A Guide to Young’s Modulus and Material Stiffness

When designing and selecting materials, understanding how a material will respond to external forces is crucial. One of the fundamental properties that engineers use to assess a material’s ability to resist deformation is Young’s Modulus.

26 March 2025

What is Young’s Modulus?

Young’s Modulus, also known as Elastic Modulus, measures the stiffness of materials and its ability to resist deformation when subjected to tensile stress. It quantifies how much a material will stretch or compress under an applied force.  

How to Calculate Young’s Modulus?

Mathematically, the definition of Young’s Modulus is the ratio of the stress (force per unit area) applied to the material and the resulting strain (deformation) in the linear elastic region of the material. For metals, Young’s Modulus is typically expressed in gigapascals (GPa) as their stiffness values are very high.   

For example: 

  • Magnesium alloy Young’s Modulus is around 0.01 GPa which means this is a flexible and elastic metal, as it is very elastic and flexible.  
  • Diamond Young’s Modulus is around 1050-1220 GPa, making it the hardest natural material known.  

What does the Young’s Modulus tell you about a material?

Young’s Modulus gives insights into a material’s mechanical behaviour and how it will react to external forces or stress without significantly deforming.  

  • A higher Young’s Modulus indicates a stiffer material that resists stretching and bending.  
  • A lower Young’s Modulus means the material is more flexible and easier to deform.  

This information helps engineers and designers select the best material for a give application, ensuring it meet the required standards of flexibility, rigidity, and strength. Routine Tensile Testing also helps to predict material failures, ensuring that structures and products can endure operational stresses.  

 

What is modulus of elasticity? Is modulus of elasticity the same as Young’s Modulus? 

The terms Modulus of Elasticity, Elastic Modulus and Young’s Modulus are usually used interchangeably because they refer to the same concept: a material’s resistance to deformation under stress. The terms describe the stiffness of a material and its ability to return to its original shape after a force is applied.  

What is Shear Modulus? 

While Young’s Modulus measures a material’s stiffness under tensile stress, Shear Modulus. measures its response to shear stress – forces that cause the material to deform by sliding along internal planes (like cutting with scissors).

Is Shear Modulus the same as Young’s Modulus? 

Although both terms describe a material’s elasticity, they are not the same. Shear Modulus focuses on shear deformation, while Young’s Modulus focuses on elongation or compression under tensile forces.  

Young’s Modulus in Metals

Young’s Modulus of Steel 

Young’s Modulus of steel, including stainless steels and high-strength steel, typically ranges from 190 to 210 GPa. Steel is one of the most used metals and is the backbone of construction and infrastructure. A high elastic modulus for steel ensures that buildings, bridges, and other structures can bear heavy loads without excessive deformation.  

  • Mild Steel (Low Carbon Steel): Mild steel Young’s Modulus is around 200 GPa. Mild steel is widely used in construction, manufacturing and automotive due to its ductility, toughness and ease of welding. However, it is not as strong as higher-carbon steels, making it less suitable for applications requiring high hardness and wear resistance.  
  • Carbon Steel Elastic Modulus: Carbon steel is often categorised based on its carbon content, such as Low-carbon steel, medium-carbon steel, and high-carbon steel. Despite slight variations in carbon composition, the carbon steel elastic modulus remains around 200 GPa, though some higher-carbon steels show greater hardness and strength properties.  

Young’s Modulus of Copper 

The copper Young’s Modulus is approximately 110 to 130 GPa. Compared to steel, copper is more ductile and malleable, making it ideal for applications such as electrical wiring, plumbing and heat exchangers. However, the low copper elastic modulus means it is more susceptible to deformation.  

  • Copper Wire Young’s Modulus: The Young’s Modulus of copper wire remains in to 110 – 130 GPa range, but its mechanical properties can vary based on copper purity, processing, and wire diameter. Copper wire’s high electrical conductivity and flexibility make it an essential component in power transmission and electronic applications.

Young’s Modulus of Aluminium 

Aluminium elastic modulus is around 69 GPa, which is significantly lower than both steel and copper. This lower modulus means that aluminium is more flexible and lightweight, making it a suitable choice for aerospace, automotive and structural applications where weight reduction is essential.  

Young’s Modulus of Brass  

The Young’s Modulus of brass varies between 90 and 110 GPa, depending on its zinc content and composition. Brass is commonly used in plumbing and piping, marine applications such as boat fittings or fasteners, or industrial hardware like gears, locks, and bearings. This is because it has good corrosion resistance, ease of machining, and malleability.  

Young’s Modulus of Titanium  

The Young’s Modulus of titanium is around 110 to 120 GPa, making it lighter and more flexible than steel but stronger than aluminium. Titanium is widely used in aerospace, medical devices and implants, and high-performance engineering due to its high strength-to-weight ratio and corrosion resistance.  

Learn more about our Tensile Testing Services

Understanding Young’s Modulus and how it varies across materials is essential for engineers and designers in selecting the right materials for specific applications. Whether it’s a construction project, electronics, or component design, knowing the stiffness of materials help ensure that it can withstand stress and perform well in real-service conditions. Learn more about Tensile Testing and how it helps you assess the strength and elasticity of materials. 

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