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Basic Concepts of Rotational Motion NEET Questions
NEET SYLLABUS
Physics - Rotational Motion
Centre of the Mass (Two-Particle System, Rigid Body)
Basic Concepts of Rotational Motion
Moment of a Force
Torque
Angular Momentum and Conservation of Angular Momentum and its Applications
Moment of Inertia (the radius of gyration, values of moments of inertia forsimple geometrical objects, parallel and perpendicular axes theorems, and their applications)
Comparison of Linear and Rotational Motions
Equilibrium of Rigid Bodies, Rigid Body Rotation and Equations of Rotational Motion
Basic Concepts of Rotational Motion MCQ Questions
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13.
Pure rotation of a rigid body about a fixed axis can be characterised by:
A.
All particles having the same linear velocity
B.
All particles having the same linear speed
C.
All parts of the body having the same angular velocity at any instant
D.
All particles having zero acceleration
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Rough Work
Error
ANSWER
:
C. All parts of the body having the same angular velocity at any instant
14.
The angular velocity vector ω for rotation about a fixed axis lies along:
A.
The direction of linear velocity
B.
The fixed axis of rotation
C.
The radius of circular path of any particle
D.
Perpendicular to the axis in the plane of rotation
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Error
ANSWER
:
B. The fixed axis of rotation
15.
The magnitude of the angular velocity vector ω is:
A.
v/r² where v = speed, r = radius
B.
dθ/dt
C.
v × r
D.
Δθ × Δt
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Error
ANSWER
:
B. dθ/dt
16.
For rotation about a fixed axis, the direction of the angular velocity vector ω:
A.
Changes continuously with time
B.
Does not change with time (remains along fixed axis)
C.
Rotates in a plane perpendicular to the axis
D.
Is always perpendicular to the angular momentum
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Rough Work
Error
ANSWER
:
B. Does not change with time (remains along fixed axis)
17.
The linear velocity of a particle of a rotating rigid body is related to angular velocity by:
A.
v = ω + r
B.
v = ω/r
C.
v = ω × r (vector relation)
D.
v = ω · r
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Error
ANSWER
:
C. v = ω × r (vector relation)
18.
For a particle at perpendicular distance rᵢ from the axis of rotation, with body rotating at angular velocity ω, the linear speed vᵢ is:
A.
vᵢ = ω/rᵢ
B.
vᵢ = ω × rᵢ (scalar: vᵢ = ωrᵢ)
C.
vᵢ = ω + rᵢ
D.
vᵢ = ω²rᵢ
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View Answer
Rough Work
Error
ANSWER
:
B. vᵢ = ω × rᵢ (scalar: vᵢ = ωrᵢ)
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