10.6/10.7: Torque and Newton's 2nd Law of Rotation

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Last updated 5:45 PM on 6/2/26
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6 Terms

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Torque Definition

Torque is the rotational effect generated by the application of a force onto a point tangent to an object that is hinged about a rotational axis.

If a body has a rotational axis and has a force applied to it, then the only component of that force that will generate rotational motion is the tangential component of that force; the radial component moves in the direction of the radius and does not affect rotational motion.

<p>Torque is the rotational effect generated by the application of a force onto a point tangent to an object that is hinged about a rotational axis. </p><p></p><p>If a body has a rotational axis and has a force applied to it, then the only component of that force that will generate rotational motion is the tangential component of that force; the radial component moves in the direction of the radius and does not affect rotational motion. </p><p></p><p></p>
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Torque Magnitude

The magnitude of the torque force is dependent on the radial distance from the rotational axis to the point at which the force is applied; furthermore, it is also dependent on the force tangential to the object.

Phi is the angle between the force and the pivot point. If a force is applied parallel to the pivot point, then the angle is 0 and thus the torque is 0. Intuitively, this makes sense: exerting a horizontal force against a rod fixed against a rotational point will not cause any rotational force.

<p>The magnitude of the torque force is dependent on the radial distance from the rotational axis to the point at which the force is applied; furthermore, it is also dependent on the force tangential to the object. </p><p></p><p>Phi is the angle between the force and the pivot point. If a force is applied parallel to the pivot point, then the angle is 0 and thus the torque is 0. Intuitively, this makes sense: exerting a horizontal force against a rod fixed against a rotational point will not cause any rotational force. </p>
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Newton’s Second Law for Rotational Dynamics

In the same way how there is the relationship F = ma, so too there is an equivalent for rotational dynamics:

T = I * a

T = torque force generated (NET force too)

I: Moment of inertia of the object

a: the angular acceleration of the object

<p>In the same way how there is the relationship F = ma, so too there is an equivalent for rotational dynamics:</p><p></p><p>T = I * a</p><p></p><p>T = torque force generated (NET force too)</p><p></p><p>I: Moment of inertia of the object </p><p></p><p>a: the angular acceleration of the object</p><p></p><p></p><p></p><p></p>
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Derivation of Newton’s Second Law for Rotational Dynamics

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Visual of Torque

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