Ohh I get it. I took the wrong vector. Isn't the red vector supposed to be tangential to AB?TSny said:
##\vec {v}_ {_B}## is not tangential to rod AB. Rod AB is rotating about A.Viraam said:
Yes. We would say the velocity is perpendicular to rod AB.Viraam said:
Thanks. I got the right answer now. The angle between the velocity vector and the rod is ##30^\circ##.TSny said:
Constrained motion of a pair of rods is a physical phenomenon where two rods are connected by a hinge or joint, making them move in a restricted manner relative to each other. This can be observed in various mechanical systems such as car suspensions and door hinges.
Constrained motion limits the degrees of freedom of the rods, meaning they can only move in a specific way as determined by the type of constraint. This can result in rotational or translational motion, depending on the type of connection between the rods.
There are several types of constraints that can be observed in a pair of rods, including hinge joints, sliding joints, and fixed joints. Hinge joints allow for rotational motion, sliding joints allow for translational motion, and fixed joints restrict both rotational and translational motion.
Constrained motion of a pair of rods can be represented using equations and diagrams to illustrate the relationships between the rods and their constraints. The equations of motion can be derived using principles of mechanics such as Newton's laws and conservation of energy.
Constrained motion of a pair of rods has many practical applications, including in mechanical systems such as car suspensions, door hinges, and robotic arms. It can also be observed in biological systems, such as the movement of joints in the human body. Understanding constrained motion is essential in designing and analyzing various engineering systems.
