layer, contamination, or another coating be preventing contact between the reactants?
Consider whether the coating is continuous, protective, or likely to react with the solution.
Fourth: consider the observation time.
A result recorded after 30 seconds does not necessarily describe what would happen after 10 minutes.
A slow reaction can be incorrectly recorded as no reaction.
Fifth: revise the investigation.
If the surface is suspected of causing the problem, repeat the test using a controlled surface preparation method.
Keep the other experimental variables consistent.
Finally: compare the evidence with the prediction.
A positive observation, such as a copper deposit forming, can support the predicted displacement.
An absence of visible change requires more careful interpretation.
The important distinction is between what the experiment demonstrates and what you are inferring from it.
07Worked examples
Worked example: Predicting the reaction after aluminium oxide is disrupted
An aluminium strip with a freshly exposed surface is placed into excess copper(II) sulfate solution.
Predict the reaction, write the balanced net ionic equation, identify the oxidation and reduction processes, and describe two expected observations.
Step 1
Aluminium is above copper in the activity series.
Therefore, aluminium can displace copper(II) ions from solution.
Step 2
Aluminium loses three electrons:
\[ \ce{Al(s) -> Al^3+(aq) + 3e^-} \]
Copper(II) ions gain two electrons:
\[ \ce{Cu^2+(aq) + 2e^- -> Cu(s)} \]
Step 3
The lowest common multiple of three and two is six.
Multiply the aluminium half-equation by two and the copper half-equation by three.
\[ \ce{2Al -> 2Al^3+ + 6e^-} \]
\[ \ce{3Cu^2+ + 6e^- -> 3Cu} \]
Combining them gives:
\[ \ce{2Al(s) + 3Cu^2+(aq) -> 2Al^3+(aq) + 3Cu(s)} \]
Step 4
You should expect:
- Reddish-brown copper to deposit on the exposed aluminium.
- The aluminium to gradually dissolve as aluminium ions enter the solution.
The blue solution may become paler as copper(II) ions are consumed.
The reaction is not expected to proceed at the same rate across an aluminium surface that still has an intact protective oxide coating.
Worked example: Calculating the mass change during copper deposition
A freshly exposed aluminium strip reacts completely with copper(II) ions.
A total of \(0.00200\ \mathrm{mol}\) of aluminium is oxidised.
Calculate:
- The mass of aluminium lost.
- The mass of copper deposited.
- The net change in mass of the strip.
Assume all deposited copper remains attached, and no other material is gained or lost. Use:
- \(M(\ce{Al}) = 26.98\ \mathrm{g\,mol^{-1}}\)
- \(M(\ce{Cu}) = 63.55\ \mathrm{g\,mol^{-1}}\)
Step 1
\[ \ce{2Al + 3Cu^2+ -> 2Al^3+ + 3Cu} \]
The mole ratio is:
\[ n(\ce{Al}):n(\ce{Cu})=2:3 \]
Step 2
\[ \begin{aligned} n(\ce{Cu}) &=\frac{3}{2}\times 0.00200\\ &=0.00300\ \mathrm{mol} \end{aligned} \]
Step 3
\[ \begin{aligned} m(\ce{Al}) &=nM\\ &=0.00200\times 26.98\\ &=0.05396\ \mathrm{g} \end{aligned} \]
Step 4
\[ \begin{aligned} m(\ce{Cu}) &=nM\\ &=0.00300\times 63.55\\ &=0.19065\ \mathrm{g} \end{aligned} \]
Step 5
The strip loses aluminium but gains copper.
Therefore:
\[ \begin{aligned} \Delta m &=m(\ce{Cu})-m(\ce{Al})\\ &=0.19065-0.05396\\ &=+0.13669\ \mathrm{g} \end{aligned} \]
Final answer
The aluminium strip gains approximately \(0.137\ \mathrm{g}\).
This does not mean the aluminium failed to dissolve. It means the mass of copper deposited is greater than the mass of aluminium lost.
This is another reason to be careful when interpreting practical measurements. A change in total mass does not necessarily tell you which individual substances have been consumed.
08Questions and solutions
Question 1
An untreated aluminium strip is placed into copper(II) sulfate solution.
After 60 seconds, no visible copper deposit has formed.
A student concludes that copper is more reactive than aluminium.
Explain why this conclusion is not justified. Include the expected reaction if the aluminium oxide layer is disrupted.
Solution 1
The student’s conclusion is not justified because the aluminium oxide layer may be preventing the displacement reaction from becoming visible.
