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Normal Stress is stress that occurs when a member is loaded by an axial force. Check FAQs
σn=σ1+σ22+σ1-σ22
σn - Normal Stress?σ1 - Major Tensile Stress?σ2 - Minor Tensile Stress?

Normal Stress for Principal Planes at Angle of 0 Degrees given Major and Minor Tensile Stress Example

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With units
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Here is how the Normal Stress for Principal Planes at Angle of 0 Degrees given Major and Minor Tensile Stress equation looks like with Values.

Here is how the Normal Stress for Principal Planes at Angle of 0 Degrees given Major and Minor Tensile Stress equation looks like with Units.

Here is how the Normal Stress for Principal Planes at Angle of 0 Degrees given Major and Minor Tensile Stress equation looks like.

1.2E-13Edit=1.2E-7Edit+11196Edit2+1.2E-7Edit-11196Edit2
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Normal Stress for Principal Planes at Angle of 0 Degrees given Major and Minor Tensile Stress Solution

Follow our step by step solution on how to calculate Normal Stress for Principal Planes at Angle of 0 Degrees given Major and Minor Tensile Stress?

FIRST Step Consider the formula
σn=σ1+σ22+σ1-σ22
Next Step Substitute values of Variables
σn=1.2E-7N/m²+11196N/m²2+1.2E-7N/m²-11196N/m²2
Next Step Convert Units
σn=1.2E-7Pa+11196Pa2+1.2E-7Pa-11196Pa2
Next Step Prepare to Evaluate
σn=1.2E-7+111962+1.2E-7-111962
Next Step Evaluate
σn=1.24000507639721E-07Pa
Next Step Convert to Output's Unit
σn=1.24000507639721E-13MPa
LAST Step Rounding Answer
σn=1.2E-13MPa

Normal Stress for Principal Planes at Angle of 0 Degrees given Major and Minor Tensile Stress Formula Elements

Variables
Normal Stress
Normal Stress is stress that occurs when a member is loaded by an axial force.
Symbol: σn
Measurement: StressUnit: MPa
Note: Value should be greater than 0.
Major Tensile Stress
Major Tensile Stress is the stress acting along the longitudinal direction.
Symbol: σ1
Measurement: PressureUnit: N/m²
Note: Value can be positive or negative.
Minor Tensile Stress
Minor Tensile Stress is the stress acting along lateral direction.
Symbol: σ2
Measurement: PressureUnit: N/m²
Note: Value can be positive or negative.

Other Formulas to find Normal Stress

​Go Normal Stress across Oblique Section
σn=σ(cos(θo))2
​Go Normal Stress for Principal Planes at Angle of 90 degrees
σn=σ1+σ22-σ1-σ22
​Go Normal Stress for Principal Planes when Planes are at Angle of 0 Degree
σn=σ1+σ22+σ1-σ22
​Go Normal Stress on Oblique Section given Stress in Perpendicular Directions
σn=σ1+σ22+σ1-σ22cos(2θo)

Other formulas in Normal Stress category

​Go Equivalent Stress by Distortion Energy Theory
σe=12(σ'1-σ'2)2+(σ'2-σ3)2+(σ3-σ'1)2
​Go Stress Amplitude
σa=σmax-σmin2

How to Evaluate Normal Stress for Principal Planes at Angle of 0 Degrees given Major and Minor Tensile Stress?

Normal Stress for Principal Planes at Angle of 0 Degrees given Major and Minor Tensile Stress evaluator uses Normal Stress = (Major Tensile Stress+Minor Tensile Stress)/2+(Major Tensile Stress-Minor Tensile Stress)/2 to evaluate the Normal Stress, Normal Stress for Principal Planes at Angle of 0 Degrees given Major and Minor Tensile Stress formula is defined as a measure of the stress on a material at a 0-degree angle, providing insight into the material's behavior under different types of stress, particularly major and minor tensile stress. Normal Stress is denoted by σn symbol.

How to evaluate Normal Stress for Principal Planes at Angle of 0 Degrees given Major and Minor Tensile Stress using this online evaluator? To use this online evaluator for Normal Stress for Principal Planes at Angle of 0 Degrees given Major and Minor Tensile Stress, enter Major Tensile Stress 1) & Minor Tensile Stress 2) and hit the calculate button.

FAQs on Normal Stress for Principal Planes at Angle of 0 Degrees given Major and Minor Tensile Stress

What is the formula to find Normal Stress for Principal Planes at Angle of 0 Degrees given Major and Minor Tensile Stress?
The formula of Normal Stress for Principal Planes at Angle of 0 Degrees given Major and Minor Tensile Stress is expressed as Normal Stress = (Major Tensile Stress+Minor Tensile Stress)/2+(Major Tensile Stress-Minor Tensile Stress)/2. Here is an example- 1.2E-19 = (1.24E-07+11196)/2+(1.24E-07-11196)/2.
How to calculate Normal Stress for Principal Planes at Angle of 0 Degrees given Major and Minor Tensile Stress?
With Major Tensile Stress 1) & Minor Tensile Stress 2) we can find Normal Stress for Principal Planes at Angle of 0 Degrees given Major and Minor Tensile Stress using the formula - Normal Stress = (Major Tensile Stress+Minor Tensile Stress)/2+(Major Tensile Stress-Minor Tensile Stress)/2.
What are the other ways to Calculate Normal Stress?
Here are the different ways to Calculate Normal Stress-
  • Normal Stress=Stress in Bar*(cos(Angle Made By Oblique Section With Normal))^2OpenImg
  • Normal Stress=(Major Tensile Stress+Minor Tensile Stress)/2-(Major Tensile Stress-Minor Tensile Stress)/2OpenImg
  • Normal Stress=(Major Tensile Stress+Minor Tensile Stress)/2+(Major Tensile Stress-Minor Tensile Stress)/2OpenImg
Can the Normal Stress for Principal Planes at Angle of 0 Degrees given Major and Minor Tensile Stress be negative?
No, the Normal Stress for Principal Planes at Angle of 0 Degrees given Major and Minor Tensile Stress, measured in Stress cannot be negative.
Which unit is used to measure Normal Stress for Principal Planes at Angle of 0 Degrees given Major and Minor Tensile Stress?
Normal Stress for Principal Planes at Angle of 0 Degrees given Major and Minor Tensile Stress 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 Normal Stress for Principal Planes at Angle of 0 Degrees given Major and Minor Tensile Stress can be measured.
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