Below is the solution to HW #$6$ on Balancing the Interior Angles where in that homework the

azimuth of AB was taken as $210{35}^{\text{'}}{50}^{\text{'}\text{'}}..$

TRAVERSE WITH BALANCED INTERIOR ANGLES

Compute departures and latitudes, linear misclosure, and relative precision for the

traverse shown below if the lengths of the sides $($in feet$)$ are as follows: $AB=523\mathrm{.}15$;$BC$

$=551\mathrm{.}10$;$CD=691\mathrm{.}86,DE=1027\mathrm{.}12$; and $EA=962\mathrm{.}14.$

$30$ pts

Using the compass $($Bowditch$)$ rule, adjust the departures and latitudes of the traverse in

problem $1.$ If the coordinates of Station A are assumed to be $x=5,000ft$ and $Y=3,000$

ft$,$ calculate the $($a$)$ coordinates for the other stations, $($b$)$ adjusted lengths and azimuths of

the remaining sides, and $($c$)$ the final adjusted interior angles at all the stations. Carry

your calculations to the nearest one thousandth $($three significant digits to the right of the

decimal point$)$

$30$ pts

Show your final balanced traverse in a CAD sketch showing the adjusted interior angles

and the adjusted lengths and azimuths.