A point on a rotating object at a distance $R$ from the axis of rotation has associated with it several angular kinematic variables: namely $\theta , \omega$, and $\alpha$. To obtain the corresponding linear variables, one can multiply the respective angular variable by the factor A) 1/R². B) 1/R. C) R. D) R².

Question

Quizplus · Accepted Answer

The linear variables corresponding to angular variables ($\theta, \omega, \alpha$) are obtained by multiplying them by the radius $R$. This converts angular displacement, angular velocity, and angular acceleration into linear displacement, linear velocity, and linear acceleration, respectively.

A Point on a Rotating Object at a Distance RRR From the Axis of Rotation Has Associated with It Several

A Point on a Rotating Object at a Distance $R$ From the Axis of Rotation Has Associated with It Several