Aluminium is above copper in the activity series, so the expected reaction is:
\[ \ce{2Al(s) + 3Cu^2+(aq) -> 2Al^3+(aq) + 3Cu(s)} \]
The aluminium atoms are oxidised, while copper(II) ions are reduced.
However, aluminium rapidly forms a thin, adherent aluminium oxide layer when exposed to air.
This layer restricts contact between the aluminium and the copper(II) ions, slowing electron transfer at the surface.
The lack of visible change after 60 seconds therefore does not establish that the reaction is thermodynamically unfavourable.
The student has confused a kinetic limitation with a prediction of relative metal reactivity.
Question 2
A freshly prepared aluminium surface is placed into \(50.0\ \mathrm{mL}\) of copper(II) sulfate solution.
The copper(II) ion concentration decreases from \(0.100\ \mathrm{mol\,L^{-1}}\) to \(0.0960\ \mathrm{mol\,L^{-1}}\) over 300 seconds.
Assume:
- The solution volume remains constant.
- The only process consuming copper(II) ions is the displacement reaction.
- The reaction proceeds according to:
\[ \ce{2Al(s) + 3Cu^2+(aq) -> 2Al^3+(aq) + 3Cu(s)} \]
Calculate:
- The amount of copper(II) ions consumed.
- The amount of aluminium oxidised.
- The average rate of disappearance of copper(II) ions.
Explain why the average rate does not establish whether the reaction began immediately.
Solution 2
The amount of copper(II) ions consumed is \(2.00\times10^{-4}\ \mathrm{mol}\), and the amount of aluminium oxidised is \(1.33\times10^{-4}\ \mathrm{mol}\). The average rate of disappearance of copper(II) ions is \(1.33\times10^{-5}\ \mathrm{mol\,L^{-1}\,s^{-1}}\).
Step 1: Calculate the concentration change.
\[ \begin{aligned} \Delta[\mathrm{Cu}^{2+}] &=0.0960-0.100\\ &=-0.0040\ \mathrm{mol\,L^{-1}} \end{aligned} \]
The negative sign indicates that the concentration has decreased.
Step 2: Calculate the amount of copper(II) ions consumed.
Convert the volume into litres:
\[ V=50.0\ \mathrm{mL}=0.0500\ \mathrm{L} \]
Using \(n=cV\):
\[ \begin{aligned} n(\mathrm{Cu}^{2+}) &=0.0040\times0.0500\\ &=2.00\times10^{-4}\ \mathrm{mol} \end{aligned} \]
Step 3: Calculate the amount of aluminium oxidised.
From the balanced equation:
\[ n(\ce{Al})=\frac{2}{3}n(\mathrm{Cu}^{2+}) \]
Therefore:
\[ \begin{aligned} n(\ce{Al}) &=\frac{2}{3}\times2.00\times10^{-4}\\ &=1.33\times10^{-4}\ \mathrm{mol} \end{aligned} \]
Step 4: Calculate the average rate of disappearance.
The positive rate of disappearance is defined as:
\[ r=-\frac{\Delta[\mathrm{Cu}^{2+}]}{\Delta t} \]
Substitute the values:
\[ \begin{aligned} r&=\frac{0.0040}{300}\\ &=1.33\times10^{-5}\ \mathrm{mol\,L^{-1}\,s^{-1}} \end{aligned} \]
Step 5: Interpret the result.
This is an average rate over the entire 300-second period.
It does not tell us whether the reaction started immediately or whether there was an initial delay while the oxide layer was disrupted.
For example, a reaction that begins slowly and then accelerates could have the same average rate as one that proceeds at a relatively constant rate.
To investigate the oxide layer’s effect, measurements at shorter time intervals would provide more useful information about changes in reaction rate.
Question 3
Two identical aluminium strips are placed into separate beakers containing equal volumes and concentrations of copper(II) sulfate solution.
Strip A has an intact oxide layer.
Strip B has a narrow scratch through its oxide layer, made immediately before immersion.
The following illustrative observations are recorded:
| Observation time | Strip A | Strip B |
|---|---|---|
| 30 seconds | No visible deposit | Copper deposit at the scratch |
| 2 minutes | No obvious change | Deposit has increased at the scratch |
| 5 minutes | No obvious change | Larger copper deposit at the exposed region |
A student concludes that strip B is more reactive than strip A.
Evaluate this conclusion. Explain what the results suggest about the oxide layer and describe one improvement that would strengthen the investigation.
