Examples of using Angular velocity in English and their translations into Swedish
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The angular velocity of the moon is\(m\) times as large.
So the speed is equal to the angular velocity times r.
Imagine the angular velocity when it's not all spread out from one differential.
acceleration, angular velocity.
If the angular velocity vector maintains a constant direction,
People also translate
I guess we could say the magnitude of the angular velocity times the radius.
You could say angular velocity is equal to change in angle over a change in time.
ω or Ω for angular velocity.
ω is the angular velocity, and⋅ represents the scalar product.
this 10 pi radians per second we could call this its angular velocity.
So our angular velocity, if we want revolutions per second it's going to be omega over 2 pi revolutions per second.
And this measure of how fast you're orbiting around a central point is called angular velocity.
Let's say that the angular velocity is equal to omega radians per second And so how many revolutions is that per second?
The two standards used to define the types of rotational speed are linear velocity and angular velocity.
It's called angular velocity because if you think about it this is telling us how fast is our angle changing,
The flywheel on a Briggs& Stratton small engine was originally developed to maintain constant angular velocity of the crankshaft.
Angular velocity(also called rotational speed)
performed u-turns with a small angular velocity, then landed".
With constant angular velocity, the disc rotates at a constant speed,
the rotational speed or angular velocity of the disc is shown as a yellow line.
but also the angular velocity.
sliding speed variation of the angular velocity of rotation, presents methods
the displacement of the laser beam will have certainly greater angular velocity.
When a drive unit, for example a combustion engine, does not maintain a constant angular velocity, some kind of torsionally elastic coupling is necessary to safeguard the functioning of the entire drive shaft.
then divide by this number the angular velocity of the leading unit.
ω d t× r,{\displaystyle\mathbf{a}_{\mathrm{Euler}}=-{\frac{d{\boldsymbol{\omega}}}{dt}}\times\mathbf{r},} where ω is the angular velocity of rotation of the reference frame and r is the vector position of the point where the acceleration is measured relative to the axis of the rotation.
With the rotational motion of the body, its kinetic energy is equal to the product of the moment of inertia of the body relative to the axis of rotation by the square of its angular velocity divided in half.
earth gravity, angular velocity, altitude and heading.
there is variation in the angular velocity of the reference frame's axes.
ω is the angular velocity, and⋅ represents the scalar product.