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Modulus of elasticity thick spherical shell given tensile radial strain Formula

GoModulus of elasticity for thick spherical shell given compressive radial strain Formula

GoModulus of elasticity given compressive radial strain and Poisson's ratio Formula

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Adjusted design value for compression corrects the design value by using some factor. Check FAQs

F' c = (\frac{P v + (2 \cdot \frac{σ θ}{M})}{ε tensile})

F'_c - Adjusted design value?P_v - Radial Pressure?σ_θ - Hoop Stress on thick shell?M - Mass Of Shell?ε_tensile - Tensile Strain?

Modulus of elasticity thick spherical shell given tensile radial strain Example

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Here is how the Modulus of elasticity thick spherical shell given tensile radial strain equation looks like with Values.

Here is how the Modulus of elasticity thick spherical shell given tensile radial strain equation looks like with Units.

Here is how the Modulus of elasticity thick spherical shell given tensile radial strain equation looks like.

0.0235 = (\frac{0.014 + (2 \cdot \frac{0.002}{35.45})}{0.6})

0.0235MPa = (\frac{0.014MPa/m² + (2 \cdot \frac{0.002MPa}{35.45kg})}{0.6})

0.0235 = (\frac{0.014 + (2 \cdot \frac{0.002}{35.45})}{0.6})

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Modulus of elasticity thick spherical shell given tensile radial strain Solution

Follow our step by step solution on how to calculate Modulus of elasticity thick spherical shell given tensile radial strain?

FIRST Step Consider the formula

F' c = (\frac{P v + (2 \cdot \frac{σ θ}{M})}{ε tensile})

Next Step Substitute values of Variables

∴

F' c = (\frac{0.014MPa/m² + (2 \cdot \frac{0.002MPa}{35.45kg})}{0.6})

Next Step Convert Units

∴

F' c = (\frac{14000Pa/m² + (2 \cdot \frac{2000Pa}{35.45kg})}{0.6})

Next Step Prepare to Evaluate

∴

F' c = (\frac{14000 + (2 \cdot \frac{2000}{35.45})}{0.6})

Next Step Evaluate

∴

F' c = 23521.3916314057Pa

Next Step Convert to Output's Unit

∴

F' c = 0.0235213916314057MPa

LAST Step Rounding Answer

∴

F' c = 0.0235MPa

Modulus of elasticity thick spherical shell given tensile radial strain Formula Elements

Variables

Adjusted design value

Adjusted design value for compression corrects the design value by using some factor.

Symbol: F'_c

Measurement: PressureUnit: MPa

Note: Value should be greater than 0.

Formulas to find Adjusted design value

Radial Pressure

Radial Pressure is pressure towards or away from the central axis of a component.

Symbol: P_v

Measurement: Radial PressureUnit: MPa/m²

Note: Value can be positive or negative.

Formulas to find Radial Pressure

Hoop Stress on thick shell

Hoop Stress on thick shell is the circumferential stress in a cylinder.

Symbol: σ_θ

Measurement: StressUnit: MPa

Note: Value should be greater than 0.

Formulas to find Hoop Stress on thick shell

Mass Of Shell

Mass Of Shell is the quantity of matter in a body regardless of its volume or of any forces acting on it.

Symbol: M

Measurement: WeightUnit: kg

Note: Value should be greater than 0.

Formulas to find Mass Of Shell

Tensile Strain

Tensile Strain is the ratio of change in length to original length.

Symbol: ε_tensile

Measurement: NAUnit: Unitless

Note: Value can be positive or negative.

Formulas to find Tensile Strain

Other Formulas to find Adjusted design value

Go Modulus of elasticity for thick spherical shell given compressive radial strain

F' c = \frac{P v + (2 \cdot \frac{σ θ}{M})}{ε compressive}

Go Modulus of elasticity given compressive radial strain and Poisson's ratio

F' c = \frac{P v + (2 \cdot σ θ \cdot 𝛎)}{ε compressive}

Go Modulus of elasticity given tensile radial strain and Poisson's ratio

F' c = (\frac{P v + (2 \cdot σ θ \cdot 𝛎)}{ε tensile})

Go Modulus of elasticity given tensile circumferential strain for thick spherical shell

