What is the effect of increasing the distance from the pivot point when applying a force?
Increases the torque, making it easier to cause rotation.
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What is the effect of increasing the distance from the pivot point when applying a force?
Increases the torque, making it easier to cause rotation.
What happens when the net torque on an object is zero?
The object is in rotational equilibrium and will either not rotate or rotate at a constant angular velocity.
What happens when there is a net torque on an object?
The object experiences angular acceleration.
What is the effect of decreasing the moment of inertia?
Makes it easier to change the object's rotational motion.
What is the effect of a skater pulling their arms in?
Decreases their moment of inertia, making them spin faster.
What happens when a skater extends their arms?
Their moment of inertia increases, and they slow down.
Define torque.
Torque ($\tau$) is the rotational equivalent of force; it causes objects to rotate.
Define moment of inertia.
Moment of inertia (I) is the rotational equivalent of mass; it indicates resistance to changes in rotational motion.
Define angular acceleration.
Angular acceleration ($\alpha$) is the rate of change of angular velocity.
What is rotational equilibrium?
Rotational equilibrium occurs when the net torque on an object is zero ($\sum\tau = 0$), resulting in no rotation or constant angular velocity.
What is the formula for torque?
$\tau = rF\sin(\theta)$ where $\tau$ is torque, F is force, r is the distance from the pivot, and $\theta$ is the angle between the force and radius vectors.
Compare torque and force.
Torque: rotational force, causes rotation. | Force: linear force, causes linear acceleration.
Compare moment of inertia and mass.
Moment of Inertia: resistance to rotational acceleration, depends on mass distribution. | Mass: resistance to linear acceleration, intrinsic property.
Compare angular acceleration and linear acceleration.
Angular Acceleration: rate of change of angular velocity. | Linear Acceleration: rate of change of linear velocity.
What is the rotational equivalent of Newton's Second Law?
Linear: F=ma | Rotational: โ๐ = Iฮฑ
Compare clockwise and counter-clockwise torque.
Clockwise: Usually considered negative, results in rotation in the clockwise direction. | Counter-Clockwise: Usually considered positive, results in rotation in the counter-clockwise direction.