A 5.2-kg bowling ball rests on a uniform beam of length I and mass M, as in the figure. The beam is supported at two points separated by a distance BL where ß = 0.55 and the bowling ball is a distance d from support point 1. Find the largest distance dmax such that the beam does not tip if M = 15 kg and L = 4.6 m. [Note: To keep the bowling ball on the beam, report an answer of dmax ≤ L. For some values, a correct calculation gives dmax > L. That means the bowling ball can be placed anywhere on the beam without tipping and, in that case, the correct answer is dmax = L = 4.6 m.) dmax 2 k m L -BL- d M
A 5.2-kg bowling ball rests on a uniform beam of length I and mass M, as in the figure. The beam is supported at two points separated by a distance BL where ß = 0.55 and the bowling ball is a distance d from support point 1. Find the largest distance dmax such that the beam does not tip if M = 15 kg and L = 4.6 m. [Note: To keep the bowling ball on the beam, report an answer of dmax ≤ L. For some values, a correct calculation gives dmax > L. That means the bowling ball can be placed anywhere on the beam without tipping and, in that case, the correct answer is dmax = L = 4.6 m.) dmax 2 k m L -BL- d M
College Physics
11th Edition
ISBN:9781305952300
Author:Raymond A. Serway, Chris Vuille
Publisher:Raymond A. Serway, Chris Vuille
Chapter1: Units, Trigonometry. And Vectors
Section: Chapter Questions
Problem 1CQ: Estimate the order of magnitude of the length, in meters, of each of the following; (a) a mouse, (b)...
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![A 5.2-kg bowling ball rests on a uniform beam of length I and mass M, as in the figure. The beam is
supported at two points separated by a distance BL where 3 = 0.55 and the bowling ball is a
distance d from support point 1. Find the largest distance dmax such that the beam does not tip if
M = 15 kg and L = 4.6 m.
[Note: To keep the bowling ball on the beam, report an answer of dmax ≤ L. For some values, a
correct calculation gives dmax > L. That means the bowling ball can be placed anywhere on the
beam without tipping and, in that case, the correct answer is dmax = L = 4.6 m.)
dmax
2
m
L
-BL-
d
M](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2Fb4941216-30bc-4530-82ab-758980652a1a%2F2ad9d795-60e0-4d64-985e-0aa7ade87bdc%2Fvhk9gv6_processed.png&w=3840&q=75)
Transcribed Image Text:A 5.2-kg bowling ball rests on a uniform beam of length I and mass M, as in the figure. The beam is
supported at two points separated by a distance BL where 3 = 0.55 and the bowling ball is a
distance d from support point 1. Find the largest distance dmax such that the beam does not tip if
M = 15 kg and L = 4.6 m.
[Note: To keep the bowling ball on the beam, report an answer of dmax ≤ L. For some values, a
correct calculation gives dmax > L. That means the bowling ball can be placed anywhere on the
beam without tipping and, in that case, the correct answer is dmax = L = 4.6 m.)
dmax
2
m
L
-BL-
d
M
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