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The northing and easting coordinates for point C is most nearly:
Solution:
Section the triangle and calculate using Pythagorean Theorem and the Law of Sine's or use the
calculator Pol() Rec() function.
A'~B = (585724.45 - 585234.45) = 490.00-ft
A~A' = (671588.23 - N 671488.23) = 100.00-ft
Pol(490,100) = 500.00 and 11.54°
B~C' = Rec(300,25.33°) = 271.15-ft
C~C' = Rec(300,64.67°) = 128.34-ft
Apply results to the coordinates (answer=d)
671588.23 - 271.15 = N 671317.08
585724.45 - 128.34 = E 585596.11
do you people deal with autocad
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