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The truck, initially at rest with a roll of paper in the position shown, moves forward with a constant acceleration a = 3.8 m/s2. Find the distance s which the truck goes before the paper rolls off the edge of its horizontal bed. The distance d = 3.3 m, the radius of the roll is r = 960 mm, and the centroidal radius of gyration is k = 530 mm. Friction is sufficient to preven

The truck, initially at rest with a roll of paper in the position shown, moves forward with a constant acceleration a = 3.8 m/s2. Find the distance s which the truck goes before the paper rolls off the edge of its horizontal bed. The distance d = 3.3 m, the radius of the roll is r = 960 mm, and the centroidal radius of gyration is k = 530 mm. Friction is sufficient to preven

Elements Of Electromagnetics
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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The truck, initially at rest with a roll of paper in the position shown, moves forward with a constant acceleration a = 3.8 m/s2. Find the distance s which the truck goes before the paper rolls off the edge of its horizontal bed. The distance d = 3.3 m, the radius of the roll is r = 960 mm, and the centroidal radius of gyration is k = 530 mm. Friction is sufficient to prevent slipping. 

The truck, initially at rest with a roll of paper in the position shown, moves forward with a constant acceleration a = 3.8 m/s?. Find the distance s which the truck goes before the paper rolls off the edge of its horizontal bed. The distance d = 3.3 m, the radius of the roll is r = 960 mm, and the centroidal radius of gyration is k = 530 mm. Friction is sufficient to prevent slipping. Answer: s = i m
Transcribed Image Text:The truck, initially at rest with a roll of paper in the position shown, moves forward with a constant acceleration a = 3.8 m/s?. Find the distance s which the truck goes before the paper rolls off the edge of its horizontal bed. The distance d = 3.3 m, the radius of the roll is r = 960 mm, and the centroidal radius of gyration is k = 530 mm. Friction is sufficient to prevent slipping. Answer: s = i m
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