Angular acceleration is angular speed derivative¶
Angular acceleration describes how quickly angular speed changes with time.
Conditions:
Observations are made in an inertial reference frame.
Links:
- Symbol:
t- Latex:
\(t\)
- Dimension:
time
- angular_acceleration¶
angular_accelerationof the body as a function of time.
- Symbol:
alpha(t)- Latex:
\(\alpha{\left(t \right)}\)
- Dimension:
angle/time**2
- angular_speed¶
angular_speedof the body as a function of time.
- Symbol:
w(t)- Latex:
\(\omega{\left(t \right)}\)
- Dimension:
angle/time
- definition¶
alpha(t) = Derivative(w(t), t)- Latex:
- \[\alpha{\left(t \right)} = \frac{d}{d t} \omega{\left(t \right)}\]