Applying Chain Rule to a function of two variables

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Discussion Overview

The discussion revolves around the application of the chain rule to second order derivatives of functions involving two variables. Participants seek clarification on how to approach this topic, particularly in the context of derivatives with respect to time.

Discussion Character

  • Exploratory, Technical explanation, Homework-related

Main Points Raised

  • One participant expresses confusion about applying the chain rule to second order derivatives and requests clarification.
  • Another participant asks if the original poster knows how to find the first derivative, specifically ##\frac {d\omega} {dt}##, suggesting a potential simplification of the problem.
  • A third participant acknowledges their understanding of the first derivative but does not engage further due to time constraints.
  • A fourth participant provides a link to a related thread, indicating that it may contain useful information on the topic.

Areas of Agreement / Disagreement

The discussion does not appear to reach a consensus, as participants express varying levels of understanding and engagement with the topic.

Contextual Notes

Participants have not fully explored the assumptions or definitions related to the application of the chain rule in this context, and there may be unresolved mathematical steps regarding the second order derivative.

Dilemma
Messages
15
Reaction score
1
Hello,

Here is the question:
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I can not figure out how we are to apply chain rule to the second order derivative. May somebody clarify that?
 
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Do you know how to solve this if it were only asking you to find ##\frac {d\omega} {dt}##?
 
Yes, I do know that.
 

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