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The vector product of two vectors overse...

The vector product of two vectors `overset rarr(A) and overset rarr(B)` is another………..whose magnitude is equal to…………..and………….between them.

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To solve the question regarding the vector product of two vectors \(\overset{\rarr}{A}\) and \(\overset{\rarr}{B}\), we will fill in the blanks step by step. ### Step 1: Understanding the Vector Product The vector product (or cross product) of two vectors results in another vector. This new vector is perpendicular to the plane formed by the original two vectors. **Hint:** Remember that the cross product of two vectors results in a vector that is orthogonal to both. ### Step 2: Identifying the Resulting Vector ...
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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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