Solution 3
Strip B has not become intrinsically more reactive than strip A. Both strips are aluminium, but their surface conditions differ.
The results support the conclusion that the oxide layer restricts the reaction between aluminium and copper(II) ions.
Strip A retains its protective oxide layer. The solution therefore has limited access to the underlying aluminium.
Strip B has a scratch that exposes fresh aluminium. At this location, aluminium can lose electrons and copper(II) ions can gain them.
The reaction is:
\[ \ce{2Al(s) + 3Cu^2+(aq) -> 2Al^3+(aq) + 3Cu(s)} \]
The appearance of copper at the scratch supports the surface-barrier explanation.
The tempting interpretation is that the strip showing more reaction must be a more reactive metal. However, the strips contain the same metal. The difference is their accessible surface area and oxide coverage, not their position in the activity series.
A useful improvement would be to repeat the experiment with several identical strips and standardise the surface preparation.
A particularly informative comparison would involve observing an intact aluminium strip in the solution, then deliberately exposing a small patch while it remains immersed. The appearance of copper specifically at that patch would strengthen the evidence that the oxide layer is responsible.
The temperature, solution concentration, volume, and immersion depth should remain controlled.
Question 4
Three practical observations are recorded:
- An aluminium strip shows little visible reaction in neutral copper(II) sulfate solution.
- A magnesium ribbon shows a delay before producing hydrogen bubbles in dilute hydrochloric acid.
- An iron nail continues to corrode beneath a reddish-brown rust coating in damp air.
Explain why these observations do not contradict one another.
Your answer should discuss the properties of the oxide layers and their interactions with the surrounding substances.
Solution 4
The observations are consistent because the three oxide layers have different physical and chemical properties.
Aluminium: protective passivation
Aluminium forms a thin, strongly adherent aluminium oxide layer.
In neutral copper(II) sulfate solution, this layer can restrict access to the underlying aluminium.
The expected displacement reaction remains:
\[ \ce{2Al + 3Cu^2+ -> 2Al^3+ + 3Cu} \]
However, the protective surface film can greatly reduce the observed reaction rate.
Magnesium: oxide consumed by acid
Magnesium develops a surface layer of magnesium oxide.
In dilute hydrochloric acid, the oxide reacts with hydrogen ions:
\[ \ce{MgO + 2H+ -> Mg^2+ + H2O} \]
This process does not produce hydrogen gas.
Once sufficient oxide has been removed, exposed magnesium reacts:
\[ \ce{Mg + 2H+ -> Mg^2+ + H2} \]
The delay in bubbling is therefore consistent with the oxide layer being consumed before the underlying metal reacts.
Iron: non-protective rust
Rust is generally porous and flaky rather than forming a continuous, strongly adherent protective coating.
Water and oxygen can continue reaching the iron beneath the rust, allowing corrosion to proceed.
The key point is that an oxide layer does not automatically protect a metal.
Its effectiveness depends on whether it forms a continuous barrier, how strongly it adheres, and whether the surrounding chemicals can attack it.
Question 5
An oxide-coated magnesium sample is used in a two-stage investigation.
The coating is independently identified as magnesium oxide.
In the first stage:
- \(1.00\ \mathrm{mL}\) of \(0.100\ \mathrm{mol\,L^{-1}}\) hydrochloric acid is added.
- The acid reacts completely with the magnesium oxide coating.
- The amount of acid is exactly sufficient to consume the coating.
- No hydrogen gas is collected.
In the second stage:
- A fresh \(1.00\ \mathrm{mL}\) portion of \(0.100\ \mathrm{mol\,L^{-1}}\) hydrochloric acid is added to the now-exposed magnesium.
- A total of \(1.24\ \mathrm{mL}\) of hydrogen gas is collected at \(25^\circ\mathrm{C}\) and \(100\ \mathrm{kPa}\).
Assume:
- The first acid portion reacts only with magnesium oxide.
- The second acid portion reacts only with metallic magnesium.
- No gas is lost during collection.
- The molar volume of a gas under the stated conditions is \(24.8\ \mathrm{L\,mol^{-1}}\).
Use:
- \(M(\ce{MgO})=40.30\ \mathrm{g\,mol^{-1}}\)
- \(M(\ce{Mg})=24.31\ \mathrm{g\,mol^{-1}}\)
Calculate:
- The amount and mass of magnesium oxide in the coating.
- The amount and mass of magnesium consumed in the second stage.
