Rotating Bar Problem: Solving Angular Velocity

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Homework Help Overview

The problem involves a rigid bar of length L that is pivoting on a step while a point P at the bottom moves along the floor at a constant speed V. The goal is to determine the angular velocity of the bar with respect to the angle theta, specifically for angles between 30 and 90 degrees.

Discussion Character

  • Exploratory, Assumption checking

Approaches and Questions Raised

  • Participants discuss the relationship between the angle theta and the distance of point P from the step. There is an initial uncertainty about how to approach the problem, with one participant expressing confusion about where to start.

Discussion Status

The discussion has seen some progress, with one participant indicating they have resolved their confusion after receiving a hint. However, there remains a lack of detailed exploration of the underlying mechanics or equations involved.

Contextual Notes

The problem is constrained by the requirement to consider only angles greater than 30 degrees and less than 90 degrees, as the bar's behavior changes outside this range.

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Ok so I am given a rigid bar, with length L. There is a point P right at the bottom of the bar which is moved at a constant speed V along the floor. The bar rests on a step of height L/2. I have to determine the rate of change of theta with respect to theta (angular velocity with respect to theta). This would only apply for theta bigger than 30 degrees and less than 90 degrees because the bar would otherwise be vertical or fallen off the step. C is the center of the bar.

Picture:
[PLAIN]http://img836.imageshack.us/img836/5905/problems.png

I have no idea where to start, can anyone help?
 
Last edited by a moderator:
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Hint: Find the relationship between the angle and the distance of point P from the step.
 
ah hang on, made a mistake
 
Last edited:
op i got it, thank you so much doc al. I don't understand why i didnt think of that in the first place...my immediate idea was to start using formulas for two body problems -.-
 

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