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
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ISBN:9781305952300
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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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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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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. Save Calculator
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
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 Calculator
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