Write a function named dokos which accepts as input arguments

data of the beam splitter of Figure $1($L$1,$ L$2,$ P$,\backslash$phi $)$ and return the values $$of

reactions RAx, RAy, RBy and the extreme values $$of the intensive quantities $($MG$,$ Q$\backslash$Gamma $,$ NG$)$:

$[$R$,$ MM$]=$ dokos$($L$,$ P$,$ phi$),$ L$=[$L$1,$L$2],$ R$=[$RAx$,$RAy,Rby$],$ MM$=[$MG$,$Q$\backslash$Gamma $,$NG$]$

Especially for the cutting force, the maximum cutting Q$\backslash$Gamma in absolute value is requested, which can

be either left or right of the applied point C of P $($max$(),$ abs$()).$

The angle $\backslash$phi is given in degrees.