The angular speed is 480 degrees per second.
The exact angular speed is 5*360 = 1800 degrees per second. The appoximate speed could be 2000 dps
Without knowing the angular speed, i.e. RPM or some such velocity, it is not possible to answer the question. Please restate the question, giving all of the required information.
True.
To determine the fan's angular speed after a certain time, you can use the formula ( \omega_f = \omega_i + \alpha t ), where ( \omega_f ) is the final angular speed, ( \omega_i ) is the initial angular speed, ( \alpha ) is the angular acceleration, and ( t ) is the time. With an initial speed of 4.00 radians/second and an acceleration of 6.00 radians/second², the fan's angular speed will increase linearly over time. For example, after 1 second, the final speed would be ( 4.00 + (6.00 \times 1) = 10.00 ) radians/second. The angular speed will continue to increase at this rate based on the time elapsed.
Rotating objects all have angular momentum.
Angular momentum in a rotating system is calculated by multiplying the moment of inertia of the object by its angular velocity. The formula for angular momentum is L I, where L is the angular momentum, I is the moment of inertia, and is the angular velocity.
To determine the angular momentum of a rotating object, you multiply the object's moment of inertia by its angular velocity. The moment of inertia is a measure of how mass is distributed around the axis of rotation, and the angular velocity is the rate at which the object is rotating. The formula for angular momentum is L I, where L is the angular momentum, I is the moment of inertia, and is the angular velocity.
The formula to calculate the angular velocity of a rotating object is angular velocity () change in angle () / change in time (t).
The angular velocity of a rotating object with an angular frequency of omega in the equation 2/T is equal to 2 divided by the period T.
The direction of angular velocity in a rotating wheel can be found using the right-hand rule. If you curl your fingers in the direction the wheel is rotating, then your thumb points in the direction of the angular velocity vector. This rule helps determine whether the angular velocity is clockwise or counterclockwise relative to the rotation.
Angular acceleration and linear acceleration are related in a rotating object through the equation a r, where a is linear acceleration, r is the radius of the object, and is the angular acceleration. This equation shows that the linear acceleration of a point on a rotating object is directly proportional to the angular acceleration and the distance from the center of rotation.
The formula to calculate the linear velocity of a wheel when it is rotating at a given angular velocity is: linear velocity radius of the wheel x angular velocity.
The angular speed is 480 degrees per second.
Angular momentum is a property of a rotating object that describes its tendency to keep rotating. It is calculated as the product of an object's moment of inertia and its angular velocity. Similar to linear momentum, angular momentum is conserved in the absence of external torques.
The formula to calculate the average angular speed of an object rotating around a fixed axis is: Average Angular Speed (Change in Angle) / (Change in Time)
The direction of angular momentum is always perpendicular to the axis of rotation of a rotating object. This means that as the object rotates, its angular momentum will also change direction, influencing its motion and stability.