Strain Rate Converter - Convert s⁻¹, min⁻¹, hr⁻¹ & More Units

Result:

0.001 s⁻¹ = 0.06 min⁻¹

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How Strain Rate Conversion Works

1

Input Value

Enter strain rate value

2

Select Units

Choose from and to units

3

Convert

Apply conversion formula

ε̇₂ = ε̇₁ × (f₁/f₂)
Conversion formula

Strain Rate Conversion Formulas

Per Second to Per Minute

min⁻¹ = s⁻¹ × 60

Example: 0.01 s⁻¹ = 0.01 × 60 = 0.6 min⁻¹

Per Minute to Per Hour

hr⁻¹ = min⁻¹ × 60

Example: 5 min⁻¹ = 5 × 60 = 300 hr⁻¹

Strain Rate Definition

ε̇ = dε/dt

Rate of change of strain with respect to time

Engineering Strain Rate

ε̇ₑ = (1/L₀) × (dL/dt)

Where L₀ = original length, dL/dt = rate of length change

Strain Rate Conversion Table

s⁻¹min⁻¹hr⁻¹%/sμε/s
0.00010.00600.360.010100
0.0010.06003.600.1001000
0.010.600036.001.00010000
0.16.0000360.0010.000100000
0.530.00001800.0050.000500000
160.00003600.00100.0001000000
2120.00007200.00200.0002000000
5300.000018000.00500.0005000000
10600.000036000.001000.00010000000
201200.000072000.002000.00020000000
503000.0000180000.005000.00050000000
1006000.0000360000.0010000.000100000000
20012000.0000720000.0020000.000200000000
50030000.00001800000.0050000.000500000000
100060000.00003600000.00100000.0001000000000

Strain Rate Units Progression Chart

0.001 s⁻¹

min⁻¹:0.060
hr⁻¹:3.6

0.01 s⁻¹

min⁻¹:0.600
hr⁻¹:36.0

0.1 s⁻¹

min⁻¹:6.000
hr⁻¹:360.0

1 s⁻¹

min⁻¹:60.000
hr⁻¹:3600.0

10 s⁻¹

min⁻¹:600.000
hr⁻¹:36000.0

100 s⁻¹

min⁻¹:6000.000
hr⁻¹:360000.0

Practice Problems

Problem 1:

Convert 0.05 s⁻¹ to min⁻¹

Solution: 0.05 × 60 = 3 min⁻¹

Problem 2:

Convert 120 min⁻¹ to hr⁻¹

Solution: 120 × 60 = 7200 hr⁻¹

Problem 3:

Convert 2%/s to s⁻¹

Solution: 2 × 0.01 = 0.02 s⁻¹

Problem 4:

Convert 5000 με/s to s⁻¹

Solution: 5000 × 0.000001 = 0.005 s⁻¹

Problem 5:

A material deforms at 0.1 s⁻¹. Find rate in hr⁻¹

Solution: 0.1 × 3600 = 360 hr⁻¹

Daily Uses of Strain Rate

Material testing labs measure strain rates during tensile tests

Manufacturing processes control deformation rates for quality

Earthquake engineering studies ground deformation rates

Polymer processing requires specific strain rate control

Geological studies track rock deformation over time

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Quick Reference

📏1 meter
3.28 feet
⚖️1 kilogram
2.2 pounds
🌡️0°C
32°F
🥤1 liter
0.26 gallon