Solving e^(0.001a) - (R^2)*(e^(-0.001a)): Help Needed!

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Homework Help Overview

The discussion revolves around the expression e^(0.001a) - (R^2)*(e^(-0.001a)), where R and a are constants. Participants are exploring the challenges of taking the natural logarithm of this expression.

Discussion Character

  • Exploratory, Conceptual clarification, Mathematical reasoning

Approaches and Questions Raised

  • Participants discuss the difficulty of taking the natural logarithm of the given expression and question the nature of the problem. Some suggest rewriting parts of the expression to facilitate understanding, while others seek clarification on the original poster's specific question.

Discussion Status

The discussion is ongoing, with various interpretations of the problem being explored. Some participants have offered guidance on rewriting the expression, but there is no clear consensus on the original poster's confusion or the next steps to take.

Contextual Notes

There appears to be some ambiguity regarding the original poster's question and the specific difficulties they are facing with the expression. Additionally, the nature of the constants R and a is not fully defined in the context of the discussion.

osqen
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Homework Statement



e^(0,001*a)-((R^2)*(e^(-0,001*a)))

R and a is constant

i can't take ln of this function, pls help
 
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you can write R^2e^(-0.001a) as e^(ln(R^2)*-0.001a)
can you take it from there?
 
osqen said:

Homework Statement



e^(0,001*a)-((R^2)*(e^(-0,001*a)))

R and a is constant

i can't take ln of this function, pls help


What exactly is your question? I don't see anythig being asked here.
 
my question is x = e^(0,001*a)-((R^2)*(e^(-0,001*a)))

and lnx = ?
 
I still don't understand what the problem here is. If [itex]x=\exp(0.001a)-R^2\exp(-0.001a)[/itex], then obviously:

[itex]\ln(x)=\ln(\exp(0.001a)-R^2\exp(-0.001a))[/itex].

Am I missing something? :confused:
 
i lost my ability :( thank you:)
 
If you were wondering if it could be simplified at all, the answer is "no".
 
is it the eqn. as simple as it can be
 

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