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Shear Stress In Crankweb Of Centre Crankshaft For Max Torque Given Torsional Moment Calculator

Formula Used:

\[ \text{Shear Stress} = \frac{4.5 \times \text{Torsional Moment}}{\text{Width of Crank Web} \times (\text{Thickness of Crank Web})^2} \]

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1. What is Shear Stress in Crankweb?

Shear stress in crankweb refers to the internal resistance developed within the crankweb material when subjected to torsional loading. It represents the force per unit area that tends to cause deformation by slippage along planes parallel to the imposed stress.

2. How Does the Calculator Work?

The calculator uses the formula:

\[ \text{Shear Stress} = \frac{4.5 \times \text{Torsional Moment}}{\text{Width of Crank Web} \times (\text{Thickness of Crank Web})^2} \]

Where:

Explanation: This formula calculates the maximum shear stress in a rectangular cross-section crankweb under torsional loading, considering the geometric properties of the crankweb.

3. Importance of Shear Stress Calculation

Details: Accurate shear stress calculation is crucial for designing crankshafts that can withstand maximum torque conditions without failure. It helps engineers ensure structural integrity and prevent mechanical failures in engine components.

4. Using the Calculator

Tips: Enter torsional moment in Newton-meters, width and thickness in meters. All values must be positive and non-zero for accurate calculation.

5. Frequently Asked Questions (FAQ)

Q1: What is the significance of the 4.5 factor in the formula?
A: The 4.5 factor is derived from the maximum shear stress theory for rectangular cross-sections under torsion, accounting for stress distribution patterns.

Q2: How does crankweb geometry affect shear stress?
A: Shear stress is inversely proportional to both width and the square of thickness. Increasing thickness has a more significant effect on reducing shear stress than increasing width.

Q3: What are typical shear stress limits for crankweb materials?
A: Allowable shear stress varies by material, but typically ranges from 40-60% of the material's tensile strength, depending on safety factors and application requirements.

Q4: When is this calculation most critical?
A: This calculation is most critical during maximum torque conditions in internal combustion engines, where crankshafts experience peak torsional loads.

Q5: Are there limitations to this formula?
A: This formula assumes pure torsion and uniform material properties. It may need modification for complex geometries, stress concentrations, or combined loading conditions.

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