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Angular Momentum and Conservation of Angular Momentum and its Applications 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
Angular Momentum and Conservation of Angular Momentum and its Applications MCQ Questions
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7.
The angular momentum L of a particle is related to its linear momentum p and position vector r as:
A.
Magnitude rp cosθ
B.
Magnitude rp sinθ, direction perpendicular to plane of r and p
C.
Magnitude rp tanθ
D.
Magnitude r/p, parallel to r
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Rough Work
Error
ANSWER
:
B. Magnitude rp sinθ, direction perpendicular to plane of r and p
8.
For a particle moving in a straight line, its angular momentum about a point on the line of motion is:
A.
Zero
B.
Constant non-zero value
C.
mvr
D.
Maximum
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Rough Work
Error
ANSWER
:
A. Zero
9.
A particle moves with constant velocity along a straight line that does NOT pass through the origin. Its angular momentum about the origin is:
A.
Continuously increasing
B.
Continuously decreasing
C.
Zero
D.
Constant (non-zero)
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Rough Work
Error
ANSWER
:
D. Constant (non-zero)
10.
For a system of particles, the total angular momentum about an origin is:
A.
Sum of (rᵢ × pᵢ) over all particles
B.
Average of individual angular momenta
C.
Product of all individual L values
D.
Vector difference of individual angular momenta
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View Answer
Rough Work
Error
ANSWER
:
A. Sum of (rᵢ × pᵢ) over all particles
11.
Which physical quantity is best described as the 'moment of momentum'?
A.
Force
B.
Torque
C.
Angular momentum
D.
Impulse
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Error
ANSWER
:
C. Angular momentum
12.
For a rigid body rotating about a fixed (symmetry) axis with angular velocity ω and moment of inertia I about that axis, the angular momentum is:
A.
L = Iω
B.
L = I/ω
C.
L = ½Iω²
D.
L = mωr
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View Answer
Rough Work
Error
ANSWER
:
A. L = Iω
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