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The linear velocity of a point B on a link rotating at an angular velocity ω relative to another point A on the same link is
  • a)
    ω2 x AB
  • b)
    ω x AB
  • c)
    ω x (AB)2
  • d)
    ωAB
Correct answer is option 'B'. Can you explain this answer?
Verified Answer
The linear velocity of a point B on a link rotating at an angular velo...
velocity = lω
  = ω x AB
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Most Upvoted Answer
The linear velocity of a point B on a link rotating at an angular velo...
The linear velocity of a point B on a link rotating at an angular velocity can be calculated using the formula:

v = r * ω

where:
- v is the linear velocity of point B
- r is the distance between the center of rotation and point B
- ω is the angular velocity of the link

This formula is based on the fact that the linear velocity of a rotating object is proportional to its distance from the center of rotation and its angular velocity.

For example, if a link is rotating at an angular velocity of 10 radians per second and point B is located 2 meters away from the center of rotation, then the linear velocity of point B can be calculated as:

v = 2 * 10 = 20 m/s

This means that point B is moving linearly at a speed of 20 meters per second along a circular path.
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Community Answer
The linear velocity of a point B on a link rotating at an angular velo...
The relative velocity between two points on same rotating body is the product of angular velocity of body and distance between those two points .

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