What is the slope of f(1)= 8/x-xsqrt(x) ?

The slope of f(1)= 8/x-xsqrt(x) is -8/(x^2)-(3sqrt(x))/2

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slope of f(1)= 8/x-xsqrt(x)

slope

f (1) = \frac{8}{x} - x x

- \frac{8}{x ^{2}} - \frac{3 x}{2}

Solution steps

f (1) = \frac{8}{x} - x x

In order to find the slope of the function, take the derivative of

\frac{8}{x} - x x

\frac{d}{d x} (\frac{8}{x} - x x) = - \frac{8}{x ^{2}} - \frac{3 x}{2}

- \frac{8}{x ^{2}} - \frac{3 x}{2}

\int 4 x^{2} + 7 d x

\frac{\partial}{\partial x} (4 x^{2} y^{3} - x z)

n = 1 \sum \infty \frac{1 + n}{3 ^{n}}

\int 8 sin^{2} (x) d x

y = t^{2} sin (t)

What is the slope of f(1)= 8/x-xsqrt(x) ?
The slope of f(1)= 8/x-xsqrt(x) is -8/(x^2)-(3sqrt(x))/2