代数输入 三角输入 微积分输入 矩阵输入 sin(x)sinh(x)−cos(x)cosh(x) 求值 sinh(x)sin(x)−cosh(x)cos(x) 关于x 的微分 2cosh(x)sin(x) 图表
sinh x ,cosh x, tanh x, coth x, cosech x, sech x are the angles of circular functions. Answer and Explanation:1 Formula of sinh X is: {eq}\sinh X=\frac{e^{X}-e^{-X}}{2} {/eq} Formula of cosh Y is: {eq}\cosh Y=\frac{e^{Y}+e^{-Y}}{2} {/eq} ...
To solve this problem we need some formulae and rules. The Sum / Difference Rule:(f±g)′=f′±g′ ddx(sinh(x))=cosh(x) The Quotient Rule:(fg)′=f′⋅g−g′⋅fg2 Answer and Explanation:1 {eq}\begin{align*} \frac { d(\frac { 1 + sinh x}{1-sinh x} )}{...
cosh number result tanh number result asinh number result acosh number result atanh number result Arguments and Values: number - a number. result - a number. Description: These functions compute the hyperbolic sine, cosine, tangent, arc sine, arc cosine, and arc tangent functions, which...
below, please copy or enter the below formula in the top cell (D6) of the result list, and pressEnterto get the result. Then select the result cell, and drag the fill handle (the small square in the lower-right corner of the selected cell) down to apply the formula to the below ...
In addition, the BLP equations reduce to the Burgers (and anti-Burgers) ... AV Yurov - 《Physics Letters A》 被引量: 19发表: 1999年 Traveling wave solutions to the (n+1)-dimensional sinh-cosh-Gordon equation. Traveling wave solutions for a generalized sinh–cosh–Gordon equation are ...
(x) Description: the cosine of x, where x is in radians Domain: −1e+18 to 1e+18 Range: −1 to 1 cosh(x) Description: the hyperbolic cosine of x cosh(x) = { exp(x) + exp(−x)}/2 Domain: −709 to 709 Range: 1 to 4.11e+307 sin(x) Description: the sine of x...
casinhfis called. Ifzis real or integer, then the macro invokes the corresponding real function (asinhf,asinh,asinhl). Ifzis imaginary, then the macro invokes the corresponding real version of the functionasin, implementing the formulaasinh(iy) = i asin(y), and the return type is imaginary...
sinh2x = (cosh(2x) − 1) /2 sinh3x = (sinh(3x) − 3 sinhx) /4 sinh4x = (cosh(4x) − 4 cosh(2x) + 3) /8 sinh5x = (sinh(5x) − 5 sinh(3x) + 10 sinhx) /16 Sum and difference of arguments:sinh(x + y) = sinhx coshy + coshx sinhy sinh(x − y) = ...
When one of m,nm,n is even, then analog of 14.5.314.5.3 will have sinh(mt)sinh(mt) on the LHS instead of cosh(mt)cosh(mt), and in this case one needs to divide by t2t2 and apply Lopital's rule to the RHS. Of course there is no need to c...