$\backslash$table$[[$Turns$,$Voltage $($V$),$Current $($mA$),$Power $($mW$)],[$Short Circuit,,,$],[0,0\mathrm{.}07,047\mathrm{.}28,3\mathrm{.}31],[1,04\mathrm{.}59,045\mathrm{.}37,208\mathrm{.}25],[2,08\mathrm{.}61,042\mathrm{.}99,370\mathrm{.}14],[3,11\mathrm{.}48,038\mathrm{.}70,444\mathrm{.}28],[4,11\mathrm{.}73,029\mathrm{.}61,347\mathrm{.}32],[5,11\mathrm{.}82,023\mathrm{.}89,282\mathrm{.}38],[6,11\mathrm{.}90,019\mathrm{.}85,236\mathrm{.}26],[7,11\mathrm{.}86,017\mathrm{.}08,202\mathrm{.}40],[8,11\mathrm{.}84,014\mathrm{.}32,175\mathrm{.}47],[9,11\mathrm{.}82,013\mathrm{.}08,154\mathrm{.}61],[10,11\mathrm{.}81,011\mathrm{.}91,140\mathrm{.}65],[$Open Circuit,,,$]]$

Table $3.$ IV Characteristics of series connected modules.

For each set of readings, calculate the power produced by the array.

Plot a graph of Power and Current against voltage, using the same axis.

On the graph, mark the position of the maximum power point $($MPP$).$ Calculate the fill factor $($FF$).$