@0 If the ring, of weight 8-lb and radius 2- in, rolls without slipping on a distance 47-in, determine the work of the gravitational force. The slope forms an angle 13* with the horizontal.

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**Illustration Description for Educational Website:**

The image presents a diagram featuring a ring in the process of rolling down an inclined plane. 

- **Ring Details:**
  - Weight: 8 lb
  - Radius: 2 inches
  - Initial angular velocity: \( \omega_0 \)
  - Center of the ring labeled as point O.
  - The path of the ring is indicated by a curved blue arrow, suggesting its rotational direction.

- **Inclined Plane:**
  - The ring rolls down the plane without slipping.
  - Distance of roll: 47 inches
  - The plane forms an angle \( \theta = 13^\circ \) with the horizontal.

- **Task:**
  - Determine the work done by the gravitational force as the ring rolls down the described distance.

This diagram serves as a visual aid to solve a problem involving gravitational forces and rotational motion. The focus is on calculating the work done by gravity on the ring as it moves along the incline.
Transcribed Image Text:**Illustration Description for Educational Website:** The image presents a diagram featuring a ring in the process of rolling down an inclined plane. - **Ring Details:** - Weight: 8 lb - Radius: 2 inches - Initial angular velocity: \( \omega_0 \) - Center of the ring labeled as point O. - The path of the ring is indicated by a curved blue arrow, suggesting its rotational direction. - **Inclined Plane:** - The ring rolls down the plane without slipping. - Distance of roll: 47 inches - The plane forms an angle \( \theta = 13^\circ \) with the horizontal. - **Task:** - Determine the work done by the gravitational force as the ring rolls down the described distance. This diagram serves as a visual aid to solve a problem involving gravitational forces and rotational motion. The focus is on calculating the work done by gravity on the ring as it moves along the incline.
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