MYP Integrated sciences

Life Science Enhancement - Chemistry 2

Hydrogen – the ‘water maker’

Hydrogen is the most abundant element in the universe and central to chemistry as the ‘water maker’. This unit develops practical skills and chemical understanding through five activities focused on the preparation, properties, and reactions of hydrogen. Balanced equations are a core learning point in every activity.

Content

Teacher support documents for enhancement unit Chemistry 2


Chemistry 2.1 - The reaction of active metals with water.

Background

The Group 1 elements (alkali metals) include lithium, sodium, and potassium. They are soft, low-density metals that can be cut with a knife and are less dense than water, so they float. Their reactivity with water increases down the group: lithium reacts gently, sodium reacts more vigorously, and potassium can ignite the hydrogen produced. This trend illustrates how periodic position influences chemical behaviour.

Aim

Observe formation of hydrogen when lithium, sodium, and potassium react with water; compare hardness, density, and reactivity; record observations; write balanced equations.

Equations

2Li(s) + 2H2O(l) → 2LiOH(aq) + H2(g)

2Na(s) + 2H2O(l) → 2NaOH(aq) + H2(g)

2K(s) + 2H2O(l) → 2KOH(aq) + H2(g)

You can see videos of the reactions of each of these metals using the following links

The properties of lithium

The properties of sodium

The properties of potassium

Key notes


Summary

  • Group 1 metals react with water to form alkaline hydroxides and hydrogen gas.
  • Trends in softness, density, and reactivity
  • Observations (floating, motion, ignition, indicator colour)
  • Same general equation: 2M + 2H2O → 2MOH + H2

Check your understanding

  • Why do Li, Na, and K float on water, and how do bubbles affect their motion?
  • How does phenolphthalein help confirm the products of the reaction?
  • What trend in reactivity is shown down Group 1, and how was this visible in the demo?

Chemistry 2.2 — The gas laws

Avogadro’s law

Avogadro's law states that all gases occupy the same volume for the same number of particles (moles).

n ∝ V (constant T and P)

Avogadro's law

In simple terms, this means that all gases behave the same way as regards their volume compared to the number of particles of gas (moles). So 1 mol of hydrogen gas occupies exactly the same volume as one mol of oxygen gas (under the same conditions of pressure and temperature).

At room temperature, about 25ºC, and normal atmospheric pressure 100kPa, one mol of any gas occupies a volume of about 24 dm3.

This allows us to calculate the number of moles of gas in any given volume at room temperature and pressure.

Example: Calculate the number of particles in 6 dm3 of hydrogen at RTP (room temperature and pressure)

Moles of gas = 6/24 = 0.25 mol

The number of particles = mol x Avogadro's number

The number of particles = 6 x 1023 x 0.25 = 1.25 x 1023 hydrogen molecules


Boyle's law

Other scientists, following on from Avogadro’s work, investigated the volume of gases when the pressure varied.

Robert Boyle investigated the relationship between volume and pressure of a gas. He realised that there was an inverse proportionality for all gases.

P ∝ 1/V (constant T and n)

Boyle's law


Charles' law

Jacques Charles investigated the relationship between the volume of a fixed mass of gas and the temperature of the gas.

He found that the volume of all gases is proportional to the temperature when the temperature is measured in Kelvin.

V ∝ T (constant P and n)

Charles' law


The ideal gas equation

The ideal gas equation combines all of the above gas laws and allows calculations to take into account variable temperature and pressure of gases.

PV = nRT

The ideal gas equation

Where 'R' is the universal gas constant = 8.31 J K-1 mol-1.

Hence, if the pressure and temperature of a gas are known, then the number of moles, n, can be determined from the ideal gas equation by rearranging the equation so that:

n = PV/RT

The rearranged ideal gas equation


Summary

  • Avogadro's law relates gas volume and amounts
  • Boyle's law relates gas volume and pressure
  • Charles' law relates gas volume and temperature
  • The ideal gas equation combines all of the above gas laws into PV = nRT

Now test yourself


Chemistry 2.3 — Preparation and properties of hydrogen

Background

In the previous lesson, hydrogen gas was produced when very reactive metals reacted with water, forming alkaline solutions and H2.

In this lesson, we switch to less reactive metals and use dilute acids to prepare hydrogen. In both cases the metal donates electrons and hydrogen ions are reduced to H2:

With acids, H+(aq) accepts electrons; with water, H2O acts as a (weak) proton (hydrogen ion) source.

This is because water is a much weaker acid than H+(aq), only the more reactive metals release hydrogen from water at room temperature, whereas many metals will react with dilute acids.


Redox (reduction and oxidation)

The reaction between active metals and water (and dilute acids) is an electron transfer reaction.

Metals have loosely held electrons in their outer electron shells. These electrons can be transferred to the hydrogen ions that are present in both water and dilute acids.

The metal atoms lose electrons and become metal ions. This loss of electrons is called oxidation:

Mg(s) → Mg2+(aq) + 2e-

The hydrogen ions in water (or acids) gain electrons and become hydrogen atoms, which then join up to make hydrogen molecules (hydrogen gas).

2H+(aq) + 2e- → H2(g)

This gain of electrons is called reduction.

Acids react faster than water, because they have a much higher concentration of H+ ions.

Equation:

Mg(s) + H2SO4(aq) → MgSO4(aq) + H2(g)

Mg(s) + 2HCl(aq) → MgCl2(aq) + H2(g)


Summary

Hydrogen can be produced by reacting magnesium, or another active metal with dilute acids.

