How to find the Derivative of Hyperbolic Functions скачать в хорошем качестве

How to find the Derivative of Hyperbolic Functions

The hyperbolic functions are defined as combinations of the exponential functions. The basic hyperbolic functions are the hyperbolic sine function and the hyperbolic cosine function. They are defined as follows: sinh(x) = (eˣ − e⁻ˣ)/2 cosh(x) = (eˣ + e⁻ˣ)/2 The other hyperbolic functions tanh(x); coth(x); sech(x) and csch(x) are obtained from sinh(x) and cosh(x) in exactly the same way as the trigonometric functions. tan(x), cot(x), sec(x) and csc(x) are defined in terms of sinx and cosx. tanh(x) = sinh(x)/cosh(x) coth(x) = coshx/sinhx sech(x) =1/coshx csch(x) = 1/sinhx Subscribe link: http://bit.ly/lhussaini If you find this video interesting, kindly subscribe to my channel for more exciting Maths tutorials. #Derivarive #Hyperbolic #Functions Facebook: https://fb.com/lhtambuwal Instagram:   / tambuwal_maths_class   Linkedin:   / lhussaini   Blog: https://lhussaini.blogspot.com