A person with mass m1 = 59 kg stands at the left end of a uniform beam with mass m2 = 106 kg and a length L = 3.4 m. Another person with mass m3 = 53 kg stands on the far right end of the beam and holds a medicine ball with mass m4 = 12 kg (assume that the medicine ball is at the far right end of the beam as well). Let the origin of our coordinate system be the left end of the original position of the beam as shown in the drawing. Assume there is no friction between the beam and floor. 1) What is the new x-position of the person at the left end of the beam? (How far did the beam move when the ball was throw from person to person?) 2) To return the medicine ball to the other person, both people walk to the center of the beam. At what x-position do they end up?
A person with mass m1 = 59 kg stands at the left end of a uniform beam with mass m2 = 106 kg and a length L = 3.4 m. Another person with mass m3 = 53 kg stands on the far right end of the beam and holds a medicine ball with mass m4 = 12 kg (assume that the medicine ball is at the far right end of the beam as well). Let the origin of our coordinate system be the left end of the original position of the beam as shown in the drawing. Assume there is no friction between the beam and floor. 1) What is the new x-position of the person at the left end of the beam? (How far did the beam move when the ball was throw from person to person?) 2) To return the medicine ball to the other person, both people walk to the center of the beam. At what x-position do they end up?
Physics for Scientists and Engineers: Foundations and Connections
1st Edition
ISBN:9781133939146
Author:Katz, Debora M.
Publisher:Katz, Debora M.
Chapter3: Vectors
Section: Chapter Questions
Problem 29PQ
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A person with mass m1 = 59 kg stands at the left end of a uniform beam with mass m2 = 106 kg and a length L = 3.4 m. Another person with mass m3 = 53 kg stands on the far right end of the beam and holds a medicine ball with mass m4 = 12 kg (assume that the medicine ball is at the far right end of the beam as well). Let the origin of our coordinate system be the left end of the original position of the beam as shown in the drawing. Assume there is no friction between the beam and floor.
1) What is the new x-position of the person at the left end of the beam? (How far did the beam move when the ball was throw from person to person?)
2) To return the medicine ball to the other person, both people walk to the center of the beam. At what x-position do they end up?
Transcribed Image Text:+X
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