The flywheel turns clockwise with a constant speed of 690 rev/min, and the connecting rod AB slides through the pivoted collar at C. For the position 0 = 59°, determine the angular velocity wAB (positive if counterclockwise, negative if clockwise) of AB by using the relative- velocity relations. (Suggestion: Choose a point D on AB coincident with C as a reference point whose direction of velocity is known.) A 6 17" B

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The flywheel turns clockwise with a constant speed of 690 rev/min and the connecting rod AB slides through the pivoted collar at C. For the position ? = 59°, determine the angular velocity ?AB of AB by using the relative velocity relations. (Suggestion: Choose a point D on AB coincident with C as a reference point whose direction of velocity is known.) 

 

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"The flywheel turns clockwise with a constant speed of 690 rev/min, and the connecting rod AB slides through the pivoted collar at C. For the position θ = 59°, determine the angular velocity ω_AB (positive if counterclockwise, negative if clockwise) of AB by using the relative-velocity relations. (Suggestion: Choose a point D on AB coincident with C as a reference point whose direction of velocity is known.)"

**Explanation of the Diagram:**

The diagram features a circular flywheel with a radius of 6 inches. A connecting rod, labeled AB, extends from the center of the flywheel to point B. The flywheel rotates clockwise at 690 revolutions per minute. The rod AB is shown passing through a pivoted collar at point C.

- The angle θ, where the rod meets the edge of the flywheel, is given as 59°.
- The distance from the flywheel's center to point C, along the horizontal line, is marked as 17 inches.
- The flywheel is depicted with an arrow showing its clockwise rotation.
- Points A, B, and C are marked on the flywheel and rod, with C being the sliding pivot point on rod AB.

The task is to find the angular velocity of rod AB using relative velocity relations and with reference to point D, which coincides with C.
Transcribed Image Text:The text reads: "The flywheel turns clockwise with a constant speed of 690 rev/min, and the connecting rod AB slides through the pivoted collar at C. For the position θ = 59°, determine the angular velocity ω_AB (positive if counterclockwise, negative if clockwise) of AB by using the relative-velocity relations. (Suggestion: Choose a point D on AB coincident with C as a reference point whose direction of velocity is known.)" **Explanation of the Diagram:** The diagram features a circular flywheel with a radius of 6 inches. A connecting rod, labeled AB, extends from the center of the flywheel to point B. The flywheel rotates clockwise at 690 revolutions per minute. The rod AB is shown passing through a pivoted collar at point C. - The angle θ, where the rod meets the edge of the flywheel, is given as 59°. - The distance from the flywheel's center to point C, along the horizontal line, is marked as 17 inches. - The flywheel is depicted with an arrow showing its clockwise rotation. - Points A, B, and C are marked on the flywheel and rod, with C being the sliding pivot point on rod AB. The task is to find the angular velocity of rod AB using relative velocity relations and with reference to point D, which coincides with C.
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