Difference between revisions of "Arccosh"
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[[Derivative of arccosh]] <br /> | [[Derivative of arccosh]] <br /> | ||
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Latest revision as of 23:42, 11 December 2016
The inverse hyperbolic cosine function $\mathrm{arccosh}$ is the inverse function of the hyperbolic cosine function. It may be defined by $$\mathrm{arccosh}(z)=\log \left(z + \sqrt{1+z^2} \right),$$ where $\log$ denotes the logarithm.
Graph of $\mathrm{arccos}$ on $[1,10]$.
Domain coloring of $\mathrm{arccosh}$.
Properties
Derivative of arccosh
Antiderivative of arccosh
