To keep the pallet and load level Hx when lifting, the hook has to be centered over the center of gravity of the entire load (the pallet is part of the load). To calculate this, you will need more data; After measuring in the X direction, you will have following measurements: Lx - Ex- • dimension "Ex" = 20 distance to the engine. • dimension " Lx" = 15 distance to the lube oil. • dimension "Tx" = 17 distance to the transmission • distance to the pallet CG is zero view from the front All of these dimensions are to the CG's (center of gravity) of those objects, measured from the center of the pallet, which we have designated as our origin, or datum. How far from the center of the pallet should the lifting hood be located (dimension Hx)? Be sure to round your answer to the proper accuracy. And be sure to monitor the signs of your measurements; to the left is negative, to the right is positive.
To keep the pallet and load level Hx when lifting, the hook has to be centered over the center of gravity of the entire load (the pallet is part of the load). To calculate this, you will need more data; After measuring in the X direction, you will have following measurements: Lx - Ex- • dimension "Ex" = 20 distance to the engine. • dimension " Lx" = 15 distance to the lube oil. • dimension "Tx" = 17 distance to the transmission • distance to the pallet CG is zero view from the front All of these dimensions are to the CG's (center of gravity) of those objects, measured from the center of the pallet, which we have designated as our origin, or datum. How far from the center of the pallet should the lifting hood be located (dimension Hx)? Be sure to round your answer to the proper accuracy. And be sure to monitor the signs of your measurements; to the left is negative, to the right is positive.
International Edition---engineering Mechanics: Statics, 4th Edition
4th Edition
ISBN:9781305501607
Author:Andrew Pytel And Jaan Kiusalaas
Publisher:Andrew Pytel And Jaan Kiusalaas
Chapter1: Introduction To Statics
Section: Chapter Questions
Problem 1.12P: A differential equation encountered in the vibration of beams is d4ydx4=2D where x = distance...
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