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I want to take the derivative of a function with respect to 't'$ t $ for an arbitrary k number$ k $ number of times at the point$t=0$ $ t = 0 $ using mathematicaMathematica. The

The function is $e^{kt}\times(\frac{\sinh(t/n)}{\cosh(t/n)-a)})$ Where a

$$ f(t) = \frac{\mathrm e^{kt}\sinh(t/n)}{\cosh(t/n) - a}, $$

where $ a $ and n$ n $ are some constants.

I want to take derivative of a function with respect to 't' for arbitrary k number of times at the point$t=0$ using mathematica. The function is $e^{kt}\times(\frac{\sinh(t/n)}{\cosh(t/n)-a)})$ Where a and n are some constants.

I want to take the derivative of a function with respect to $ t $ for an arbitrary $ k $ number of times at the point $ t = 0 $ using Mathematica.

The function is

$$ f(t) = \frac{\mathrm e^{kt}\sinh(t/n)}{\cosh(t/n) - a}, $$

where $ a $ and $ n $ are some constants.

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Derivative for arbitrary number of times

I want to take derivative of a function with respect to 't' for arbitrary k number of times at the point$t=0$ using mathematica. The function is $e^{kt}\times(\frac{\sinh(t/n)}{\cosh(t/n)-a)})$ Where a and n are some constants.