Submit a handsketch algorithm and provide a legend where each variable in the algorithm is described for the below question: To calculate Pipe supply, Q $($m$3/$s$)$: Step $1$: Assume Velocity, v$1($m$/$s$)=1$ and Velocity, v$2($m$/$s$)=1$Step $2$: Calculate Reynolds Number, Re $=($v$1*$ D$)/$Step $3$: Calculate pipe headloss coefficient Lambda, $\backslash$lambda using the Swamee$-$Jain formula $=12105\mathrm{.}740\mathrm{.}9+3\mathrm{.}722.$Step $4$: Calculate new Velocity, v$2=2\backslash$lambda $$Step $5$:If v$1!=$ v$2,$ Then v$1=$ v$2$; Repeat Steps $2$ to $4$If v$1=$ v$2$ Then Q $=$ v$2*$ Area of pipe, A $($m$2).$ EndTo calculate Tank volume $($m$3)$: $[1]$Tank volume at T$2=$ Tank volume at T$1+$ Pipe supply during T$1$ Volume demanded during T$1$ii$.$ Create the worksheet named Optimization and compute the following for eachpipe Diameter $($D$)$:$$ Pipe unit cost $($Rand$/$m$)$ Pipe headloss, hf $($m$)=\backslash$lambda $22[1]$ Pipe cost $($Rand$)=$ Pipe length $*$ Pipe unit cost $($Rand$/$m$).$ Balancing storage $($m$3)=$ absolute value of the Highest cumulative surplus $+$ absolute value of the Highest cumulative deficit $.$ Extra storage $($m$3)=$ Emergency storage $+$ Fire storage $+$ Bottom storage $.$ Total storage $($m$3)=$ Balancing storage $+$ Extra Storage $.$ Storage cost $($Rand$)=$ Total storage $*$ Storage unit cost $.$ Total cost $($Rand$)=$ Storage cost $+$ Pipe cost $.$