The sliding collar can move up and down the shaft, causing an oscillation of crank OB. If the velocity of 4 is not changing as it passes the position shown where AB is horizontal and OB is vertical, find the angular acceleration of OB at that position. No numbers, so give your answer in terms of the given parameters of v4, I, and r. Remember to give a direction. B

Elements Of Electromagnetics
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Author:Sadiku, Matthew N. O.
Publisher:Sadiku, Matthew N. O.
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**Problem 2:**

The sliding collar can move up and down the shaft, causing an oscillation of crank \(OB\). If the velocity of \(A\) is not changing as it passes the position shown where \(AB\) is horizontal and \(OB\) is vertical, find the angular acceleration of \(OB\) at that position.

No numbers, so give your answer in terms of the given parameters of \(v_A\), \(l\), and \(r\). Remember to give a direction.

---

**Diagram Explanation:**

The diagram depicts a vertical shaft with a sliding collar at point \(A\). The crank in question, \(OB\), is shown in a vertical orientation. \(AB\) is a horizontal bar attached to the collar \(A\) and extends to point \(B\). At this position, points \(A\), \(B\), and joint \(O\) are connected as a right-angle system with \(AB\) horizontal and \(OB\) vertical. This setup allows for an exploration of the kinematic relationships and calculations for angular acceleration based on the stated conditions.
Transcribed Image Text:**Problem 2:** The sliding collar can move up and down the shaft, causing an oscillation of crank \(OB\). If the velocity of \(A\) is not changing as it passes the position shown where \(AB\) is horizontal and \(OB\) is vertical, find the angular acceleration of \(OB\) at that position. No numbers, so give your answer in terms of the given parameters of \(v_A\), \(l\), and \(r\). Remember to give a direction. --- **Diagram Explanation:** The diagram depicts a vertical shaft with a sliding collar at point \(A\). The crank in question, \(OB\), is shown in a vertical orientation. \(AB\) is a horizontal bar attached to the collar \(A\) and extends to point \(B\). At this position, points \(A\), \(B\), and joint \(O\) are connected as a right-angle system with \(AB\) horizontal and \(OB\) vertical. This setup allows for an exploration of the kinematic relationships and calculations for angular acceleration based on the stated conditions.
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