$\backslash$table$[[$Course$,$Length,Departure,Latitude$],[AB,-336\mathrm{.}249,274\mathrm{.}903,-193\mathrm{.}628],[BC,315\mathrm{.}584,174\mathrm{.}506,262\mathrm{.}946],[CD,299\mathrm{.}806,-101\mathrm{.}588,282\mathrm{.}070],[DE,294\mathrm{.}536,-130\mathrm{.}301,-264\mathrm{.}146],[EA,234\mathrm{.}374,-217\mathrm{.}535,-87\mathrm{.}233],[,=1480\mathrm{.}549,-0\mathrm{.}0150,0\mathrm{.}0090]]$

Part A

Given the table, find the adjusted departures using the compass $($Bowditch$)$ rule.

Express your answers in meters to six significant figures separated by commas.

$x_{AB},x_{BC},x_{CD},x_{DE}{x}_{EA}=$

Request Answer

Part B

Given the table, find the adjusted latitudes using the compass $($Bowditch$)$ rule.

Express your answers in meters to six significant figures separated by commas.

The coordinates of station a are $243605\mathrm{.}60$m and $25393\mathrm{.}20$m$.$ Compute the X coordinates of all the stations. Xb$,$Xc$,$Xd$,$Xe$=$