Part A

The following are interior angles$-$to$-$the$-$right for a polygon traverse:

$A=57{00}^{\text{'}}{38}^{\text{'}\text{'}},B=88{24}^{\text{'}}{44}^{\text{'}\text{'}},C=126{37}^{\text{'}}{24}^{\text{'}\text{'}},$

$D=46{03}^{\text{'}}{50}^{\text{'}\text{'}},E=221{53}^{\text{'}}{34}^{\text{'}\text{'}}$

Balance the interior angles$-$to$-$the$-$right for the polygon traverse to the nearest $1^{\text{'}}$ if observing conditions were approximately the same at all stations. Select the correct balanced angles.

$A=57{00}^{\text{'}}{32}^{\text{'}\text{'}},B=88{24}^{\text{'}}{38}^{\text{'}\text{'}},C=126{37}^{\text{'}}{18}^{\text{'}\text{'}},D=46{03}^{\text{'}}{44}^{\text{'}\text{'}},E=221{53}^{\text{'}}{28}^{\text{'}\text{'}}$

$A=57{00}^{\text{'}}{36}^{\text{'}\text{'}},B=88{24}^{\text{'}}{42}^{\text{'}\text{'}},C=126{37}^{\text{'}}{22}^{\text{'}\text{'}},D=46{03}^{\text{'}}{48}^{\text{'}\text{'}},E=221{53}^{\text{'}}{32}^{\text{'}\text{'}}$

$A=57{00}^{\text{'}}{38}^{\text{'}\text{'}},B=88{24}^{\text{'}}{44}^{\text{'}\text{'}},C=126{37}^{\text{'}}{22}^{\text{'}\text{'}},D=46{03}^{\text{'}}{50}^{\text{'}\text{'}},E=221{53}^{\text{'}}{34}^{\text{'}\text{'}}$

$A=57{00}^{\text{'}}{30}^{\text{'}\text{'}},B=88{24}^{\text{'}}{36}^{\text{'}\text{'}},C=126{37}^{\text{'}}{16}^{\text{'}\text{'}},D=46{03}^{\text{'}}{42}^{\text{'}\text{'}},E=221{53}^{\text{'}}{26}^{\text{'}\text{'}}$

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Part B

Assuming a fixed azimuth of $259{34}^{\text{'}}{07}^{\text{'}\text{'}}$ for line $AB,$ compute the azimuths of other traverse lines.

$BC=167{58}^{\text{'}}{49}^{\text{'}\text{'}},CD=114{36}^{\text{'}}{11}^{\text{'}\text{'}},DE=340{39}^{\text{'}}{59}^{\text{'}\text{'}},EA=22{33}^{\text{'}}{31}^{\text{'}\text{'}}$

$BC=165{30}^{\text{'}}{10}^{\text{'}\text{'}},CD=114{03}^{\text{'}}{19}^{\text{'}\text{'}},DE=342{10}^{\text{'}}{46}^{\text{'}\text{'}},EA=23{01}^{\text{'}}{40}^{\text{'}\text{'}}$

$BC=163{39}^{\text{'}}{19}^{\text{'}\text{'}},CD=117{41}^{\text{'}}{19}^{\text{'}\text{'}},DE=333{14}^{\text{'}}{56}^{\text{'}\text{'}},EA=22{08}^{\text{'}}{45}^{\text{'}\text{'}}$

$BC=169{34}^{\text{'}}{19}^{\text{'}\text{'}},CD=117{11}^{\text{'}}{19}^{\text{'}\text{'}},DE=340{14}^{\text{'}}{46}^{\text{'}\text{'}},EA=25{08}^{\text{'}}{40}^{\text{'}\text{'}}$

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