Difference between revisions of "Doubling identity for sinh (2)"

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(Created page with "==Theorem== The following formula holds: $$\sinh(2z)=\dfrac{2\tanh(z)}{1-\tanh^2(z)},$$ where $\sinh$ denotes hyperbolic sine and $\tanh$ denotes tanh|hyperbolic ta...")
 
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Latest revision as of 22:53, 21 October 2017

Theorem

The following formula holds: $$\sinh(2z)=\dfrac{2\tanh(z)}{1-\tanh^2(z)},$$ where $\sinh$ denotes hyperbolic sine and $\tanh$ denotes hyperbolic tangent.

Proof

References