A solid 30 mm diameter shaft is rotating at a speed of 490 rpm with a maximum shear stress of 90 MPa. Determine the power in kWbeing delivered by the shaft.Part 1Calculate the torque in the shaft.CorrectAnswer:T = 477.129Part 2Convert the given rotational speed to units of rad/s.Answer:W= iN.mrad/s

Diameter of the shaft, D = 30 mmRotational speed of the shaft, N = 490 rpmMaximum shear stress, =…

Answered: A solid 30 mm diameter shaft is…

A solid 30 mm diameter shaft is rotating at a speed of 490 rpm with a maximum shear stress of 90 MPa. Determine the power in kW being delivered by the shaft.

Elements Of Electromagnetics

7th Edition

ISBN:9780190698614

Author:Sadiku, Matthew N. O.

Publisher:Sadiku, Matthew N. O.

ChapterMA: Math Assessment

Section: Chapter Questions

Problem 1.1MA

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Concept explainers

Combined Loading

Any functioning component, such as machine parts, structural members, pressure vessels, and so on, are all under the influence of more than one force. When anybody is under the influence of more than one force such as shear forces, bending moments, axial forces, torsion, and so on, then such body is said to be under combined loading. A very practical example of combined loading is the crankshaft of an internal combustion engine (IC engine). The crankshaft of the IC engine is under high rpm, which is caused due to the torsional forces. Due to the presence of piston, counterbalances, and internal imbalances, the crankshaft experiences lateral forces and due to the rise in temperature, the crankshaft undergoes thermal expansion, which pulls the crankshaft along the axial direction and lateral direction. The presence of unbalanced loads along the periphery of the crankshaft also induces a bending moment.

Question

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A solid 30 mm diameter shaft is rotating at a speed of 490 rpm with a maximum shear stress of 90 MPa. Determine the power in kW
being delivered by the shaft.
Part 1
Calculate the torque in the shaft.
Correct
Answer:
T = 477.129
Part 2
Convert the given rotational speed to units of rad/s.
Answer:
W= i
N.m
rad/s

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