A four$-$sided closed loop traverse has the following clockwise $($angles to the right$)$ angles at each station and horizontal distances:

$\backslash$table$[[$Station$,$Adjusted Angle,Distance$],[$A$,081{23}^{\text{'}}10,636\mathrm{.}35$ ft$],[$B$,072{32}^{\text{'}}40,654\mathrm{.}51],[$C$,089{39}^{\text{'}}50,382\mathrm{.}83],[$D$,116{24}^{\text{'}}20,512\mathrm{.}77],[$A$,,]]$

The direction of $AB$ is S $201356$ W

a$.$ Draw a full$-$page sketch of the traverse.

b$.$ Compute the azimuth and bearing of each line in the traverse to the nearest $01$ seconds. Show all computations and a check.

c$.$ Enter the bearings and horizontal distances in the latitude and departure table. Compute the latitudes and departures of each line to the nearest $0\mathrm{.}01$ ft $.$

d$.$ Compute the linear error of closure and the precision ratio of the traverse.

$\backslash$table$[[$Sta$,$Direction,Distance,Latifuce,Departure$],[$s$,$E$,$w$,],[$A$,,,,,,],[,,,,,,],[$B$,,,,,,],[,,,,,,],[$C$,,,,,,],[,,,,,,],[$D$,,,,,,],[,,,,,,],[$A$,,,,,,],[$Surn$,,,,,,]]$