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Modulus of Elasticity given Deflection at Top Due to Fixed against Rotation Formula

GoModulus of Elasticity of Wall Material given Deflection Formula

GoModulus of Elasticity given Deflection at Top Due to Concentrated Load Formula

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The Modulus of Elasticity of Wall Material is a quantity that measures an object or substance's resistance to being deformed elastically when a stress is applied to it. Check FAQs

E = (\frac{P}{δ \cdot t}) \cdot ({(\frac{H}{L})}^{3} + 3 \cdot (\frac{H}{L}))

E - Modulus of Elasticity of Wall Material?P - Concentrated Load on Wall?δ - Deflection of Wall?t - Wall Thickness?H - Height of the Wall?L - Length of Wall?

Modulus of Elasticity given Deflection at Top Due to Fixed against Rotation Example

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Here is how the Modulus of Elasticity given Deflection at Top Due to Fixed against Rotation equation looks like with Values.

Here is how the Modulus of Elasticity given Deflection at Top Due to Fixed against Rotation equation looks like with Units.

Here is how the Modulus of Elasticity given Deflection at Top Due to Fixed against Rotation equation looks like.

15.1349 = (\frac{516.51}{0.172 \cdot 0.4}) \cdot ({(\frac{15}{25})}^{3} + 3 \cdot (\frac{15}{25}))

15.1349MPa = (\frac{516.51kN}{0.172m \cdot 0.4m}) \cdot ({(\frac{15m}{25m})}^{3} + 3 \cdot (\frac{15m}{25m}))

15.1349 = (\frac{516.51}{0.172 \cdot 0.4}) \cdot ({(\frac{15}{25})}^{3} + 3 \cdot (\frac{15}{25}))

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Modulus of Elasticity given Deflection at Top Due to Fixed against Rotation Solution

Follow our step by step solution on how to calculate Modulus of Elasticity given Deflection at Top Due to Fixed against Rotation?

FIRST Step Consider the formula

E = (\frac{P}{δ \cdot t}) \cdot ({(\frac{H}{L})}^{3} + 3 \cdot (\frac{H}{L}))

Next Step Substitute values of Variables

∴

E = (\frac{516.51kN}{0.172m \cdot 0.4m}) \cdot ({(\frac{15m}{25m})}^{3} + 3 \cdot (\frac{15m}{25m}))

Next Step Convert Units

∴

E = (\frac{516510N}{0.172m \cdot 0.4m}) \cdot ({(\frac{15m}{25m})}^{3} + 3 \cdot (\frac{15m}{25m}))

Next Step Prepare to Evaluate

∴

E = (\frac{516510}{0.172 \cdot 0.4}) \cdot ({(\frac{15}{25})}^{3} + 3 \cdot (\frac{15}{25}))

Next Step Evaluate

∴

E = 15134944.1860465Pa

Next Step Convert to Output's Unit

∴

E = 15.1349441860465MPa

LAST Step Rounding Answer

∴

E = 15.1349MPa

Modulus of Elasticity given Deflection at Top Due to Fixed against Rotation Formula Elements

Variables

Modulus of Elasticity of Wall Material

The Modulus of Elasticity of Wall Material is a quantity that measures an object or substance's resistance to being deformed elastically when a stress is applied to it.

Symbol: E

Measurement: PressureUnit: MPa

Note: Value should be greater than 0.

Formulas to find Modulus of Elasticity of Wall Material

Concentrated Load on Wall

Concentrated Load on Wall is a structural load that acts on a small, localized area of a structure i.e. wall here.

Symbol: P

Measurement: ForceUnit: kN

Note: Value should be greater than 0.

Formulas to find Concentrated Load on Wall

Deflection of Wall

The Deflection of Wall is the degree to which a structural element is displaced under a load (due to its deformation).

Symbol: δ

Measurement: LengthUnit: m

Note: Value should be greater than 0.

Formulas to find Deflection of Wall

Wall Thickness

Wall Thickness is the distance between the inner and outer surfaces of a hollow object or structure. It measures the thickness of the material comprising the walls.

Symbol: t

Measurement: LengthUnit: m

Note: Value should be greater than 0.

Formulas to find Wall Thickness

Height of the Wall

Height of the Wall can be described as the height of the member(wall).

Symbol: H

Measurement: LengthUnit: m

Note: Value should be greater than 0.

Formulas to find Height of the Wall

Length of Wall

Length of Wall is the measurement of a wall from one end to another. It is the larger of the two or the highest of three dimensions of geometrical shapes or objects.

Symbol: L

Measurement: LengthUnit: m

Note: Value should be greater than 0.

