Radians.
Another AnswerIf you are referring to 'angular displacement' in the context of three-phase transformer connections, then it's defined as the angle by which the secondary line voltages lag the primary line voltages, and is measured in (electrical) degrees.
[ T-1 ] . Reciprocal time, from "degrees per second" .The angle part of it is dimensionless.
The dimension of angular momentum is kg m^2/s.
The dimension of angular velocity is reciprocal time . . . 1/time or T-1 . It'll be stated as "some angle" per "unit of time", like "45 revolutions per minute", and angles are dimensionless.
Angular displacement is measured in radians (rad) or degrees (°).
angular displacement is a vector quantity when theta (angle) is small, otherwise it is scalar.
[ T-1 ] . Reciprocal time, from "degrees per second" .The angle part of it is dimensionless.
It is angular displacement which may be measured in radians, or degrees-minutes-seconds. In 3-D it would be stradians
The dimension of angular momentum is kg m^2/s.
No no its a true vector for infinite angular displacement
No no its a true vector for infinite angular displacement
Angular displacement is measured in radians (rad) or degrees (°).
The dimension of angular velocity is reciprocal time . . . 1/time or T-1 . It'll be stated as "some angle" per "unit of time", like "45 revolutions per minute", and angles are dimensionless.
angular displacement is a vector quantity when theta (angle) is small, otherwise it is scalar.
Angular displacement is measured in angles, usually degrees or radians. Especially when the unit radian is used, this unit is usually considered to be adimensional, since the radian is defined by the division (ratio) of two lengths: the length of an arc divided by the radius.
Radian is the unit for angular displacement is SI system of units.
To determine the angular displacement of an object using the method of finding angular displacement, you can measure the initial and final positions of the object and calculate the difference between them. This difference represents the angular displacement, which is the change in the object's orientation or position around a fixed point.
The right-hand rule for angular displacement states that if you align your fingers in the direction of rotation, your thumb points in the direction of the angular displacement vector. This rule helps determine the direction of rotation or angular displacement in a given scenario.