Hydrogen by electrolysis

Fill a beaker with tap water, dip in two metal rods, connect them to a battery — and almost nothing happens. Add a few drops of acid and suddenly the water comes alive: tiny bubbles stream off both rods, and within minutes you can collect two separate gases. This is electrolysis of water, the classroom demonstration that hydrogen gas can be pulled straight out of the same liquid that fills a drinking glass, using nothing but electricity and a pinch of acid. This article stays inside the ICSE Class 8 syllabus: you need the definitions of electrolysis, electrolyte and electrode; you need to know which gas collects where and in what ratio; and you need the word and symbol equations. We build on the Pass-1 numbers — the 2:1 hydrogen-to-oxygen volume ratio — and go one level deeper into why that ratio must hold, using only ideas already in your syllabus.

The core insight

Passing electric current through acidified water decomposes it into hydrogen at the cathode and oxygen at the anode, always in a fixed 2:1 volume ratio that mirrors the 2:1 ratio of molecules in 2H2O→2H2+O22\text{H}_2\text{O} \to 2\text{H}_2 + \text{O}_2.

The core idea

Electrolysis is the decomposition of a substance into simpler substances by passing an electric current through it. Three terms describe the setup:

  • Electrolyte — the liquid being decomposed, which also conducts the current. Pure water barely conducts, so a little dilute sulphuric acid (H2SO4\text{H}_2\text{SO}_4) or dilute hydrochloric acid is added; this "acidified water" is the electrolyte.
  • Electrode — a metal or graphite rod dipped into the electrolyte and connected to the battery. The rod joined to the positive terminal is the anode; the rod joined to the negative terminal is the cathode.
  • Electrolysis — the overall process: current flowing through the electrolyte splits it apart, and gas bubbles rise from each electrode.

When current flows through acidified water, hydrogen gas collects at the cathode and oxygen gas collects at the anode. In words:

Water→electrolysisHydrogen+Oxygen\text{Water} \xrightarrow{\text{electrolysis}} \text{Hydrogen} + \text{Oxygen}

where: the arrow means "decomposes into under the action of electric current" — this is not a spontaneous reaction; it needs continuous electrical energy input. With formulas and state symbols, the balanced equation is:

2H2O(l)→electrolysis2H2(g)+O2(g)2\text{H}_2\text{O}(l) \xrightarrow{\text{electrolysis}} 2\text{H}_2(g) + \text{O}_2(g)

where: H2O(l)\text{H}_2\text{O}(l) is liquid water (the electrolyte, acidified), H2(g)\text{H}_2(g) is hydrogen gas collecting at the cathode, and O2(g)\text{O}_2(g) is oxygen gas collecting at the anode. The coefficients 2 : 2 : 1 tell you two water molecules yield two hydrogen molecules and one oxygen molecule — so hydrogen and oxygen are always produced in a 2 : 1 ratio by volume, whatever the scale of the experiment.

Figure
Two inverted test tubes over a pair of electrodes in acidified water, the cathode tube filled with twice the gas volume of the anode tube
Electrolysis of acidified water Acidified water (the electrolyte) Cathode (–) Hydrogen — larger volume Anode (+) Oxygen — half the volume Hydrogen to oxygen volumes are always in a 2 to 1 ratio

Why it works — deriving the 2:1 volume ratio

The goal is to show, using only the balanced equation and the idea that equal volumes of any gas at the same temperature and pressure contain equal numbers of molecules, that the volume of hydrogen collected must always be exactly twice the volume of oxygen collected, no matter how long the experiment runs or how large the apparatus is.

Step 1. Start from the balanced equation, which fixes the number ratio of molecules produced: 2H2O(l)→2H2(g)+O2(g)2\text{H}_2\text{O}(l) \to 2\text{H}_2(g) + \text{O}_2(g). For every 2 molecules of hydrogen gas formed, exactly 1 molecule of oxygen gas is formed — this is a fixed counting fact from the equation, true regardless of how much water is electrolysed.

Step 2. Bring in the rule that equal volumes of gases, measured at the same temperature and pressure, contain equal numbers of molecules. Both gases here are collected in the same apparatus, at the same time, at essentially the same temperature and pressure (the two test tubes sit side by side in the same beaker). So the volume of each gas is directly proportional to the number of molecules of that gas.

Step 3. Combine the two facts. Since molecules of H2\text{H}_2 and O2\text{O}_2 are produced in a fixed 2 : 1 number ratio, and volume is proportional to molecule number under matched conditions, the volumes collected must also be in a 2 : 1 ratio: V(H2):V(O2)=2:1V(\text{H}_2) : V(\text{O}_2) = 2 : 1.

