What is the integral of 1/(x^{12)} ?

The integral of 1/(x^{12)} is -1/(11x^{11)}+C

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integral of 1/(x^{12)}

\int \frac{1}{x ^{12}} d x

- \frac{1}{11 x ^{11}} + C

Solution steps

\int \frac{1}{x ^{12}} d x

Apply the Power Rule

: - \frac{1}{11 x ^{11}}

= - \frac{1}{11 x ^{11}}

Add a constant to the solution

= - \frac{1}{11 x ^{11}} + C

f (x) = x (3 x + x^{2})

\int tan (θ) ln (sec (θ)) d θ

\frac{d r}{d s} = e^{r - 7 s}

\int [3 sin (x) + (\frac{1}{2}) tan (x)] d x

f (x) = 6 - 5 x^{2}

What is the integral of 1/(x^{12)} ?
The integral of 1/(x^{12)} is -1/(11x^{11)}+C