When a body moves in a circle then the angle between angular velocity and linear momentum is?

As linear momentum is in the plane of the circle and angular momentum is in a plane perpendicular to the plane of the circle, therefore required angle is 90∘.

What is the dot product of linear velocity and angular velocity of a body moving in a circle?

zero
Dot product of angular velocity vector and linear velocity is always zero.

What is angle between angular velocity and linear velocity?

Ans: The angle between the linear velocity and the angular velocity of a body moving in a circle is 90°.

What is the angle between angular velocity and angular acceleration?

Angular acceleration α is defined as the rate of change of angular velocity. In equation form, angular acceleration is expressed as follows: α=ΔωΔt α = Δ ω Δ t , where Δω is the change in angular velocity and Δt is the change in time.

What is angle between linear velocity and angular velocity?

What is the angle between linear momentum and angular momentum?

the direction of the linear momentum is tangential to the circle, while the direction of the angular momentum is directed perpendicular to radius vector or linear momentum so the angle between linear and angular momentum is 90 degrees.

What is the angle between linear displacement and angular displacement?

Two pi radians equals 360 degrees. The angular displacement is not a length (not measured in meters or feet), so an angular displacement is different than a linear displacement. In general, the length of the circular path s is equal to the radius r times the angular displacement phi, expressed in radians. Thanks 0.

What is the relation between linear and angular acceleration?

α=atr. α = a t r . These equations mean that linear acceleration and angular acceleration are directly proportional. The greater the angular acceleration is, the larger the linear (tangential) acceleration is, and vice versa.

Can angular velocity be linear?

Angular velocity ω is analogous to linear velocity v. To find the precise relationship between angular and linear velocity, we again consider a pit on the rotating CD. This pit moves an arc length Δs in a time Δt, and so it has a linear velocity v = Δs/Δt.

What is the relation between torque and angular momentum?

The torque is defined as the rate of change of angular momentum which is the same as the cross product of the linear force and the distance from the axis. So, the torque is the rate of change of angular momentum.