Step 4. Check this against the experiment. If the cathode tube collects a volume VV, the anode tube collects V/2V/2 in the same time — exactly what is observed. This is why a student can identify which gas is which simply by comparing tube volumes, without testing either gas: the tube with twice the volume is hydrogen.

Worked example

Question: In an electrolysis set-up, a student collects gas in two inverted test tubes over the electrodes. After 10 minutes, the tube over one electrode holds 30 cm330\ \text{cm}^3 of gas and the tube over the other holds 15 cm315\ \text{cm}^3. Identify each gas, state which electrode it collects over, and verify the volume ratio.

Step 1. Compare the two volumes: 30 cm330\ \text{cm}^3 and 15 cm315\ \text{cm}^3. Their ratio is 30:15=2:130 : 15 = 2 : 1.

Step 2. From the balanced equation, hydrogen and oxygen are produced in a 2:12 : 1 ratio by volume, with hydrogen being the larger amount. So the 30 cm330\ \text{cm}^3 tube contains hydrogen and the 15 cm315\ \text{cm}^3 tube contains oxygen.

Step 3. Match each gas to its electrode: hydrogen collects at the electrode joined to the negative terminal, the cathode; oxygen collects at the electrode joined to the positive terminal, the anode.

Step 4. Verify: V(H2)/V(O2)=30/15=2V(\text{H}_2)/V(\text{O}_2) = 30/15 = 2, confirming the 2:12 : 1 ratio predicted by 2H2O→2H2+O22\text{H}_2\text{O} \to 2\text{H}_2 + \text{O}_2. Answer: 30 cm330\ \text{cm}^3 of hydrogen collects at the cathode and 15 cm315\ \text{cm}^3 of oxygen collects at the anode, in the expected 2:1 ratio.

Competitive stretch

If the same experiment ran twice as long, both volumes would double to 60 cm360\ \text{cm}^3 hydrogen and 30 cm330\ \text{cm}^3 oxygen — the ratio stays 2:12 : 1 because it comes from the fixed molecule count in the equation, not from the time elapsed; only the absolute amounts scale with time.

Common traps

  • Thinking the acid added is "used up" as a reactant — the acid only helps the water conduct; the decomposition equation shows only water breaking into hydrogen and oxygen, not the acid.
  • Mixing up cathode and anode — hydrogen collects at the cathode (negative electrode), oxygen at the anode (positive electrode).
  • Assuming equal volumes of hydrogen and oxygen are produced instead of the correct 2:1 ratio.
  • Trying to explain the ratio through the detailed ionic mechanism (movement and discharge of ions) — that is beyond Class 8; the ratio is explained here purely from the balanced equation and matched gas volumes, which is all the syllabus expects.

Ask the tutor: Want to see how this 2:1 ratio connects to the laboratory method of preparing hydrogen from metals and acids, or try a few more identify-the-gas questions?

Why do we add acid to the water instead of using it as it is?

Pure or distilled water contains very few free ions, so it conducts electricity extremely poorly and electrolysis would be far too slow to observe. Adding a small amount of dilute sulphuric or hydrochloric acid increases the number of charge carriers in the water, letting current flow well enough for gas to visibly bubble off both electrodes within minutes. The acid is not consumed in the overall decomposition — it is a conductivity aid, not a reactant in the equation.

Does the 2:1 ratio ever change if I run the electrolysis for longer or use more current?

No. The ratio comes from the fixed 2:2:1 coefficients in the balanced equation, 2H2O→2H2+O22\text{H}_2\text{O} \to 2\text{H}_2 + \text{O}_2, which is a statement about how many molecules of each substance are involved, not about time or current. Running the experiment longer or with a stronger current increases the total volumes of both gases, but hydrogen will always be exactly twice the volume of oxygen, because every water molecule that splits contributes to both gases in the same fixed proportion.

How is this different from the ionic explanation of electrolysis I might hear about later?

This article explains the 2:1 ratio using only the balanced equation and the fact that equal gas volumes (at the same temperature and pressure) hold equal numbers of molecules — ideas fully within the Class 8 syllabus. In higher classes you will learn that electrolysis actually proceeds through the movement of ions toward the electrodes and their discharge there, which explains why current causes decomposition at all. That mechanism is a deeper layer underneath the same 2:1 result; you do not need it to answer Class 8 questions correctly.

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