Manuals/calci/ASINH

ASINH(z)

• where z is any real number

Description

• This function gives the Inverse Hyperbolic Sine of a number.
• Here 'z' is any real number.
• Inverse Hyperbolic Sine of a number is defined as $Asinh(z)=\log _{e}(z+{\sqrt {z^{2}+1}})$
• Also $ASinh(Sinh(z))=z$
• ASINH(-z) = -ASINH(z)

Examples

ASINH(z)

• z is any real number.

ASINH(z)	Value
ASINH(2)	1.44363547517881
ASINH(45)	4.499933104264103
ASINH(-90)	-5.192987713658952

Related Videos

Inverse Hyperbolic SIN

See Also

• SIN
• DSIN
• SINH
• ASIN

References

• List of Trigonometric Functions
• Hyperbolic Function

• List of Main Z Functions

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