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f\left(x\right)=x^6-\frac{6}{x^5}+e^{-4x}+\ln\left(3x\right)-\frac{5}{x}

Solve the equation functionf(x=ln(3x)-15/x+e^(-4x)+-16/(x^5)+x^6)

Answer

$f\left(x=\ln\left(3x\right)+e^{-4x}+x^6+\frac{-5x^{4}-6}{x^{5}}\right)$

Step-by-step explanation

Problem

$f\left(x\right)=x^6-\frac{6}{x^5}+e^{-4x}+\ln\left(3x\right)-\frac{5}{x}$
1

Multiplying the fraction and term

$f\left(x=\frac{-5}{x}+\ln\left(3x\right)+e^{-4x}+\frac{-6}{x^5}+x^6\right)$

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Answer

$f\left(x=\ln\left(3x\right)+e^{-4x}+x^6+\frac{-5x^{4}-6}{x^{5}}\right)$

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