In the diagram, the pulleys and the strings are massless. The strings do not stretch. The masses of the suspended blocks are m₁ and m₂, as shown. The magnitudes of the accelerations of the blocks are a₁ and a2, respectively. Part1: What is the correct relationship between a₁ and a2? O α₁ =a₂ 2a1 = 9₂ a₁ = 2a2 m₁ m₂ -)a1 =a₂ m₂ m₂ -)α1 =a₂ my m₂ -)a₁ = 2a₂ Part2: What must be the relationship between the masses of the blocks so that the blocks would be in equilibrium? m. m
In the diagram, the pulleys and the strings are massless. The strings do not stretch. The masses of the suspended blocks are m₁ and m₂, as shown. The magnitudes of the accelerations of the blocks are a₁ and a2, respectively. Part1: What is the correct relationship between a₁ and a2? O α₁ =a₂ 2a1 = 9₂ a₁ = 2a2 m₁ m₂ -)a1 =a₂ m₂ m₂ -)α1 =a₂ my m₂ -)a₁ = 2a₂ Part2: What must be the relationship between the masses of the blocks so that the blocks would be in equilibrium? m. 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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
Transcribed Image Text:m₁
Part1: What is the correct relationship between ₁ and 2?
O
a1 = a₂
2a1 = a₂
a₁ = 2a2
m1
m₂
·)α1 = α₂
M₂
m1
m₂
-)α1 = a₂
m1 -)α1 = 2a2
m₂
Part2: What must be the relationship between the masses of the blocks so that the blocks would be in equilibrium?
m1 = m2
2m1 = m2
m₁ = 2m₂
The blocks cannot be in equilibrium, no matter what the ratio of masses is.
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Calculator

Transcribed Image Text:In the diagram, the pulleys and the strings are massless. The strings do not stretch. The masses of the suspended blocks are
m₁ and m₂, as shown. The magnitudes of the accelerations of the blocks are a₁ and a2, respectively.
m₁
Part1: What is the correct relationship between ₁ and a2?
O
a1 = A2
2a1 =a₂
a1 = 2a₂
m1
m₂
-)α1 = α₂
M₂
m1
·)α1 = a₂
m₂
m1
m₂
-)α₁ = 2a₂
Part2: What must be the relationship between the masses of the blocks so that the blocks would be in equilibrium?
m₁ = m₂
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