Can't do this algebra on my physics homework .

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SUMMARY

The discussion centers on solving the equation ln(e^(-cx) - e^(-cy)) = ln(g) for the variable x. It is established that if ln(a) = ln(b), then a must equal b, leading to the equation e^(-cx) - e^(-cy) = g. Participants emphasize the importance of isolating the exponential terms and applying algebraic manipulation to simplify the equation for x.

PREREQUISITES
  • Understanding of natural logarithms and their properties
  • Familiarity with exponential functions
  • Basic algebraic manipulation skills
  • Knowledge of solving equations involving variables
NEXT STEPS
  • Study the properties of logarithmic functions
  • Learn techniques for isolating variables in exponential equations
  • Explore applications of logarithms in physics problems
  • Practice solving similar equations involving natural logarithms
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Students in physics and mathematics, particularly those tackling algebraic equations involving logarithms and exponentials.

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Homework Statement


I've gotten to the point where I have ln(e^(-cx) - e^(-cy)) = ln(g)

how do i solve this for x ?
 
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If ln(a) = ln(b), what can you say about a and b?
 
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Where is your problem statement?
 

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