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18 Οκτ 2024 · Torque represents the force that causes an object to rotate about an axis. Just as force causes an object to accelerate in a straight line, torque makes the object rotate about an axis with angular acceleration. Torque is a vector quantity whose direction depends on the force.
Torque is the rotational counterpart of force. Suppose a body rotates about an axis and a force \(F\) is applied some distance \(r\) from the axis (Fig. \(\PageIndex{1}\)). The distance from the rotation axis to the point at which the force is applied is called the moment arm.
In this section, we define torque and make an argument for the equation for calculating torque for a rigid body with fixed-axis rotation. Defining Torque So far we have defined many variables that are rotational equivalents to their translational counterparts.
5 Ιουλ 2024 · Torque is the measure of the force that can cause an object to rotate about an axis. Force is what causes an object to accelerate in linear kinematics. Similarly, torque is what causes an angular acceleration. Hence, torque can be defined as the rotational equivalent of linear force.
25 Νοε 2023 · Torque is the measure of how much a force acting on an object causes that object to rotate, creating a tendency for the object to rotate about an axis, fulcrum, or pivot. Torque is most commonly classified as "twist", rotational force, or angular force to an object and applying it to a system changes the angular momentum of the system.
2 Αυγ 2019 · Torque (also known as moment, or moment of force) is the tendency of a force to cause or change the rotational motion of a body. It is a twist or turning force on an object. Torque is calculated by multiplying force and distance. It is a vector quantity, meaning it has both a direction and a magnitude.
A moment of a force, or a torque, is a measure of a force's tendency to cause a body to rotate. The moment depends on both the force, and on the position at which the force acts. Where a force of magnitude F acts a perpendicular distance dperp from the point of rotation (Figure 1), the magnitude of the torque τ about that point is: τ =F dperp.
