Shown in the figure below is a set of two masses on a track. The regions with the solid black line have no friction and the region with the tan pattern has a coefficient of Hk = 0.345. The small mass, m = 1.77 kg, is initially stationary at a height of y₁ = 0.65 meters. The large mass, M = 4.40 kg, is stationary on the flat surface. Y₁ 3 (1) V₂=? Blocks stick together M V₂=? (3 SENERE Determine all the following: The velocity of the small mass at moment 2: V₂ = The velocity of the stuck masses at moment 3: V3 = The distance required to come to a stop: d = The following sequence of events occur: • 1 → 2: The small mass slides down the ramp. • 2→ 3: The small and large mass collide inelastically and stick together. • 3→ 4: The small and large mass slide together into the frictional region and come to a stop. m m/s d=? m/s stopped friction
Shown in the figure below is a set of two masses on a track. The regions with the solid black line have no friction and the region with the tan pattern has a coefficient of Hk = 0.345. The small mass, m = 1.77 kg, is initially stationary at a height of y₁ = 0.65 meters. The large mass, M = 4.40 kg, is stationary on the flat surface. Y₁ 3 (1) V₂=? Blocks stick together M V₂=? (3 SENERE Determine all the following: The velocity of the small mass at moment 2: V₂ = The velocity of the stuck masses at moment 3: V3 = The distance required to come to a stop: d = The following sequence of events occur: • 1 → 2: The small mass slides down the ramp. • 2→ 3: The small and large mass collide inelastically and stick together. • 3→ 4: The small and large mass slide together into the frictional region and come to a stop. m m/s d=? m/s stopped friction
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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Shown in the figure below is a set of two masses on a track. The regions with the solid black line have no friction and the region with the tan pattern has a coefficient of μk
0.345. The small mass, m = 1.77 kg, is initially stationary at a height of y1 = 0.65 meters. The large mass, M = 4.40 kg, is stationary on the flat surface.
Y₁
3
●
V₂ = ?
2
●
Blocks stick together
The following sequence of events occur:
M
V3 = ?
(3)
12: The small mass slides down the ramp.
2 →3:
The small and large mass collide inelastically and stick together.
• 3 →4: The small and large mass slide together into the frictional region and come to a stop.
Determine all the following:
The velocity of the small mass at moment 2: V2 =
The velocity of the stuck masses at moment 3: V3 =
The distance required to come to a stop: d =
m
m/s
d=?
m/s
stopped
4
M
friction](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2Fa38b1750-4836-4d47-bfc9-b05e81f0daae%2Fbbe8c454-2f27-48b3-a9ac-6cd5f29d6db4%2Fv518glg_processed.png&w=3840&q=75)
Transcribed Image Text:=
Shown in the figure below is a set of two masses on a track. The regions with the solid black line have no friction and the region with the tan pattern has a coefficient of μk
0.345. The small mass, m = 1.77 kg, is initially stationary at a height of y1 = 0.65 meters. The large mass, M = 4.40 kg, is stationary on the flat surface.
Y₁
3
●
V₂ = ?
2
●
Blocks stick together
The following sequence of events occur:
M
V3 = ?
(3)
12: The small mass slides down the ramp.
2 →3:
The small and large mass collide inelastically and stick together.
• 3 →4: The small and large mass slide together into the frictional region and come to a stop.
Determine all the following:
The velocity of the small mass at moment 2: V2 =
The velocity of the stuck masses at moment 3: V3 =
The distance required to come to a stop: d =
m
m/s
d=?
m/s
stopped
4
M
friction
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