Exemples d'utilisation de Hyperbolic functions en Anglais et leurs traductions en Français
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Graphs of Hyperbolic Functions.
Hyperbolic functions and their inverses.
Trig. and hyperbolic functions.
Hyperbolic functions plus their Inverses.
Identities of Hyperbolic Functions.
Hyperbolic functions and their inverses Selecting Option 4.
Definition of Hyperbolic Functions.
Lambert also made the first systematic development of hyperbolic functions.
Definitions of hyperbolic functions.
For evaluating logarithmic or exponential functions, e.g. hyperbolic functions.
The graphs of the hyperbolic functions are.
Hyperbolic functions are available by adding"h" to the end of a function. .
Identities Involving Hyperbolic Functions.
The inverse hyperbolic functions are defined by the formulas.
Cubic cubic equation equation hyperbolic functions.
The notation for hyperbolic functions resembles notation for trigonometric functions. .
Hyperbolic functions are analogs of the ordinary trigonometric, or circular, functions. .
Trigonometric and hyperbolic functions;
These balancing resistors thus comply with hyperbolic functions.
We can still use the equivalent hyperbolic functions(cotanh, 1/sinh, 1/cosh) but this seems to be all.
Let's explore numeric derivatives of hyperbolic functions.
His example shows hyperbolic functions which describe accurately the physical phenomenon of'solitons.
Differentiation of Hyperbolic Functions.
He made the first systematic development of hyperbolic functions.
It's time to explore inverse hyperbolic functions.
The derivatives of the inverse hyperbolic functions are given by the formulas.
Wide range of arithmetic goniometric and hyperbolic functions.