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Angular momentum of a particle about a g...

Angular momentum of a particle about a given axis is …………….of ………….and………….of position vector of the particle.

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To solve the question regarding the angular momentum of a particle about a given axis, we can break it down into clear steps: ### Step-by-Step Solution: 1. **Understanding Angular Momentum**: Angular momentum (L) of a particle about a given axis is a measure of the rotational motion of that particle around that axis. It depends on both the mass of the particle and its motion relative to the axis. 2. **Identifying the Components**: ...
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PRADEEP-SYSTEMS OF PARTICLES AND ROTATIONAL MOTION-FILL IN THE BLANKS
  1. Centre of mass of a body is ……… at which………….is………… .

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  2. In certain cases, there may…………at the………… .

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  3. Total linear momentum of a system of particles is equal to ……………..of t...

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  4. The vector product of two vectors overset rarr(A) and overset rarr(B) ...

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  5. By convention, anticlockwise moments are ………and…………are taken as…………. .

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  6. Torque due to a force is the product of………….and……………..of line of actio...

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  7. Torque due to a force is the product of………….and……………..of line of actio...

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  8. Angular momentum of a particle…………..is……………..of the particle………….. .

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  9. Angular momentum of a particle about a given axis is …………….of ………….and...

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  10. The centre of gravity of a body is a point where………..and…………on the bod...

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  11. Mass of a body is……….of………………of the body……………..

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  12. A quantity that measures……….of the body is called………..of the body.

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  13. Radius of …………..of a body about a given axis is equal to…………of the con...

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  14. When…………..acts on a system of particles, then………….of the system remain...

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  15. When……………is conserved,………………may……………. .

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  16. Moment of inertia of a uniform circular ring of mass M and radius R ab...

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  17. Moment of inertia of a circular ring about a given axis is…………..moment...

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  18. The rate of …………….of a body about a given axis is…………….to…………….applied...

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  19. Rotational analogue of……………is…………….. .

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  20. Angle traced by a rotating body in nth seconds is theta(nth)=…………where...

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