To calculate the torsional stress in a pump shaft, one can utilize the formula:
Torsional Stress = (Torsional Moment * Radius) / (Polar Moment of Inertia)
The torsional moment can be obtained by multiplying the applied torque by the length of the shaft. The radius refers to the distance from the center of the shaft to its outermost point, while the polar moment of inertia quantifies the shaft's resistance to torsion.
By substituting the respective values for the torsional moment, radius, and polar moment of inertia into the aforementioned equation, one can ascertain the torsional stress. It is customary to express torsional stress in force per unit area, such as psi (pounds per square inch) or Pa (Pascals).
Torsional stress in a pump shaft is calculated using the formula:
Torsional Stress = (Torsional Moment * Radius) / (Polar Moment of Inertia)
The torsional moment is the product of the applied torque and the length of the shaft. The radius is the distance from the center of the shaft to the outermost point, and the polar moment of inertia is a property of the shaft that measures its resistance to torsion.
By plugging in the values for the torsional moment, radius, and polar moment of inertia into the formula, the torsional stress can be determined. Torsional stress is typically expressed in units of force per unit area, such as psi (pounds per square inch) or Pa (Pascals).
The torsional stress in a pump shaft is calculated by using the formula of torsion stress, which is equal to the torque applied to the shaft divided by the polar moment of inertia of the shaft.
