The frame of a greenhouse is constructed from uniform aluminum channels. Locate the center of gravity of the position of the frame shown. Consider, r= 3 ft. y 24 5 ft Multiple Choice O о 3 ft O X 2 ft X X 1.750 ft, Y = 4 1.750 ft, Y 4.14 ft, and Z X = 2.750 ft, Y = 6 ft, and Z = 1.355 ft. 4.14 ft, and Z = = 2.355 ft. 1.750 ft, Y = 5.14 ft, and Z 1.355 ft. = 1.355 ft.

International Edition---engineering Mechanics: Statics, 4th Edition
4th Edition
ISBN:9781305501607
Author:Andrew Pytel And Jaan Kiusalaas
Publisher:Andrew Pytel And Jaan Kiusalaas
Chapter8: Centroids And Distributed Loads
Section: Chapter Questions
Problem 8.10P: Use integration to locate the centroid of the shaded region in terms of R and t. (b) Show that when...
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The frame of a greenhouse is constructed from uniform aluminum channels. Locate the center of gravity of the position of the
frame shown. Consider, r= 3 ft.
5 ft
3 ft
Multiple Choice
O
2 ft
X = 1.750 ft, Y = 4.14 ft, and Z = 2.355 ft.
X = 2.750 ft, Y = 6 ft, and Z = 1.355 ft.
X = 1.750 ft, Y = 4.14 ft, and Z = 1.355 ft.
X = 1.750 ft, Y = 5.14 ft, and Z = 1.355 ft.
Transcribed Image Text:The frame of a greenhouse is constructed from uniform aluminum channels. Locate the center of gravity of the position of the frame shown. Consider, r= 3 ft. 5 ft 3 ft Multiple Choice O 2 ft X = 1.750 ft, Y = 4.14 ft, and Z = 2.355 ft. X = 2.750 ft, Y = 6 ft, and Z = 1.355 ft. X = 1.750 ft, Y = 4.14 ft, and Z = 1.355 ft. X = 1.750 ft, Y = 5.14 ft, and Z = 1.355 ft.
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