Consider a uniform solid cylinder with length L = 3 m and radius R = 2 m. The moment of inertia of the solid cylinder about an axis through its center is 12n kg.m². A piece of the cylinder at the center is removed. The radius of the removed cylinder at the center is R; = 1 m. What is the moment of inertia of the hollow cylinder about the axis P, parallel and tangent to the inner surface of the hollow cylinder as seen in the figure. - ---- -+ R = 2m L = 3 m L = 3 m ----> -- P. Ri R = 2m
Consider a uniform solid cylinder with length L = 3 m and radius R = 2 m. The moment of inertia of the solid cylinder about an axis through its center is 12n kg.m². A piece of the cylinder at the center is removed. The radius of the removed cylinder at the center is R; = 1 m. What is the moment of inertia of the hollow cylinder about the axis P, parallel and tangent to the inner surface of the hollow cylinder as seen in the figure. - ---- -+ R = 2m L = 3 m L = 3 m ----> -- P. Ri R = 2m
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![Consider a uniform solid cylinder with length L =
3 m and radius R = 2 m. The moment of inertia of the
solid cylinder about an axis through its center is
12n kg.m². A piece of the cylinder at the center is
removed. The radius of the removed cylinder at the
center is R = 1 m.
What is the moment of inertia of the hollow cylinder
about the axis P, parallel and tangent to the inner
surface of the hollow cylinder as seen in the figure.
-- -- ---
R = 2m
L = 3 m
L = 3 m
P
Ri
R = 2m
(15.75)n kg.m^2
(13.50)π kg.m^2
(11.25)n kg.m^2
(21.00)n kg.m^2
(15.00)n kg.m^2
(9.00)n kg.m^2](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2Fc92a4307-90bf-402c-855b-95b20f6172b0%2F722edf1f-3c22-4c7b-a286-77ffe687b1fd%2Fgi89md6n_processed.png&w=3840&q=75)
Transcribed Image Text:Consider a uniform solid cylinder with length L =
3 m and radius R = 2 m. The moment of inertia of the
solid cylinder about an axis through its center is
12n kg.m². A piece of the cylinder at the center is
removed. The radius of the removed cylinder at the
center is R = 1 m.
What is the moment of inertia of the hollow cylinder
about the axis P, parallel and tangent to the inner
surface of the hollow cylinder as seen in the figure.
-- -- ---
R = 2m
L = 3 m
L = 3 m
P
Ri
R = 2m
(15.75)n kg.m^2
(13.50)π kg.m^2
(11.25)n kg.m^2
(21.00)n kg.m^2
(15.00)n kg.m^2
(9.00)n kg.m^2
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