((B))- If a rod with uniform mass(M) and length(2L) is sliding on a frictionless vertical wall, and on the horizontal, which also is frictionless plane,from the rest when makes an angle (po) with the wall. If you know the rotation kinetic energy (Trot=1²²), where I is a momentum of inertia and (4²) which equals to M 6 angular velocity. Find : (1) Lagrange's Function. (2) Lagrange's equation of Motion (3) The angular velocity of the rod () in term of the angle (4) where (q1 = p). Hind: [T = Ttran + Trotl
((B))- If a rod with uniform mass(M) and length(2L) is sliding on a frictionless vertical wall, and on the horizontal, which also is frictionless plane,from the rest when makes an angle (po) with the wall. If you know the rotation kinetic energy (Trot=1²²), where I is a momentum of inertia and (4²) which equals to M 6 angular velocity. Find : (1) Lagrange's Function. (2) Lagrange's equation of Motion (3) The angular velocity of the rod () in term of the angle (4) where (q1 = p). Hind: [T = Ttran + Trotl
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![((B))- If a rod with uniform mass(M) and length(2L) is sliding on a frictionless
vertical wall, and on the horizontal, which also is frictionless plane ,from the rest
when makes an angle (o) with the wall. If you know the rotation kinetic energy
L²²), where I, is a momentum of inertia and (4²) which equals to
angular velocity. Find : (1) Lagrange's Function. (2) Lagrange's equation of Motion
(3) The angular velocity of the rod () in term of the angle (p).
where (q₁ = p). Hind: [T = Ttran + Trot]
rot
-
A
G
B](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F398f693a-064a-404e-b341-bb32ba684c48%2F5641fc1b-d258-4fd0-844a-74d0a6ddaa83%2Fzndkvn_processed.jpeg&w=3840&q=75)
Transcribed Image Text:((B))- If a rod with uniform mass(M) and length(2L) is sliding on a frictionless
vertical wall, and on the horizontal, which also is frictionless plane ,from the rest
when makes an angle (o) with the wall. If you know the rotation kinetic energy
L²²), where I, is a momentum of inertia and (4²) which equals to
angular velocity. Find : (1) Lagrange's Function. (2) Lagrange's equation of Motion
(3) The angular velocity of the rod () in term of the angle (p).
where (q₁ = p). Hind: [T = Ttran + Trot]
rot
-
A
G
B
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