F' c = \frac{σ θ \cdot (\frac{M - 1}{M}) + (\frac{P v}{M})}{e 1}

Other formulas in Thick Spherical Shells category

Go Compressive radial strain for thick spherical shells

ε compressive = \frac{P v + (2 \cdot \frac{σ θ}{M})}{F' c}

Go Radial pressure on thick spherical shell given compressive radial strain

P v = (F' c \cdot ε compressive) - (2 \cdot \frac{σ θ}{M})

Go Hoop stress on thick spherical shell given compressive radial strain

σ θ = ((E \cdot ε compressive) - P v) \cdot \frac{M}{2}

Go Mass of thick spherical shell given compressive radial strain

M = \frac{2 \cdot σ θ}{(E \cdot ε compressive) - P v}

How to Evaluate Modulus of elasticity thick spherical shell given tensile radial strain?

Modulus of elasticity thick spherical shell given tensile radial strain evaluator uses Adjusted design value = ((Radial Pressure+(2*Hoop Stress on thick shell/Mass Of Shell))/Tensile Strain) to evaluate the Adjusted design value, Modulus of elasticity thick spherical shell given tensile radial strain formula is defined as a relationship that describes the elastic behavior of thick spherical shells under tensile radial strain, providing insights into their mechanical properties and structural integrity when subjected to internal pressures. Adjusted design value is denoted by F'_c symbol.

How to evaluate Modulus of elasticity thick spherical shell given tensile radial strain using this online evaluator? To use this online evaluator for Modulus of elasticity thick spherical shell given tensile radial strain, enter Radial Pressure (P_v), Hoop Stress on thick shell (σ_θ), Mass Of Shell (M) & Tensile Strain (ε_tensile) and hit the calculate button.

FAQs on Modulus of elasticity thick spherical shell given tensile radial strain

What is the formula to find Modulus of elasticity thick spherical shell given tensile radial strain?

The formula of Modulus of elasticity thick spherical shell given tensile radial strain is expressed as Adjusted design value = ((Radial Pressure+(2*Hoop Stress on thick shell/Mass Of Shell))/Tensile Strain). Here is an example- 2.4E-8 = ((14000+(2*2000/35.45))/0.6).

How to calculate Modulus of elasticity thick spherical shell given tensile radial strain?

With Radial Pressure (P_v), Hoop Stress on thick shell (σ_θ), Mass Of Shell (M) & Tensile Strain (ε_tensile) we can find Modulus of elasticity thick spherical shell given tensile radial strain using the formula - Adjusted design value = ((Radial Pressure+(2*Hoop Stress on thick shell/Mass Of Shell))/Tensile Strain).

What are the other ways to Calculate Adjusted design value?

Here are the different ways to Calculate Adjusted design value-

Adjusted design value=(Radial Pressure+(2*Hoop Stress on thick shell/Mass Of Shell))/Compressive Strain
Adjusted design value=(Radial Pressure+(2*Hoop Stress on thick shell*Poisson's Ratio))/Compressive Strain
Adjusted design value=((Radial Pressure+(2*Hoop Stress on thick shell*Poisson's Ratio))/Tensile Strain)

Can the Modulus of elasticity thick spherical shell given tensile radial strain be negative?

No, the Modulus of elasticity thick spherical shell given tensile radial strain, measured in Pressure cannot be negative.

Which unit is used to measure Modulus of elasticity thick spherical shell given tensile radial strain?

Modulus of elasticity thick spherical shell given tensile radial strain is usually measured using the Megapascal[MPa] for Pressure. Pascal[MPa], Kilopascal[MPa], Bar[MPa] are the few other units in which Modulus of elasticity thick spherical shell given tensile radial strain can be measured.

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Modulus of elasticity thick spherical shell given tensile radial strain Formula

​GoModulus of elasticity for thick spherical shell given compressive radial strain Formula

​GoModulus of elasticity given compressive radial strain and Poisson's ratio Formula

Modulus of elasticity thick spherical shell given tensile radial strain Example

Modulus of elasticity thick spherical shell given tensile radial strain Solution

Modulus of elasticity thick spherical shell given tensile radial strain Formula Elements

Other Formulas to find Adjusted design value

Other formulas in Thick Spherical Shells category

How to Evaluate Modulus of elasticity thick spherical shell given tensile radial strain?

FAQs on Modulus of elasticity thick spherical shell given tensile radial strain

Variable Name

GoModulus of elasticity for thick spherical shell given compressive radial strain Formula

GoModulus of elasticity given compressive radial strain and Poisson's ratio Formula