-
arccot(x)=π2−arctan(x), if x>0arctan(1x)=
arccot(x)−π=−π2−arctan(x), if x<0arccot(1x)=arctan(x)=π2−
arccot(x)...
- {
arccot} x)&={\frac {1}{\sqrt {1+x^{2}}}}&\cos(\operatorname {
arccot} x)&={\frac {x}{\sqrt {1+x^{2}}}}&\tan(\operatorname {
arccot} x)&={\frac...
- ln2=cot(
arccot(0)−
arccot(1)+
arccot(5)−
arccot(55)+
arccot(14187)−⋯).{\displaystyle \ln 2=\cot({\operatorname {
arccot}(0)-\operatorname {
arccot}(1)+\operatorname...
- dx}={\frac {1}{1+x^{2}}}} We let y=arccotx{\displaystyle y=\operatorname {
arccot} x}
where 0<y<π{\displaystyle 0<y<\pi }. Then coty=x{\displaystyle \cot...
-
arccot(ax)2a2+x2a+C{\displaystyle \int x\operatorname {
arccot}(ax)\,dx={\frac {x^{2}\operatorname {
arccot}(ax)}{2}}+{\frac {\operatorname {
arccot}(ax)}{2\...
- ϵ=
arccot(±AR){\displaystyle \epsilon =\operatorname {
arccot}(\pm AR)}. The sign used in the
argument of the
arccot{\displaystyle \operatorname {
arccot}...
- ℓ = 1 β [ (n+1) π −
arccot( ωL Z0) ] = 1 β [ (n+1) π − arctan(Z0 ωL ) ] ;{\displaystyle \ell ~=~{\frac {1}{\ \beta \ }}\left[\ (n+1)\ \pi \ -\ \operatorname {
arccot} \left({\frac...
- We
first find the Sun's
altitude as A(n)=
arccot(n+|tan(ϕ−δ)|).{\displaystyle A(n)=\operatorname {
arccot}(n+\left|\tan(\phi -\delta )\right|).} The...
- formula: N=CτarccotT0−Tτ,{\displaystyle N={\frac {C}{\tau }}\operatorname {
arccot} {\frac {T_{0}-T}{\tau }},}
where N is
current po****tion, T is the current...
- {\pi }{2}}<y<{\frac {\pi }{2}}} y=arccotx{\displaystyle y=\operatorname {
arccot} x} coty=x{\displaystyle \cot y=x} −∞<x<∞{\displaystyle -\infty <x<\infty...