Help Needed: Integrating a Complex Expression

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SUMMARY

The discussion centers on integrating a complex expression involving multiple integrals and the antiderivative of the function 1/x. The user seeks assistance in formatting the integral symbol and correctly setting up the triple integral from 1 to e^10, e^6, and e^2 for the function 1/(xyz). The proposed integral is \(\int_1^{e^{10}} \int_1^{e^{6}} \int_1^{e^{2}} \frac{dxdydz}{xyz}\), highlighting the need for clarity in mathematical notation and understanding of integration techniques.

PREREQUISITES
  • Understanding of triple integrals in multivariable calculus
  • Familiarity with the concept of antiderivatives
  • Knowledge of LaTeX for mathematical notation
  • Basic principles of integration involving exponential functions
NEXT STEPS
  • Study the properties of triple integrals in multivariable calculus
  • Learn how to compute the antiderivative of 1/x
  • Explore LaTeX formatting for mathematical expressions
  • Research techniques for evaluating integrals with exponential limits
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Students and educators in mathematics, particularly those focusing on calculus, as well as anyone involved in mathematical notation and integration techniques.

AaronGaTech
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I need some help. I don't know how to make the intgral symbol, but here's the question. If somebody can get it started it'd be awesome.
1to e^10 1to e^6 1to e^2 1/xyz dxdydz
 
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AaronGaTech said:
I need some help. I don't know how to make the intgral symbol, but here's the question. If somebody can get it started it'd be awesome.
1to e^10 1to e^6 1to e^2 1/xyz dxdydz

so you mean

[tex]\int_1^{e^{10}} \int_1^{e^{6}} \int_1^{e^{2}} {{dxdydz} \over {xyz}[/tex]

??
 
Do you know the antiderivative of 1/x?
 

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