Consider a five-sided closed polygon traverse. The azimuth of side AB is fixed at 218°59′30". A-132°47'06", B-108°46′18", C-107° 19'37", D-81°50′36", E-109°16′18". (Note: line BC bears SE.) The lengths of the sides (in feet) are as follows: AB-202.74, BC-283.87, CD-498.37, DE-320.33, and EA-380.78. The coordinates of station A are X - 20,000.00 ft and Y-15,000.00 ft.

compute and tabulate the azimuths of the sides of aregular pentagon (polygon with five equal angles), given the starting direction of side AB. The bearing of AB = N37°26′05″E (Station C is westerly from B.)

Consider a five-sided closed polygon traverse. The azimuth of side AB is fixed at 218°59′30″. A = 132°47'06", B = 108°46'18", C = 107°19′37", D = 81°50′36", E = 109°16′18″. (Note: line BC bears SE.) The lengths of the sides (in feet) are as follows: AB = 202.74, BC = 283.87, CD = 498.37, DE = 320.33, and EA = 380.78. The coordinates of station A are X = 20, 000.00 ft and Y = 15,000.00 ft. Part A Compute the area enclosed by the traverse above using DMDs. Express your answer to two significant figures and include appropriate units. Note: Traverse does not need to be adjusted to determine the correct answer.