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Create the page "Cos" on this wiki! See also the search results found.
- DB g5(DB x, DB y, DB t) { x-=X0; y-=Y0; DB c=cos(t); DB s=sin(t); DB g4(DB x, DB y, DB t) { DB c=cos(t); DB s=sin(t);3 KB (564 words) - 18:33, 28 April 2023
- \(c=\cos(\alpha_0)\) \(\rho=\cos(\alpha_0)/\sin(\alpha_0)\)14 KB (2,275 words) - 18:25, 30 July 2019
- DB C0=cos(A0*GR); //<br> DB R0=cos(A0*GR)/sin(A0*GR); //<br>5 KB (951 words) - 14:25, 20 June 2013
- \(F(z)=\cos( \pi \cdot 2^z) \) is a \(F(z\!+\!1)=\cos(2 \pi \cdot 2^z)=2\cos(\pi \cdot 2^z)^2 -1 =T(F(z))\)25 KB (3,622 words) - 08:35, 3 May 2021
- z_type coe(z_type z){ return .5*(1.-cos(exp((z+1.)/LQ))); } z_type e=-exp(z*q2L)*cos(M_PI*z);3 KB (513 words) - 18:48, 30 July 2019
- \sin \left(\frac{\pi n}{2}\right)-(n\!+\!1) \cos \left(\frac{\pi n}{2}\right)-(2 n\!+\!1) \cos5 KB (798 words) - 18:25, 30 July 2019
- u_1 = \sin(x_1)~ \cos (x_2)~ F(t) \qquad \qquad u_2 = -\cos(x_1)~ \sin(x_2) ~F(t) p = \frac{\rho}{4} \left( \cos(2x_1) + \cos(2x_2) \right)~ F(t)^22 KB (292 words) - 18:26, 30 July 2019
- \left(s^2-1\right)+\left(s^2+1\right)^2\right) (\cosh (2 s)-\cos (2 q)) x}+O\left(\left(\frac{1}{x}\right)^2\right)\right) \cos12 KB (1,901 words) - 18:43, 30 July 2019
- | \(~\cos(2^z)\) \sin \left(\frac{\pi z}{2}\right)-(z\!+\!1) \cos11 KB (1,565 words) - 18:26, 30 July 2019
- { z=cos(M_PI*(i-0.25)/(n+0.5)); xx += (w[i]*cos(x[i]));108 KB (1,626 words) - 18:46, 30 July 2019
- '''ArcCos''', or '''acos''' is [[holomorphic function]], inverse of [[cos]]. ..., or '''acos''', or '''arccos''' is [[holomorphic function]], inverse of [[cos]].5 KB (754 words) - 18:47, 30 July 2019
- '''Cip'''\(=\)[[cosc]] is [[elementary function]] constructed through the [[Cos]] function: : \(\displaystyle \mathrm {Cip}(z)=\frac{\cos(z)}{z}\) <!-- Complex map of function Cip is shown at right.!-->8 KB (1,211 words) - 18:25, 30 July 2019
- s_{n+1}=s_n+\frac{z-\sin(s_n)}{\sin'(s_n)}=s_n+\frac{z-\sin(s_n)}{\cos(s_n)} [[sin]], [[cos]], [[Sinh]], [[ArcSinh]], [[ArcCos]], [[elementary function]], [[inverse fu9 KB (982 words) - 18:48, 30 July 2019
- : \(\displaystyle \cosh(z)=\cos(\mathrm i z) = \frac{\mathrm e^z+\mathrm e^{-z} }{2}\) ...}(z) = \mathrm i ~ \mathrm{cosc} ( \mathrm i z ) \) \(= \mathrm i \frac{\cos(\mathrm i z)}{\mathrm i z}\)4 KB (509 words) - 18:26, 30 July 2019
- : \( \displaystyle \mathrm{cosc}(z)=\frac{\cos(z)}{z}\) [[cos]], [[ArcCos]], [[acosq]], [[Sinc]], [[complex map]], [[inverse function]]8 KB (1,137 words) - 18:27, 30 July 2019
- : \( \displaystyle \mathrm{cosc}(z)=\frac{\cos(z)}{z}\) </ref>. Therefore, the natural choice for the similar function with [[cos]] instead of [[sin]] is [[cosc]], and the good name for the [[inverse funct4 KB (649 words) - 18:26, 30 July 2019
- ...= \frac{\cosh(z)}{z} ~,~\) \(~ ~ \displaystyle \mathrm{cosc}(z) = \frac{\cos(z)}{z}\)4 KB (495 words) - 18:47, 30 July 2019
- // ArcCosc is [[inverse function]] of [[Cosc]]; \(\text{cosc}(z) = \cos(z)/z\). z_type cosc(z_type z) {return cos(z)/z;}1 KB (219 words) - 18:46, 30 July 2019
- : \(\displaystyle \text{cosc}(z)=\frac{\cos(z)}{z}\)2 KB (216 words) - 18:26, 30 July 2019
- z_type cosc(z_type z) {return cos(z)/z;} z_type cosp(z_type z) {return (-sin(z) - cos(z)/z)/z ;}3 KB (436 words) - 18:47, 30 July 2019