- Explain why the absence of hydrogen in the first stage does not establish that magnesium is below hydrogen in the activity series.
Solution 5
The magnesium oxide coating contains \(5.00\times10^{-5}\ \mathrm{mol}\) of MgO, with a mass of \(2.02\ \mathrm{mg}\). During the second stage, \(5.00\times10^{-5}\ \mathrm{mol}\) of magnesium is consumed, corresponding to \(1.22\ \mathrm{mg}\).
The important distinction is that the first stage is an acid-base reaction involving magnesium oxide, while the second stage is a redox reaction involving metallic magnesium.
Step 1: Calculate the amount of hydrogen ions in the first acid portion.
Convert the volume to litres:
\[ V=1.00\ \mathrm{mL}=0.00100\ \mathrm{L} \]
Using \(n=cV\):
\[ \begin{aligned} n(\mathrm{H}^{+}) &=0.100\times0.00100\\ &=1.00\times10^{-4}\ \mathrm{mol} \end{aligned} \]
Step 2: Calculate the amount of magnesium oxide.
The reaction is:
\[ \ce{MgO(s) + 2H+(aq) -> Mg^2+(aq) + H2O(l)} \]
Two moles of hydrogen ions react with one mole of magnesium oxide.
Therefore:
\[ \begin{aligned} n(\ce{MgO}) &=\frac{1.00\times10^{-4}}{2}\\ &=5.00\times10^{-5}\ \mathrm{mol} \end{aligned} \]
Step 3: Calculate the mass of magnesium oxide.
\[ \begin{aligned} m(\ce{MgO}) &=nM\\ &=5.00\times10^{-5}\times40.30\\ &=0.002015\ \mathrm{g} \end{aligned} \]
Convert to milligrams:
\[ m(\ce{MgO})=2.02\ \mathrm{mg} \]
Step 4: Calculate the amount of hydrogen gas collected in the second stage.
Convert the gas volume:
\[ V(\ce{H2})=1.24\ \mathrm{mL}=0.00124\ \mathrm{L} \]
Using the molar volume:
\[ \begin{aligned} n(\ce{H2}) &=\frac{V}{V_m}\\ &=\frac{0.00124}{24.8}\\ &=5.00\times10^{-5}\ \mathrm{mol} \end{aligned} \]
Step 5: Calculate the amount of magnesium consumed.
The second-stage reaction is:
\[ \ce{Mg(s) + 2H+(aq) -> Mg^2+(aq) + H2(g)} \]
The mole ratio of magnesium to hydrogen gas is 1:1.
Therefore:
\[ n(\ce{Mg})=5.00\times10^{-5}\ \mathrm{mol} \]
Step 6: Calculate the mass of magnesium consumed.
\[ \begin{aligned} m(\ce{Mg}) &=nM\\ &=5.00\times10^{-5}\times24.31\\ &=0.0012155\ \mathrm{g} \end{aligned} \]
Therefore:
\[ m(\ce{Mg})=1.22\ \mathrm{mg} \]
Step 7: Explain the different observations.
The first acid portion reacts with magnesium oxide:
\[ \ce{MgO + 2H+ -> Mg^2+ + H2O} \]
No hydrogen gas is produced because hydrogen ions are used to form water.
The second acid portion reacts with exposed magnesium metal:
\[ \ce{Mg + 2H+ -> Mg^2+ + H2} \]
This is a redox reaction. Magnesium loses electrons, while hydrogen ions gain electrons to form hydrogen gas.
The tempting conclusion is that no hydrogen means no reaction occurred during the first stage.
That is incorrect. The acid was consumed by the oxide coating, but the reaction did not produce a gas.
The experiment demonstrates why an observation must be interpreted in the context of the actual chemical species present. A gas-volume measurement alone would have missed the initial reaction entirely.
08Where this connects to the next chemistry concept
Metal oxide layers show why practical observations cannot always be interpreted using the activity series alone.
You need to consider three connected ideas:
- The relative tendency of metals to lose electrons.
- The physical and chemical properties of the surface oxide.
- The kinetics of the reaction under the actual experimental conditions.
Once you can separate these ideas, reaction-rate graphs become much easier to interpret.
For example, an initial flat section of a gas-volume-versus-time graph could indicate a delay before the underlying metal becomes exposed. A later increase in gradient would indicate that hydrogen production has begun and the reaction is proceeding.
The next useful step is learning to distinguish an induction period, a changing reaction rate, and a genuinely unfavourable reaction. Those are three very different explanations for a practical that appears to do nothing.