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Find the integral. (5x^(-3) - 4x^(-1))
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\[(5x^{-3}-4x ^{-1})\] This is the equation.
Use the ff. formulas: \[\int x^n\ \text{d}x=\frac{x^{n+1}}{n+1}+C \text{ for }x\neq-1\\ \int x^{-1}\ \text{d}x=\ln|x|+K\] where C and K are arbitrary constants.
So would it be \[-5/2x^{-2}-4\ln \left| x \right|\]? I get really confused with the natural log when finding the integral.
Yep. That's right.
Awesome! Your a math genius! Thanks again!
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And don't forgot the constant btw. :D
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