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Radius of Mohr's Circle for Two Mutually Perpendicular Stresses of Unequal Intensities Formula

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Radius of Mohr's circle is given by the value of maximum in-plane shear stress. Check FAQs

R = \frac{σ major - σ minor}{2}

R - Radius of Mohr's circle?σ_major - Major Principal Stress?σ_minor - Minor Principal Stress?

Radius of Mohr's Circle for Two Mutually Perpendicular Stresses of Unequal Intensities Example

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Here is how the Radius of Mohr's Circle for Two Mutually Perpendicular Stresses of Unequal Intensities equation looks like with Values.

Here is how the Radius of Mohr's Circle for Two Mutually Perpendicular Stresses of Unequal Intensities equation looks like with Units.

Here is how the Radius of Mohr's Circle for Two Mutually Perpendicular Stresses of Unequal Intensities equation looks like.

25.5 = \frac{75 - 24}{2}

25.5MPa = \frac{75MPa - 24MPa}{2}

25.5 = \frac{75 - 24}{2}

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Radius of Mohr's Circle for Two Mutually Perpendicular Stresses of Unequal Intensities Solution

Follow our step by step solution on how to calculate Radius of Mohr's Circle for Two Mutually Perpendicular Stresses of Unequal Intensities?

FIRST Step Consider the formula

R = \frac{σ major - σ minor}{2}

Next Step Substitute values of Variables

∴

R = \frac{75MPa - 24MPa}{2}

Next Step Convert Units

∴

R = \frac{7.5E+7Pa - 2.4E+7Pa}{2}

Next Step Prepare to Evaluate

∴

R = \frac{7.5E+7 - 2.4E+7}{2}

Next Step Evaluate

∴

R = 25500000Pa

LAST Step Convert to Output's Unit

∴

R = 25.5MPa

Radius of Mohr's Circle for Two Mutually Perpendicular Stresses of Unequal Intensities Formula Elements

Variables

Radius of Mohr's circle

Radius of Mohr's circle is given by the value of maximum in-plane shear stress.

Symbol: R

Measurement: StressUnit: MPa

Note: Value should be greater than 0.

Formulas to find Radius of Mohr's circle

Major Principal Stress

Major Principal Stress is the maximum normal stress acting on the principal plane.

Symbol: σ_major

Measurement: StressUnit: MPa

Note: Value should be greater than 0.

Formulas to find Major Principal Stress

Minor Principal Stress

Minor Principal Stress is the minimum normal stress acting on the principal plane.

Symbol: σ_minor

Measurement: StressUnit: MPa

Note: Value should be greater than 0.

Formulas to find Minor Principal Stress

Other formulas in Mohr's Circle when a Body is Subjected to Two Mutual Perpendicular Tensile Stress of Unequal Intensity category

Go Maximum Shear Stress

τ max = \frac{\sqrt{{(σ x - σ y)}^{2} + 4 \cdot τ^{2}}}{2}

Go Normal Stress on Oblique Plane with Two Mutually Perpendicular Forces

σ θ = \frac{σ x + σ y}{2} + \frac{σ x - σ y}{2} \cdot \cos (2 \cdot θ plane) + τ \cdot \sin (2 \cdot θ plane)

Go Tangential Stress on Oblique Plane with Two Mutually Perpendicular Forces

σ t = \frac{σ x - σ y}{2} \cdot \sin (2 \cdot θ plane) - τ \cdot \cos (2 \cdot θ plane)

How to Evaluate Radius of Mohr's Circle for Two Mutually Perpendicular Stresses of Unequal Intensities?

Radius of Mohr's Circle for Two Mutually Perpendicular Stresses of Unequal Intensities evaluator uses Radius of Mohr's circle = (Major Principal Stress-Minor Principal Stress)/2 to evaluate the Radius of Mohr's circle, The Radius of Mohr's Circle for Two Mutually Perpendicular Stresses of Unequal Intensities formula is defined as half the value of the difference between major principal stress and minor principal stress. Radius of Mohr's circle is denoted by R symbol.

How to evaluate Radius of Mohr's Circle for Two Mutually Perpendicular Stresses of Unequal Intensities using this online evaluator? To use this online evaluator for Radius of Mohr's Circle for Two Mutually Perpendicular Stresses of Unequal Intensities, enter Major Principal Stress (σ_major) & Minor Principal Stress (σ_minor) and hit the calculate button.

FAQs on Radius of Mohr's Circle for Two Mutually Perpendicular Stresses of Unequal Intensities

What is the formula to find Radius of Mohr's Circle for Two Mutually Perpendicular Stresses of Unequal Intensities?

The formula of Radius of Mohr's Circle for Two Mutually Perpendicular Stresses of Unequal Intensities is expressed as Radius of Mohr's circle = (Major Principal Stress-Minor Principal Stress)/2. Here is an example- 2.6E-5 = (75000000-24000000)/2.

How to calculate Radius of Mohr's Circle for Two Mutually Perpendicular Stresses of Unequal Intensities?

With Major Principal Stress (σ_major) & Minor Principal Stress (σ_minor) we can find Radius of Mohr's Circle for Two Mutually Perpendicular Stresses of Unequal Intensities using the formula - Radius of Mohr's circle = (Major Principal Stress-Minor Principal Stress)/2.

Can the Radius of Mohr's Circle for Two Mutually Perpendicular Stresses of Unequal Intensities be negative?

No, the Radius of Mohr's Circle for Two Mutually Perpendicular Stresses of Unequal Intensities, measured in Stress cannot be negative.

Which unit is used to measure Radius of Mohr's Circle for Two Mutually Perpendicular Stresses of Unequal Intensities?

Radius of Mohr's Circle for Two Mutually Perpendicular Stresses of Unequal Intensities is usually measured using the Megapascal[MPa] for Stress. Pascal[MPa], Newton per Square Meter[MPa], Newton per Square Millimeter[MPa] are the few other units in which Radius of Mohr's Circle for Two Mutually Perpendicular Stresses of Unequal Intensities can be measured.

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Radius of Mohr's Circle for Two Mutually Perpendicular Stresses of Unequal Intensities Formula

Radius of Mohr's Circle for Two Mutually Perpendicular Stresses of Unequal Intensities Example

Radius of Mohr's Circle for Two Mutually Perpendicular Stresses of Unequal Intensities Solution

Radius of Mohr's Circle for Two Mutually Perpendicular Stresses of Unequal Intensities Formula Elements

Other formulas in Mohr's Circle when a Body is Subjected to Two Mutual Perpendicular Tensile Stress of Unequal Intensity category

How to Evaluate Radius of Mohr's Circle for Two Mutually Perpendicular Stresses of Unequal Intensities?

FAQs on Radius of Mohr's Circle for Two Mutually Perpendicular Stresses of Unequal Intensities

Variable Name