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      <video:title>Problem 16-1: Engineering Mechanics- Dynamics (Hibbeler 14th Edition)</video:title>
      <video:description>The angular velocity of a disk is defined by $\omega = (5t^2 + 2)$ rad/s, where $t$ is in seconds. The radius of the disk is 0.8 m. Determine the magnitudes of the velocity and acceleration of point A on the rim of the disk when $t = 0.5$ s.</video:description>
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      <video:title>Problem 16-2: Engineering Mechanics- Dynamics (Hibbeler 14th Edition)</video:title>
      <video:description>The angular acceleration of a disk is defined by $\alpha = 3t^2 + 12$ rad/s², where $t$ is in seconds. The disk is originally rotating at $\omega_0 = 12$ rad/s. Determine the magnitude of the velocity and the normal and tangential components of acceleration of point A on the disk when $t = 2$ s. Point A is located $r = 0.5$ m from the center of the disk.</video:description>
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      <video:title>Problem 16-3: Engineering Mechanics- Dynamics (Hibbeler 14th Edition)</video:title>
      <video:description>A disk originally rotating at $\omega_0 = 12 \ \text{rad/s}$ is subjected to a constant angular acceleration of $\alpha = 20 \ \text{rad/s}^2$. Point A is located at a radial distance of $r = 0.5 \ \text{m}$ from the center of the disk. Determine the magnitudes of the velocity and the normal and tangential components of acceleration of point A at the instant $t = 2 \ \text{s}$.</video:description>
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