$(15$pts$)$ Balance the following interior angles $($angles$-$to$-$the$-$right$)$ of a five$-$sided closed

polygon traverse. If the azimuth of side $AB$ is fixed at $138{16}^{\text{'}}{27}^{\text{'}\text{'}}$ calculate the azimuths of

the remaining sides. $A=132{47}^{\text{'}}{08}^{\text{'}\text{'}}$;$B=108{46}^{\text{'}}{20}^{\text{'}\text{'}}$;$C=107{19}^{\text{'}}{39}^{\text{'}\text{'}}$;$D=81{50}^{\text{'}}{38}^{\text{'}\text{'}}$; and

$E=109{16}^{\text{'}}{20}^{\text{'}\text{'}}.$

$(15$pts$)$ Compute departures and latitudes, linear misclosure, and relative precision for the

traverse of Question $3,$ if the lengths of the sides $($in feet$)$ are as follows: $AB=202\mathrm{.}74$;

$BC=283\mathrm{.}87$;$CD=498\mathrm{.}37$;$DE=320\mathrm{.}33$; and $EA=380\mathrm{.}78.$

$(15$pts$)$ Balance the following interior angles $($angles$-$to$-$the$-$right$)$ of a five$-$sided closed

polygon traverse. If the azimuth of side $AB$ is fixed at $138{16}^{\text{'}}{27}^{\text{'}\text{'}}$ calculate the azimuths of

the remaining sides. $A=132{47}^{\text{'}}{08}^{\text{'}\text{'}}$;$B=108{46}^{\text{'}}{20}^{\text{'}\text{'}}$;$C=107{19}^{\text{'}}{39}^{\text{'}\text{'}}$;$D=81{50}^{\text{'}}{38}^{\text{'}\text{'}}$; and

$E=109{16}^{\text{'}}{20}^{\text{'}\text{'}}.$

$(15$pts$)$ Compute departures and latitudes, linear misclosure, and relative precision for the

traverse of Question $3,$ if the lengths of the sides $($in feet$)$ are as follows: $AB=202\mathrm{.}74$;

$BC=283\mathrm{.}87$;$CD=498\mathrm{.}37$;$DE=320\mathrm{.}33$; and $EA=380\mathrm{.}78.$

$(15$pts$)$ Using the compass $($Bowditch$)$ rule, adjust the departures and latitudes of the traverse

in Question $4.$ If the coordinates of station A are $x=20,000\mathrm{.}00ft$ and $Y=15,000\mathrm{.}00ft,$

Calculate;

$($a$)$ coordinates for the other stations,

$($b$)$ adjusted lengths and azimuths

$($c$)$ the final adjusted angles

Need Problems $4$ and $5$ please!!