Formulas to find Length of Wall

Other Formulas to find Modulus of Elasticity of Wall Material

Go Modulus of Elasticity of Wall Material given Deflection

E = (\frac{1.5 \cdot w \cdot H}{δ \cdot t}) \cdot ({(\frac{H}{L})}^{3} + (\frac{H}{L}))

Go Modulus of Elasticity given Deflection at Top Due to Concentrated Load

E = (\frac{4 \cdot P}{δ \cdot t}) \cdot ({(\frac{H}{L})}^{3} + 0.75 \cdot (\frac{H}{L}))

Other formulas in Load Distribution to Bents and Shear Walls category

Go Deflection at Top due to Uniform Load

δ = (\frac{1.5 \cdot w \cdot H}{E \cdot t}) \cdot ({(\frac{H}{L})}^{3} + (\frac{H}{L}))

Go Wall Thickness given Deflection

t = (\frac{1.5 \cdot w \cdot H}{E \cdot δ}) \cdot ({(\frac{H}{L})}^{3} + (\frac{H}{L}))

Go Deflection at Top due to Concentrated Load

δ = (\frac{4 \cdot P}{E \cdot t}) \cdot ({(\frac{H}{L})}^{3} + 0.75 \cdot (\frac{H}{L}))

Go Wall Thickness given Deflection at Top due to Concentrated Load

t = (\frac{4 \cdot P}{E \cdot δ}) \cdot ({(\frac{H}{L})}^{3} + 0.75 \cdot (\frac{H}{L}))

How to Evaluate Modulus of Elasticity given Deflection at Top Due to Fixed against Rotation?

Modulus of Elasticity given Deflection at Top Due to Fixed against Rotation evaluator uses Modulus of Elasticity of Wall Material = (Concentrated Load on Wall/(Deflection of Wall*Wall Thickness))*((Height of the Wall/Length of Wall)^3+3*(Height of the Wall/Length of Wall)) to evaluate the Modulus of Elasticity of Wall Material, The Modulus of Elasticity given Deflection at Top Due to Fixed against Rotation formula is defined as the quantity that measures an object or substance's resistance to being deformed elastically (i.e., non-permanently) when a stress is applied. Modulus of Elasticity of Wall Material is denoted by E symbol.

How to evaluate Modulus of Elasticity given Deflection at Top Due to Fixed against Rotation using this online evaluator? To use this online evaluator for Modulus of Elasticity given Deflection at Top Due to Fixed against Rotation, enter Concentrated Load on Wall (P), Deflection of Wall (δ), Wall Thickness (t), Height of the Wall (H) & Length of Wall (L) and hit the calculate button.

FAQs on Modulus of Elasticity given Deflection at Top Due to Fixed against Rotation

What is the formula to find Modulus of Elasticity given Deflection at Top Due to Fixed against Rotation?

The formula of Modulus of Elasticity given Deflection at Top Due to Fixed against Rotation is expressed as Modulus of Elasticity of Wall Material = (Concentrated Load on Wall/(Deflection of Wall*Wall Thickness))*((Height of the Wall/Length of Wall)^3+3*(Height of the Wall/Length of Wall)). Here is an example- 5.4E-8 = (516510/(Deflection_due_to_Moments_on_Arch_Dam*0.4))*((15/25)^3+3*(15/25)).

How to calculate Modulus of Elasticity given Deflection at Top Due to Fixed against Rotation?

With Concentrated Load on Wall (P), Deflection of Wall (δ), Wall Thickness (t), Height of the Wall (H) & Length of Wall (L) we can find Modulus of Elasticity given Deflection at Top Due to Fixed against Rotation using the formula - Modulus of Elasticity of Wall Material = (Concentrated Load on Wall/(Deflection of Wall*Wall Thickness))*((Height of the Wall/Length of Wall)^3+3*(Height of the Wall/Length of Wall)).

What are the other ways to Calculate Modulus of Elasticity of Wall Material?

Here are the different ways to Calculate Modulus of Elasticity of Wall Material-

Modulus of Elasticity of Wall Material=((1.5*Uniform Lateral Load*Height of the Wall)/(Deflection of Wall*Wall Thickness))*((Height of the Wall/Length of Wall)^3+(Height of the Wall/Length of Wall))
Modulus of Elasticity of Wall Material=((4*Concentrated Load on Wall)/(Deflection of Wall*Wall Thickness))*((Height of the Wall/Length of Wall)^3+0.75*(Height of the Wall/Length of Wall))

Can the Modulus of Elasticity given Deflection at Top Due to Fixed against Rotation be negative?

No, the Modulus of Elasticity given Deflection at Top Due to Fixed against Rotation, measured in Pressure cannot be negative.

Which unit is used to measure Modulus of Elasticity given Deflection at Top Due to Fixed against Rotation?

Modulus of Elasticity given Deflection at Top Due to Fixed against Rotation 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 given Deflection at Top Due to Fixed against Rotation can be measured.

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Modulus of Elasticity given Deflection at Top Due to Fixed against Rotation Formula

​GoModulus of Elasticity of Wall Material given Deflection Formula

​GoModulus of Elasticity given Deflection at Top Due to Concentrated Load Formula

Modulus of Elasticity given Deflection at Top Due to Fixed against Rotation Example

Modulus of Elasticity given Deflection at Top Due to Fixed against Rotation Solution

Modulus of Elasticity given Deflection at Top Due to Fixed against Rotation Formula Elements

Other Formulas to find Modulus of Elasticity of Wall Material

Other formulas in Load Distribution to Bents and Shear Walls category

How to Evaluate Modulus of Elasticity given Deflection at Top Due to Fixed against Rotation?

FAQs on Modulus of Elasticity given Deflection at Top Due to Fixed against Rotation

Variable Name

GoModulus of Elasticity of Wall Material given Deflection Formula

GoModulus of Elasticity given Deflection at Top Due to Concentrated Load Formula