A 350-kg disk (with uniform density) is shown below. Its rotation axis is through its center. If the disk is initially at rest, how long does it take to reach an angular velocity of 25 rad/s? 4 20 N 18 N 0.25 m 0.75 m 1.0 m 0.5 m 16 N D. Е. А. 152.6 s 163.5 s В. 164.5 s 141.1 s С. 120.0 s F. 137.0 s

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A 350-kg disk (with uniform density) is shown below. Its rotation axis is through its center. If the disk is
initially at rest, how long does it take to reach an angular velocity of 25 rad/s?
20 N
18 N
0.25 m
0.75 m
1.0 m
0.5 m
16 N
А.
152.6 s
D.
163.5 s
Е.
F.
В.
164.5 s
141.1 s
С.
120.0 s
137.0 s
Transcribed Image Text:A 350-kg disk (with uniform density) is shown below. Its rotation axis is through its center. If the disk is initially at rest, how long does it take to reach an angular velocity of 25 rad/s? 20 N 18 N 0.25 m 0.75 m 1.0 m 0.5 m 16 N А. 152.6 s D. 163.5 s Е. F. В. 164.5 s 141.1 s С. 120.0 s 137.0 s
Expert Solution
Step 1

Mass of the disc (M)=350 kg

Final angular velocity of the disc (ω)=25 rad/s

Radius of the disc (R)=1 m

Step 2

The moment of inertia of this uniform disc is given by;

I=12MR2

Substituting the values;

I=12×350×(1)2

I=175 kg m2

Step 3

According to the diagram, there are three different forces acting on the disc. Hence, the net torque on this disc at its center will be;

τ=(20×0.25)+(18×1)+(16×0.5)

τ=31 N m2

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