What is the integral of 1/(tsqrt(t)) ?

The integral of 1/(tsqrt(t)) is -2/(sqrt(t))+C

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integral of 1/(tsqrt(t))

\int \frac{1}{t t} d t

- \frac{2}{t} + C

Solution steps

\int \frac{1}{t t} d t

Simplify

t t : t^{\frac{3}{2}}

= \int \frac{1}{t ^{\frac{3}{2}}} d t

Apply the Power Rule

: - \frac{2}{t}

= - \frac{2}{t}

Add a constant to the solution

= - \frac{2}{t} + C

\int \frac{x}{( x ^{2} - 6 x + 10 ) ^{2}} d x

\frac{d}{d x} (e^{- 2 i x})

\frac{\partial}{\partial x} (\frac{6 x}{( x ^{2} + 9 )})

n = 0 \sum \infty \frac{n}{2 ^{n}}

9 e^{x} + x

What is the integral of 1/(tsqrt(t)) ?
The integral of 1/(tsqrt(t)) is -2/(sqrt(t))+C