sinh(iπ) = 1.2246468 ×10−16i, sinh (i π) = 1.2246468 × 10 − 16 i, but when I plug iπ i π into the other, I get 0 0. So if there is some rule law or theorem I'm missing, I'd appreciate the …

What is the value of sinh (ipi) ?

在 数学 中， 双曲函数 是一类与常见的 三角函数 （也叫圆函数）类似的函数。 最基本的双曲函数是 雙曲正弦 函数 和 雙曲餘弦 函数 ，从它们可以导出 双曲正切 函数 等，其推导也类似于三 …

2019年4月17日 · I am trying to solve $\sinh z = i$; this has to result in $2\pi n + (1/2) \pi i$. When applying the exponential form of $$\sinh z = \frac {e ^ z - e ^ {-z}} 2$$ and later the quadratic …

反双曲函数基本公式 \sinh^ {-1} x \pm \sinh^ {-x} y = \sinh^ {-1} \left ( \sinh^ {-1}x \sqrt {1+y^2} \pm y \sqrt {1 +x^2} \right) \\\cosh ^ {-1} x \pm \cosh ^ {-1} y = \cosh^ {-1} \left [ xy \pm \sqrt { (x^2 …

In mathematics, hyperbolic functions are analogues of the ordinary trigonometric functions, but defined using the hyperbola rather than the circle. Just as the points (cos t, sin t) form a circle …

Hyperbolic Functions The two basic hyperbolic functions are "sinh" and "cosh": Hyperbolic Sine: sinh (x) = ex − e-x 2 (pronounced "shine") Hyperbolic Cosine: cosh (x) = ex + e-x 2 …

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2017年5月5日 · Find Taylor series for $$\sinh z$$ about point $$z_0=\pi i$$ I know $$\sinh \left ( z+\pi i \right )=-\sinh z$$ and that $\sinh z$ is periodic with period $2\pi i$. Now $$\sinh …

SINH (x) returns the hyperbolic sine of the angle x. The argument x must be expressed in radians. To convert degrees to radians you use the RADIANS function. The argument x can be a real …