# Angular Displacement Vector

This post categorized under Vector and posted on April 11th, 2019.

Angular displacement of a body is the angle in radians (degrees revolutions) through which a point revolves around a centre or line has been rotated in a specified sense about a specified axis.A displacement is a vector whose vectorgth is the shortest distance from the initial to the final position of a point P. It quantifies both the distance and direction of an imaginary motion along a straight line from the initial position to the final position of the point.Rotational kinetic energy and angular momentum. 11-1-99 Sections 8.7 - 8.9 Rotational work and energy. Lets carry on madly working out equations applying to rotational motion by subsvectoruting the appropriate rotational variables into the straight-line motion equations.

Angular velocity can be considered to be a vector quanvectory with direction along the axis of rotation in the right-hand rule sense. Vector angular velocityThe angular momentum equation features three variables L angular momentum the moment of inertia W the angular velocity Note that angular momentum is a vector quanvectory meaning it has a magnitude and a direction.The golf ball rolls over to a new point 3 meters to the right as you see in the figure diagram B. The golf ball has moved so displacement has taken place.

Linear velocity is measured in linear units divided my time units such as meters per second. Angular velocity is measured in radianssecond or degreessecond. The two velocities are related by the angular velocity equation vr where r is the distance from the object to the axis of rotation.Our search page now has two options. The top search engine returns curriculum based on single keywords curriculum group course level as well as physics topics and skills.Torque and rotational inertia. 10-27-99 Sections 8.4 - 8.6 Torque. Weve looked at the rotational equivavectorts of displacement velocity and acceleration now well extend the parallel between straight-line motion and rotational motion by investigating the rotational equivavectort of force which is torque.

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