A closed loop traverse has been established that contains five TBMs $($A$-$E$).$ This traverse has been orientated with a reference object $($RO$).$ TBM A is $30$ m from the RO and the whole circle angle RO$-$A$-$B is $950^{\text{'}}{0}^{\text{'}\text{'}}.$

The stations have been labelled in a clockwise rotation; hence the external included angles were measured when establishing the traverse, and TBM A has the coordinates $500m,500m($easting and northing respectively$).$

$\backslash$table$[[$Point$,$Line,$\backslash$table$[[$Horizontal$],[$distance $($m$)]],$Angle,Horizontal angle reading$],[,,,\backslash$table$[[$Degrees$],[(\backslash$deg $)]],\backslash$table$[[$Minutes$],[()\{$:$^(\text{'}))]],\backslash$table$[[$Seconds$],[(^(())$:$\}]],],[$A$,$ROA,$30\mathrm{.}000,$ROAB,$95,0,0],[$B$,$AB$,49\mathrm{.}971,$ABC,$247,57,25],[$C$,$BC$,34\mathrm{.}211,$BCD$,283,3,20],[$D$,$CD$,124\mathrm{.}752,$CDE,$305,58,20],[$E$,$DE$,49\mathrm{.}993,$DEA,$233,1,10],[$A$,$EA$,38\mathrm{.}298,$EAB,$190,0,0]]$

By applying Bowditch, determine the linear misclosure for the traverse. Enter the value as a whole number $($i$.$e$.$ not expressed as $1$ in the whole number, or a number with decimal places$),$ derived using Bowditch's approach of: $\frac{H}{e}.$