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The hyperbolic sine of a real number gives the y-coordinate of the corresponding point on the unit hyperbola and can be written as sinh(x) = 1/2(ex - e-x).
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The hyperbolic sine of a real number gives the y-coordinate of the corresponding point on the unit hyperbola and can be written as sinh(x) = 1/2(ex - e-x).
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Related words
hyperbolic sine
Noun
(mathematics)
A
hyperbolic
function
that
is
the
analogue
of
the
sine
function
for
hyperbolic
spaces,
taking
in
a
hyperbolic
angle
as
an
argument
and
returning
the
y-coordinate
for
the
corresponding
point
on
the
unit
hyperbola.
It
is
written
in
symbol
sinh
and
can
be
represented
as:
sinh
(x)=
tfrac
1
2(eˣ-e⁻ˣ)
Japanese Meaning
数学において、双曲線正弦関数（sinh）は、双曲線空間における正弦関数の類似物であり、双曲線角を入力として受け取り、対応する単位双曲線上の点のy座標を返す関数です。
Related Words
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