À three-bladed wind turbine has a small, unbalanced mass m =0.3 kg, located at an eccentricity e-0.3m in the plane of the blades. Consider the body and blades of the turbine to be on top of the supporting shaft, R<

International Edition---engineering Mechanics: Statics, 4th Edition
4th Edition
ISBN:9781305501607
Author:Andrew Pytel And Jaan Kiusalaas
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Chapter8: Centroids And Distributed Loads
Section: Chapter Questions
Problem 8.76P: A 6-in. diameter hole is drilled in the conical frustum. Calculate the volume and the surface area...
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O 691.4 N
O 80.5 N
O 1678.7 N
O 1133.5 N
Transcribed Image Text:O 691.4 N O 80.5 N O 1678.7 N O 1133.5 N
A three-bladed wind turbine has a small, unbalanced mass m =0.3 kg, located at an eccentricity
e=0.3m in the plane of the blades. Consider the body and blades of the turbine to be on top of the
supporting shaft, R<<h. The blades rotate at an angular velocity of w. The supporting shaft can be
modeled as a cantilever beam of height h, with a hollow steel cross-section area of outer diameter
0.1 m and an inner diameter 0.08 m, and h=8m, E=207GPA. Determine the force transmitted to the
base of the support (point A) if the unbalance. Assume the Mass of the turbine M360 kg and
rotating speed of the Turbine w=31.416 rad/s. Neglect any cause of damping.
The Moment of Inertia of a circular shaft is
I= (R R)
4.
h
Transcribed Image Text:A three-bladed wind turbine has a small, unbalanced mass m =0.3 kg, located at an eccentricity e=0.3m in the plane of the blades. Consider the body and blades of the turbine to be on top of the supporting shaft, R<<h. The blades rotate at an angular velocity of w. The supporting shaft can be modeled as a cantilever beam of height h, with a hollow steel cross-section area of outer diameter 0.1 m and an inner diameter 0.08 m, and h=8m, E=207GPA. Determine the force transmitted to the base of the support (point A) if the unbalance. Assume the Mass of the turbine M360 kg and rotating speed of the Turbine w=31.416 rad/s. Neglect any cause of damping. The Moment of Inertia of a circular shaft is I= (R R) 4. h
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