Descending elevator stops determine displacement of mass on spring

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Homework Help Overview

The problem involves analyzing the motion of a mass attached to a spring within a descending elevator that experiences a change in velocity. The context includes deriving equations from first principles and creating accurate free body diagrams to understand the dynamics involved.

Discussion Character

  • Exploratory, Assumption checking

Approaches and Questions Raised

  • Participants discuss the need for a reference frame and the implications of choosing a direction for positive values. There is an emphasis on understanding the nature of the velocity change and its representation.

Discussion Status

The discussion is ongoing, with participants exploring different interpretations of reference frames and questioning the assumptions made about directionality in the problem setup. Some guidance on selecting a reference frame has been suggested, but no consensus has been reached.

Contextual Notes

There is a requirement to derive equations from first principles, and participants are considering the implications of the chosen reference frame on the analysis of the problem.

jm1379
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Hey guys i am very stuck any help appreciated. I do not know where to start.

The equations used need to be derived from first principles and accurate free body diagrams drawn.


An elevator moves downwards at a constant velocity v0. While descending, at a particular height (assuming t=0), the velocity of the elevator decreases until zero in a time t0. Assuming the velocity is a parabolic function of v0 [1-(t/t0)^2]. Determine the displacement x of the mass m for t less than or equal to t0. Assuming z= x - u

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http://img5.imageshack.us/img5/6618/springi.png
 

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First select some reference frame.
 
So Assume downwards is + to try and eliminate negative numbers?
 
"downwards +" is a not a reference frame.
 

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