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Circumferential strain Thin Shell represents the change in length. Check FAQs
e1=∆dd
e1 - Circumferential Strain Thin Shell?∆d - Change in Diameter?d - Original Diameter?

Circumferential strain of vessel given diameter Example

With values
With units
Only example

Here is how the Circumferential strain of vessel given diameter equation looks like with Values.

Here is how the Circumferential strain of vessel given diameter equation looks like with Units.

Here is how the Circumferential strain of vessel given diameter equation looks like.

0.0253Edit=50.5Edit2000Edit
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Circumferential strain of vessel given diameter Solution

Follow our step by step solution on how to calculate Circumferential strain of vessel given diameter?

FIRST Step Consider the formula
e1=∆dd
Next Step Substitute values of Variables
e1=50.5mm2000mm
Next Step Convert Units
e1=0.0505m2m
Next Step Prepare to Evaluate
e1=0.05052
Next Step Evaluate
e1=0.02525
LAST Step Rounding Answer
e1=0.0253

Circumferential strain of vessel given diameter Formula Elements

Variables
Circumferential Strain Thin Shell
Circumferential strain Thin Shell represents the change in length.
Symbol: e1
Measurement: NAUnit: Unitless
Note: Value should be greater than 0.
Change in Diameter
The Change in Diameter is the difference between the initial and final diameter.
Symbol: ∆d
Measurement: LengthUnit: mm
Note: Value can be positive or negative.
Original Diameter
The Original Diameter is the initial diameter of material.
Symbol: d
Measurement: LengthUnit: mm
Note: Value can be positive or negative.

Other Formulas to find Circumferential Strain Thin Shell

​Go Circumferential strain given circumference
e1=δCC
​Go Circumferential strain given hoop stress
e1=σθ-(𝛎σl)E
​Go Circumferential strain given internal fluid pressure
e1=(PiDi2tE)((12)-𝛎)
​Go Circumferential strain given volume of thin cylindrical shell
e1=(∆VVT)-εlongitudinal2

Other formulas in Deformation category

​Go Strain in any one direction of thin spherical shell
ε=(σθE)(1-𝛎)
​Go Strain in thin spherical shell given internal fluid pressure
ε=(PiD4tE)(1-𝛎)
​Go Longitudinal strain for vessel given change in length formula
εlongitudinal=ΔLL0
​Go Longitudinal strain given hoop and longitudinal stress
εlongitudinal=σl-(𝛎σθ)E

How to Evaluate Circumferential strain of vessel given diameter?

Circumferential strain of vessel given diameter evaluator uses Circumferential Strain Thin Shell = Change in Diameter/Original Diameter to evaluate the Circumferential Strain Thin Shell, The Circumferential strain of vessel given diameter formula is defined as the change in length, or we can say the change in circumference of the vessel which results in negative strain. Circumferential Strain Thin Shell is denoted by e1 symbol.

How to evaluate Circumferential strain of vessel given diameter using this online evaluator? To use this online evaluator for Circumferential strain of vessel given diameter, enter Change in Diameter (∆d) & Original Diameter (d) and hit the calculate button.

FAQs on Circumferential strain of vessel given diameter

What is the formula to find Circumferential strain of vessel given diameter?
The formula of Circumferential strain of vessel given diameter is expressed as Circumferential Strain Thin Shell = Change in Diameter/Original Diameter. Here is an example- 0.02525 = 0.0505/2.
How to calculate Circumferential strain of vessel given diameter?
With Change in Diameter (∆d) & Original Diameter (d) we can find Circumferential strain of vessel given diameter using the formula - Circumferential Strain Thin Shell = Change in Diameter/Original Diameter.
What are the other ways to Calculate Circumferential Strain Thin Shell?
Here are the different ways to Calculate Circumferential Strain Thin Shell-
  • Circumferential Strain Thin Shell=Change in Circumference/Original CircumferenceOpenImg
  • Circumferential Strain Thin Shell=(Hoop Stress in Thin shell-(Poisson's Ratio*Longitudinal Stress Thick Shell))/Modulus of Elasticity Of Thin ShellOpenImg
  • Circumferential Strain Thin Shell=((Internal Pressure in thin shell*Inner Diameter of Cylinder)/(2*Thickness Of Thin Shell*Modulus of Elasticity Of Thin Shell))*((1/2)-Poisson's Ratio)OpenImg
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