std::acosh
提供: cppreference.com
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Defined in header <cmath>
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float acosh( float arg ); |
(C++11およびそれ以降) | |
double acosh( double arg ); |
(C++11およびそれ以降) | |
long double acosh( long double arg ); |
(C++11およびそれ以降) | |
double acosh( Integral arg ); |
(C++11およびそれ以降) | |
arg
の逆双曲線余弦を計算しますOriginal:
Computes hyperbolic arc cosine of
arg
The text has been machine-translated via Google Translate.
You can help to correct and verify the translation. Click here for instructions.
You can help to correct and verify the translation. Click here for instructions.
目次 |
[編集] パラメータ
arg | - | 浮動小数点値
Original: floating point value The text has been machine-translated via Google Translate. You can help to correct and verify the translation. Click here for instructions. |
[編集] 値を返します
arg
の逆双曲線余弦Original:
inverse hyperbolic cosine of
arg
The text has been machine-translated via Google Translate.
You can help to correct and verify the translation. Click here for instructions.
You can help to correct and verify the translation. Click here for instructions.
[編集] 参照
(C++11) |
双曲線正弦 Original: hyperbolic arc sine The text has been machine-translated via Google Translate. You can help to correct and verify the translation. Click here for instructions. (関数) |
(C++11) |
双曲線アークタンジェント Original: hyperbolic arc tangent The text has been machine-translated via Google Translate. You can help to correct and verify the translation. Click here for instructions. (関数) |
双曲線余弦を(ch(x))を計算します Original: computes hyperbolic cosine (ch(x)) The text has been machine-translated via Google Translate. You can help to correct and verify the translation. Click here for instructions. (関数) | |
(C++11) |
複素数の逆双曲線余弦を計算します Original: computes hyperbolic arc cosine of a complex number The text has been machine-translated via Google Translate. You can help to correct and verify the translation. Click here for instructions. (関数テンプレート) |
[編集] 外部リンク
Weisstein, Eric W. "Inverse Hyperbolic Cosine."MathWorldのから - WolframのWebリソース.
Original:
Weisstein, Eric W. "Inverse Hyperbolic Cosine." From MathWorld--A Wolfram Web Resource.
The text has been machine-translated via Google Translate.
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