Inverse Hyperbolic Functions

Since hyperbolic functions are defined in terms of exponential functions, it is expected that their inverses can be expressed in the inverse of their exponential functions:

Inverse Hyperbolic Functions in terms of logarithms:

$7inver1$

$7inver2$

$7inver3$

$7inver4$

$7inver5$

$7inver6$

$7inver7$

$7inver8$

$7inver9$

$7inver10$

$7inver11$

$7inver12$

Subject:

Trigonometry [1]

Subject X2:

Trigonometry [1]