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Modulus of Elasticity of Pipe Material given Stress due to Temperature Change Formula

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The Elastic Modulus is the ratio of Stress to Strain. Check FAQs

e = \frac{σ}{α thermal \cdot ∆T}

e - Elastic Modulus?σ - Stress due to Temperature Change?α_thermal - Coefficient of Thermal Expansion?∆T - Change in Temperature?

Modulus of Elasticity of Pipe Material given Stress due to Temperature Change Example

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Here is how the Modulus of Elasticity of Pipe Material given Stress due to Temperature Change equation looks like with Values.

Here is how the Modulus of Elasticity of Pipe Material given Stress due to Temperature Change equation looks like with Units.

Here is how the Modulus of Elasticity of Pipe Material given Stress due to Temperature Change equation looks like.

16 = \frac{1200}{1.5 \cdot 50}

16Pa = \frac{1200Pa}{1.5°C⁻¹ \cdot 50K}

16 = \frac{1200}{1.5 \cdot 50}

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Modulus of Elasticity of Pipe Material given Stress due to Temperature Change Solution

Follow our step by step solution on how to calculate Modulus of Elasticity of Pipe Material given Stress due to Temperature Change?

FIRST Step Consider the formula

e = \frac{σ}{α thermal \cdot ∆T}

Next Step Substitute values of Variables

∴

e = \frac{1200Pa}{1.5°C⁻¹ \cdot 50K}

Next Step Convert Units

∴

e = \frac{1200Pa}{1.51/K \cdot 50K}

Next Step Prepare to Evaluate

∴

e = \frac{1200}{1.5 \cdot 50}

LAST Step Evaluate

∴

e = 16Pa

Modulus of Elasticity of Pipe Material given Stress due to Temperature Change Formula Elements

Variables

Elastic Modulus

The Elastic Modulus is the ratio of Stress to Strain.

Symbol: e

Measurement: PressureUnit: Pa

Note: Value should be greater than 0.

Formulas to find Elastic Modulus

Stress due to Temperature Change

Stress due to Temperature Change is the stress developed in pipe due temporal variation in day and night .

Symbol: σ

Measurement: PressureUnit: Pa

Note: Value should be greater than 0.

Formulas to find Stress due to Temperature Change

Coefficient of Thermal Expansion

The Coefficient of Thermal Expansion is a material property that is indicative of the extent to which a material expands upon heating.

Symbol: α_thermal

Measurement: Temperature Coefficient of ResistanceUnit: °C⁻¹

Note: Value should be greater than 0.

Formulas to find Coefficient of Thermal Expansion

Change in Temperature

The Change in Temperature is the difference between the initial and final temperature.

Symbol: ∆T

Measurement: Temperature DifferenceUnit: K

Note: Value should be greater than 0.

Formulas to find Change in Temperature

Other formulas in Thermal Expansion of Pipe category

Go Stress due to Temperature Change

σ = α thermal \cdot e \cdot ∆T

Go Coefficient of Thermal Expansion of Pipe Material given Stress due to Temperature Change

α thermal = \frac{σ}{e \cdot ∆T}

Go Temperature Change given Stress due to Temperature Change

∆T = \frac{σ}{α thermal \cdot e}

Go Movement in Length of Pipe

ΔL = L pipe \cdot e \cdot ∆T

How to Evaluate Modulus of Elasticity of Pipe Material given Stress due to Temperature Change?

Modulus of Elasticity of Pipe Material given Stress due to Temperature Change evaluator uses Elastic Modulus = Stress due to Temperature Change/(Coefficient of Thermal Expansion*Change in Temperature) to evaluate the Elastic Modulus, Modulus of Elasticity of Pipe Material given Stress due to Temperature Change is defined as a pipe material represents its ability to withstand stress caused by temperature changes. It measures the material's stiffness and resistance to deformation under these conditions. Elastic Modulus is denoted by e symbol.

How to evaluate Modulus of Elasticity of Pipe Material given Stress due to Temperature Change using this online evaluator? To use this online evaluator for Modulus of Elasticity of Pipe Material given Stress due to Temperature Change, enter Stress due to Temperature Change (σ), Coefficient of Thermal Expansion (α_thermal) & Change in Temperature (∆T) and hit the calculate button.

FAQs on Modulus of Elasticity of Pipe Material given Stress due to Temperature Change

What is the formula to find Modulus of Elasticity of Pipe Material given Stress due to Temperature Change?

The formula of Modulus of Elasticity of Pipe Material given Stress due to Temperature Change is expressed as Elastic Modulus = Stress due to Temperature Change/(Coefficient of Thermal Expansion*Change in Temperature). Here is an example- 16 = 1200/(1.5*50).

How to calculate Modulus of Elasticity of Pipe Material given Stress due to Temperature Change?

With Stress due to Temperature Change (σ), Coefficient of Thermal Expansion (α_thermal) & Change in Temperature (∆T) we can find Modulus of Elasticity of Pipe Material given Stress due to Temperature Change using the formula - Elastic Modulus = Stress due to Temperature Change/(Coefficient of Thermal Expansion*Change in Temperature).

Can the Modulus of Elasticity of Pipe Material given Stress due to Temperature Change be negative?

No, the Modulus of Elasticity of Pipe Material given Stress due to Temperature Change, measured in Pressure cannot be negative.

Which unit is used to measure Modulus of Elasticity of Pipe Material given Stress due to Temperature Change?

Modulus of Elasticity of Pipe Material given Stress due to Temperature Change is usually measured using the Pascal[Pa] for Pressure. Kilopascal[Pa], Bar[Pa], Pound Per Square Inch[Pa] are the few other units in which Modulus of Elasticity of Pipe Material given Stress due to Temperature Change can be measured.

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Modulus of Elasticity of Pipe Material given Stress due to Temperature Change Formula

Modulus of Elasticity of Pipe Material given Stress due to Temperature Change Example

Modulus of Elasticity of Pipe Material given Stress due to Temperature Change Solution

Modulus of Elasticity of Pipe Material given Stress due to Temperature Change Formula Elements

Other formulas in Thermal Expansion of Pipe category

How to Evaluate Modulus of Elasticity of Pipe Material given Stress due to Temperature Change?

FAQs on Modulus of Elasticity of Pipe Material given Stress due to Temperature Change

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