rotating coordinate system वाक्य
उदाहरण वाक्य
मोबाइल
- Where \ omega is the angular velocity of the rotating coordinate system.
- This was from the point of view of the rotating coordinate system.
- The non-orthogonal rotating coordinate system may be imagined to be rigidly attached to a rigid body.
- This animation represents the motion of the drops of water with respect to a co-rotating coordinate system.
- When a rotating coordinate system is used the centrifugal term and the coriolis term are added to the equation of motion.
- The red arrows represent the centrifugal term of the equation of motion for motion with respect to a rotating coordinate system.
- The green arrows represent the coriolis term of the equation of motion for motion with respect to a rotating coordinate system.
- It is easy to calculate the trajectory of the small body in that rotating coordinate system, with the two fixed stars.
- The two latter points are stable, which implies that objects can orbit around them in a rotating coordinate system tied to the two large bodies.
- The rotated coordinate system ( x', y') makes an angle \ theta with the original coordinate system ( x, y ).
- So the " fictitious forces " are just apparent artifacts of the rotating coordinate system and don't really affect the physical behavior, right?
- Intrinsic rotations are elemental rotations that occur about the axes of the rotating coordinate system " XYZ ", which changes its orientation after each elemental rotation.
- Animation 03 is a sequence of 6 images, each depicting the centrifugal term and the coriolis term of the equation of motion for motion with respect to a rotating coordinate system.
- It is important to note that the centrifugal term is determined by the angular velocity of the rotating coordinate system; the centrifugal term does not relate to the motion of the object.
- We introduce a rotating coordinate system, with an angular velocity \ omega, such that a satellite in a circular orbit in the ? = ? / 2 plane remains at rest.
- The coordinates of P'in the active case ( that is, relative to the original coordinate system ) are the same as the coordinates of P relative to the rotated coordinate system.
- The Mohr circle is then used to determine graphically the stress components acting on a rotated coordinate system, i . e ., acting on a differently oriented plane passing through that point.
- This is essentially Kepler's law of periods, which happens to be relativistically exact when expressed in terms of the time coordinate " t " of this particular rotating coordinate system.
- The Mohr circle is then used to determine graphically the stress components acting on a rotated coordinate system, i . e ., acting on a differently oriented plane passing through that point ."
- Performing the two operations in sequence, i . e . first the rotation and then the translation ( with translation vector given in the already rotated coordinate system ), gives a combined rotation and translation matrix
- अधिक वाक्य: 1 2
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