For a two$-$lane road $($Lane Distribution Factor is Fca$=1$ and the Directional Distribution Factor is Fd$=0\mathrm{.}5)$ in January $2022,$ the Average Weekly Daily Traffic $($TPDS$)$ was estimated at $5,400$ veh$/$day$.$ An improvement will be made to this road whose construction period is $2$ years. That is$,$ in January $2024$ it will be fully put into service and it is expected that there will be an attraction of $400$ vehicles$/$day from another road. Furthermore, it is determined that the normal traffic growth is of the form qf$=$q$0(1+$i$)$n; where: qf is the final traffic volume, q$0$ the initial traffic volume, i the annual growth rate $($i$=3\mathrm{.}5\%)$ and n the number of years. It is also forecast that the traffic developed corresponds to $2\mathrm{.}5\%$ of the current traffic until the end of the design period. If the design period is $10$ years. What is the Number of equivalent axes if you know what: If you know what: A$=50\%,$ B$=20\%($FDV$=1\mathrm{.}5)$ and C$=30\%.$ From the number of trucks we have that C$2$p$=30\%($FDV$=0\mathrm{.}3),$ C$2$g$=20\%($FDV$=3\mathrm{.}92),$ C$3=18\%($FDV$=5\mathrm{.}31)$ and C$5=20\%($FDV $=8\mathrm{.}36)$ and C$6=12\%($FDV$=6\mathrm{.}5)?$