I need to do fully complete the table and also have the figure drawn and have part A and B done.

Course AB of a five$-$sided traverse has azimuth of $202{20}^{\text{'}}{45}^{\text{'}\text{'}}.$ Also, the coordinates of A is $(10,-22\mathrm{.}5)$ and $BC$ bears South$-$East. After balancing interior angles, find the coordinates of all other edges using balanced latitude and departures. Tabulate vour results.

$\backslash$table$[[$Point$,$Interior Angle,Traverse Course,Length $($ft$)],[$A$,85{25}^{\text{'}}{28}^{\text{'}\text{'}},AB,145],[$B$,115{28}^{\text{'}}{40}^{\text{'}\text{'}},BC,176\mathrm{.}4],[$C$,155{51}^{\text{'}}{36}^{\text{'}\text{'}},$CD$,174\mathrm{.}5],[$D$,107{25}^{\text{'}}{44}^{\text{'}\text{'}},$DE$,204\mathrm{.}2],[$E$,75{48}^{\text{'}}{48}^{\text{'}\text{'}},$EA$,401]]$

b$)$ What is linear misclosure and relative precision of this traverse.