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Strength of Materials
Radial Strain in Expression for Stresses in Rotating Thin Disc Formulas
Radial strain is the change in length per unit of original length in the radial direction (the direction from the center to the outer edge of an object). And is denoted by ε
r
.
Formulas to find Radial Strain in Expression for Stresses in Rotating Thin Disc
f
x
Radial strain for rotating thin disc
Go
f
x
Radial strain for rotating thin disc given initial radial width of disc
Go
f
x
Radial strain on disc given stresses
Go
Expression for Stresses in Rotating Thin Disc formulas that make use of Radial Strain
f
x
Radial stress given radial strain on disc
Go
f
x
Circumferential stress given radial strain on disc
Go
f
x
Disc initial radial width given radial strain for rotating thin disc
Go
f
x
Final radial width given radial strain for rotating thin disc
Go
f
x
Increase in radial width given radial strain for rotating thin disc
Go
f
x
Initial radial width given radial strain and increase in radial width for rotating thin disc
Go
f
x
Modulus of elasticity given radial strain on disc
Go
f
x
Poisson's ratio given radial strain on disc
Go
List of variables in Expression for Stresses in Rotating Thin Disc formulas
f
x
Final Radial Width
Go
f
x
Initial Radial Width
Go
f
x
Increase in Radial Width
Go
f
x
Radial Stress
Go
f
x
Poisson's Ratio
Go
f
x
Circumferential Stress
Go
f
x
Modulus of Elasticity of Disc
Go
FAQ
What is the Radial Strain?
Radial strain is the change in length per unit of original length in the radial direction (the direction from the center to the outer edge of an object).
Can the Radial Strain be negative?
{YesorNo}, the Radial Strain, measured in {OutputVariableMeasurementName} {CanorCannot} be negative.
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