HomePhysicsP7: Radioactivity and ParticlesP7.5 Nuclear Fusion

P7: Radioactivity and Particles

P7.1 Atomic Structure and Nuclear CompositionP7.2 Radioactive Decay – Alpha, Beta, GammaP7.3 Half-life Applications and SafetyP7.4 Nuclear FissionP7.5 Nuclear FusionP7.6 Chain Reactions and Nuclear ReactorsP7.7 Nuclear Risks, Waste, and Safety
P7: Radioactivity and Particles

Nuclear Fusion

The power of the stars - joining light nuclei to release immense energy

Nuclear fusion in stars

Fusing Atoms

The energy source that powers the Sun

What is Nuclear Fusion?
Joining light nuclei together

Nuclear fusion is the process where two light nuclei join together to form a heavier nucleus, releasing enormous amounts of energy. This is the process that powers the Sun and all stars in the universe. The most common fusion fuels are the hydrogen isotopes deuterium (²H) and tritium (³H).

For fusion to occur, the nuclei must overcome their electrostatic repulsion - since both are positively charged, they naturally push apart. This requires extreme conditions: temperatures exceeding 100 million Kelvin on Earth (or about 15 million Kelvin in the Sun's core where immense pressure helps). At these temperatures, matter exists as plasma, a superheated state where electrons are stripped from atoms.

The classic fusion reaction combines deuterium and tritium: ²H + ³H → ⁴He + n + 17.6 MeV. The products (helium-4 plus a neutron) have slightly less mass than the original nuclei. This mass defect is converted directly to energy according to Einstein's famous equation E = mc². Remarkably, 1 kg of hydrogen fusion fuel releases energy equivalent to burning approximately 10 million kg of coal!

Fusion offers significant advantages over fission: higher energy density (about 4× more per kg), less radioactive waste, abundant fuel (hydrogen from water), and inherent safety since the reaction cannot "run away" in a chain reaction. However, the challenge lies in achieving and sustaining the extreme temperatures required. Projects like JET and ITER are working toward making fusion power commercially viable.

Nuclear Fusion Visualizer

Explore fusion reactions, energy comparisons, and stellar fusion

²H

Deuterium

³H

Tritium

Two hydrogen nuclei (deuterium + tritium) approach

²₁H + ³₁H → ⁴₂He + ¹₀n + 17.6 MeV

Deuterium + Tritium → Helium-4 + Neutron + Energy

Worked Example
Balancing a fusion equation

Complete the fusion equation and explain the energy release:

²₁H + ³₁H → ? + ? + energy

Step 1: Balance mass numbers (A): 2 + 3 = 5 total

Step 2: Balance atomic numbers (Z): 1 + 1 = 2 total

Step 3: Products must have A = 5 and Z = 2

Step 4: Helium-4 has A = 4, Z = 2. Remaining: A = 1, Z = 0 (neutron)

²₁H + ³₁H → ⁴₂He + ¹₀n + 17.6 MeV

The mass of products (4.0026 + 1.0087 = 5.0113 u) is less than reactants (2.0141 + 3.0160 = 5.0301 u). This mass defect of 0.0188 u converts to 17.6 MeV of energy.

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TERM

Nuclear Fusion

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What is nuclear fusion?

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