The ‘squeaky pop’ is a test for hydrogen gas and confirms H2

The lower density of hydrogen than air is shown by safely ‘pouring’ the gas upwards into an empty test tube.


Gas collection in the laboratory

The gas syringe

1. Using a gas syringe

The gas generation apparatus, usually a conical flask or side-arm tube is connected directly to the gas syringe. It is important that the apparatus is gas tight, with no leaks.

The gas syringe


2. By downward displacement of water using a measuring cylinder.

Gas collection by downward delivery


Activity - To investigate the properties of hydrogen gas

Apparatus and chemicals

  • Side-arm boiling tube or conical flask with bung and delivery tube
  • Magnesium ribbon; dilute sulfuric acid (~0.5–1.0 mol dm−3)
  • Water trough; test tubes for collection over water; test-tube rack
  • Splints; lighter/matches
  • PPE: goggles, gloves

Procedure

  • Assemble the generator with Mg ribbon. Add dilute H2SO4 and connect the delivery tube to the water-filled collection setup.
  • Collect gas in test tubes over water; cap each tube immediately after filling.
  • Discard the first tube (air contamination). Test the next with a lighted splint — a ‘squeaky pop’ confirms H2.
  • For density: hold a tube of H2 mouth-up beneath an empty test tube. Then test the 'empty' test tube with a lighted splint.

Safety

  • Keep flames well away from the generator; test gases away from the apparatus.
  • Vent a small amount of gas before testing; never test directly at the delivery tube.
  • Wear goggles; handle acids carefully; rinse spills and neutralise as required.
  • Ensure bungs/tubing are secure to avoid leaks and flashback risk.

Culminating activity - Relative mass determination of a reactive metal

A known mass of a reactive metal is allowed to react with water and the hydrogen gas produced is collected by downwards displacement of water. The volume of hydrogen produced is used to determine the moles of hydrogen gas, and from the equation for the reaction, the moles of metal reacted.

The mass of the metal sample and the moles of the metal sample can then be used to determine the relative mass using the equation:

Relative mass = mass/moles

Experiment E01 Relative Mass Determination - experimental details


Check your understanding

  • Why is the first test tube of gas discarded before testing?
  • What does the ‘squeaky pop’ reveal about the gas collected?
  • How does the ‘pouring’ demonstration provide evidence about hydrogen’s density?

Chemistry 2.4 — Rates of reaction

Background

Building on Lesson 3 (hydrogen from metals + dilute acids), we now compare how fast hydrogen is produced when magnesium reacts with different acids at the same formal concentration. Differences in rate arise from acid strength (extent of ionisation → [H+]) and, for sulfuric acid, its diprotic nature. We’ll measure gas volume vs time and estimate the initial rate fairly by controlling variables.

Equations

Mg(s) + 2HCl(aq) → MgCl2(aq) + H2(g)

Mg(s) + H2SO4(aq) → MgSO4(aq) + H2(g)

Mg(s) + 2CH3COOH(aq) → (CH3COO)2Mg(aq) + H2(g)


Activity - Measure and compare initial rates of H2 production for Mg with different acids

Apparatus and chemicals

  • Gas syringe (100 mL) with low-friction plunger or water displacement setup
  • Conical flask with side-arm (or bung + delivery tube), clamp/stand, stopwatch
  • Magnesium ribbon (cut to equal lengths, e.g., 2.0 cm) and fine emery paper
  • Acids at the same formal concentration (e.g., 0.50 mol dm−3): HCl, H2SO4, CH3COOH
  • Thermometer/probe, measuring cylinder(s), PPE: goggles, gloves

Procedure

  • Cut identical Mg pieces; lightly clean with emery paper; keep pieces dry.
  • Add a measured volume of acid to the flask; note the temperature.
  • Start timing as soon as the Mg is added and the bung secured.
  • Record H2 volume every 5 s for 30–60 s (higher density early on gives the best estimate of the initial slope).
  • Repeat for each acid (same Mg length and acid volume). Keep room and solution temperature as constant as possible.
  • Plot V (mL) vs t (s) for each acid on the same axes and estimate the initial rate from the early slope (see worked example).

Safety

  • Wear goggles; handle acids carefully; neutralise and wipe spills immediately.
  • Do not bring flames near the apparatus; vent a small amount of gas before any test.
  • Ensure good seals (bung/tubing) to avoid leaks and plunger blow-out.

Worked example — estimating an initial rate

From a V–t graph, take two earliest reliable points on the straight region, e.g., at 10 s: 14 mL and at 25 s: 32 mL.

Initial rate ≈ ΔV/Δt = (32 − 14) mL / (25 − 10) s = 18 mL / 15 s = 1.2 mL s−1

Use the steep, early section; avoid curved portions or plateaus.


Summary

With Mg held constant, stronger acids (greater effective [H+]) produce hydrogen faster than a weak acid of the same molarity. Plotting V–t and comparing initial slopes gives a fair, quantitative comparison of rates.


Check your understanding

  • Why must the Mg pieces be the same size and similarly cleaned?
  • How do you estimate the initial rate fairly from a V–t graph?
  • Explain why ethanoic acid gives a slower rate than hydrochloric acid at equal molarity.

Now test yourself

Click on the button below to access the self-tests for MYP9 and MYP10.

MYP Self-test