Tension specimen
Given: L₀ = 100 mm, ΔL = 0.20 mm
Working: ε = 0.20 / 100 = 0.002
Strain = 0.002 = 0.2% = 2000 µε.
Learn the engineering strain formula ε = ΔL/L₀, convert strain to percent and microstrain, and calculate elongation ratio with worked examples.
Engineering strain measures deformation relative to an original gauge length. Because it is a ratio of two lengths, strain itself is dimensionless.
Engineering strain uses the original length L₀ as the reference. For large deformations, true strain may be more appropriate depending on the analysis.
Uses ε = ΔL/L₀ with both lengths in the same unit.
0.2% = 2,000 µε
| Symbol | Meaning | Typical SI unit |
|---|---|---|
| ε | Engineering strain | dimensionless |
| ΔL | Change in length | same length unit as L₀ |
| L₀ | Original gauge length | mm, m, etc. |
| L | Final length | same as L₀ |
Given: L₀ = 100 mm, ΔL = 0.20 mm
Working: ε = 0.20 / 100 = 0.002
Strain = 0.002 = 0.2% = 2000 µε.
Given: A member shortens by 0.10 mm over 50 mm
Working: ε = -0.10 / 50
Engineering strain = -0.002, where the negative sign denotes shortening under the chosen convention.
The quick calculator above demonstrates the governing equation. Open the related engineering tool for broader inputs, outputs and calculation context where available.
Engineering strain is ε = ΔL/L₀, where ΔL is the change in length and L₀ is the original length.
Strain is dimensionless because it is a ratio of two lengths, but it is often expressed as percent strain or microstrain.
Multiply the dimensionless strain value by 1,000,000.
Stress is force per area, while strain is relative deformation.
Continue with another problem-first engineering equation.