ArcCoth
Elementary Functions
ArcCoth[
z
]
Representations through equivalent functions
With related functions
Involving sinh
-1
Involving coth
-1
(1/
z
1/2
) (62 formulas)
Involving coth
-1
(1/
z
1/2
) and sinh
-1
(
i
(1+
z
)/1-
z
) (4 formulas)
Involving coth
-1
(1/
z
1/2
) and sinh
-1
(
i
(
z
+1)/
z
-1) (4 formulas)
Involving coth
-1
(1/
z
1/2
) and sinh
-1
(2
z
1/2
/1-
z
) (5 formulas)
Involving coth
-1
(1/
z
1/2
) and sinh
-1
(2
z
1/2
/
z
-1) (5 formulas)
Involving coth
-1
(1/
z
1/2
) and sinh
-1
(1/(
z
-1)
1/2
) (4 formulas)
Involving coth
-1
(1/
z
1/2
) and sinh
-1
(1/
z
-1
1/2
) (4 formulas)
Involving coth
-1
(1/
z
1/2
) and sinh
-1
(
z
1/2
/(1-
z
)
1/2
) (3 formulas)
Involving coth
-1
(1/
z
1/2
) and sinh
-1
((-
z
)
1/2
/(
z
-1)
1/2
) (4 formulas)
Involving coth
-1
(1/
z
1/2
) and sinh
-1
(
z
/1-
z
1/2
) (3 formulas)
Involving coth
-1
(1/
z
1/2
) and sinh
-1
((-(1-
z
)
1/2
-1)
1/2
/(2
1/2
(1-
z
)
1/4
)) (4 formulas)
Involving coth
-1
(1/
z
1/2
) and sinh
-1
((1-(1-
z
)
1/2
)
1/2
/(2
1/2
(1-
z
)
1/4
)) (1 formula)
Involving coth
-1
(1/
z
1/2
) and sinh
-1
((-((1-
z
)
1/2
+1)/(2(1-
z
)
1/2
))
1/2
) (4 formulas)
Involving coth
-1
(1/
z
1/2
) and sinh
-1
(((1-(1-
z
)
1/2
)/(2(1-
z
)
1/2
))
1/2
) (1 formula)
Involving coth
-1
(1/
z
1/2
) and sinh
-1
((-(1-
z
)
1/2
-(-
z
)
1/2
)
1/2
/(2
1/2
(1-
z
)
1/4
)) (4 formulas)
Involving coth
-1
(1/
z
1/2
) and sinh
-1
(((-
z
)
1/2
-(1-
z
)
1/2
)
1/2
/(2
1/2
(1-
z
)
1/4
)) (4 formulas)
Involving coth
-1
(1/
z
1/2
) and sinh
-1
((-((1-
z
)
1/2
+(-
z
)
1/2
)/(2(1-
z
)
1/2
))
1/2
) (4 formulas)
Involving coth
-1
(1/
z
1/2
) and sinh
-1
((((-
z
)
1/2
-(1-
z
)
1/2
)/(2(1-
z
)
1/2
))
1/2
) (4 formulas)
