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How many rotations are possible in case of 3 dimensional frame/beam?
  • a)
    1
  • b)
    2
  • c)
    3
  • d)
    4
Correct answer is option 'C'. Can you explain this answer?
Most Upvoted Answer
How many rotations are possible in case of 3 dimensional frame/beam?a)...
Rotations in all 3 directions are possible in 3 dimensional case.
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Community Answer
How many rotations are possible in case of 3 dimensional frame/beam?a)...
There are three possible rotations in a three-dimensional frame or beam. These rotations are known as roll, pitch, and yaw. Each rotation occurs around a different axis, resulting in different types of movements.

1. Roll:
Roll is the rotation around the longitudinal axis of the beam. It causes one end of the beam to move up or down while the other end stays fixed. This rotation resembles the motion of a rolling pin.

2. Pitch:
Pitch is the rotation around the lateral axis of the beam. It causes one end of the beam to move up or down while the other end stays fixed. This rotation resembles the motion of a see-saw.

3. Yaw:
Yaw is the rotation around the vertical axis of the beam. It causes one end of the beam to move left or right while the other end stays fixed. This rotation resembles the motion of a door swinging open or closed.

These three rotations are independent of each other, meaning that they can occur simultaneously or separately. The combination of these rotations can create complex movements and deformations in a three-dimensional frame or beam.

It is important to consider these rotations when analyzing the behavior of a three-dimensional structure under different loads and boundary conditions. By understanding how the structure can rotate, engineers can design safer and more efficient structures.

In conclusion, there are three possible rotations in a three-dimensional frame or beam: roll, pitch, and yaw. These rotations occur around different axes and can create various types of movements. Understanding and considering these rotations are crucial in the analysis and design of three-dimensional structures.
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