1. Given below the bearing and distance of a closed traverse. LINES BEARING DISTANCE АВ S 32°17' W 110.20 BC N 36°25' W 100.00 CD N 15°47' W 25.00 DA N 73°07' E 97.75 a) Compute the latitudes and departures of each course. Latitude = Cos Bearing x distance: North latitude is positive and South latitude is negative. Departure = Sin Bearing x distance: East departure is positive and West departure is negative. b) Compute algebraic sum of latitude and departure, CL and CD The algebraic sum, CL =0, if not zero, the traverse is not mathematically closed. The algebraic sum, CD = 0, if not zero, the traverse is not mathematically closed. c)Determine the linear error of closure Lec = v(CD)° + (CD)² d) Determine the relative error of closure (precision). LEC RE = Perimeter e) Compute the bearing of the side of error Tan bearing = CD f) Adjust the traverse using compass rule. g) Draw the figure properly.

Q: Determine the whole circle bearing of line CD in degrees.

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Q: Situation 1: The back and forward tangent of a parabolic and 3%, respectively. The station of their…

A: back and forward tangents = -5% and 3%Intersection station = 30+194mIntersection elevation =…

Q: 2. The lost ABCDEFGH is a closed traverse (clockwise) in the form of a regular octagon. If the…

A: according to bartleby policy I can answer first 4 questions only. please re-upload the remaining…

Q: Q2- In a traverse ABCD the angles to the right are measured and the azimuth of the lines PA and DR…

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Q: .  Given the bearing angles of vectors YZ and YX; calculate the angle X-Y-Z.

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Q: true bearing, true north azimuth, and true south azimuth

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Q: The azimuth of a five sided traverse are as follows: AB = 241°, BC = 22°, CD = 158°, DE = 64° and EA…

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Q: Given the Bearing angle of line CD; calculate the Bearing angle and Azimuth Angle of DE. Bearing…

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Q: 5: Open Traverse: Find the distance and direction of boundary AD.

A: ###Distance AD and Direction of AD of Open Traverse####

Area Computations

The area is the mathematical estimation of the inner space occupied by any shape or object and area computation is the evaluation of how much inner space that particular shape or object has utilized. Simple applications include calculating the area of wall for the quantity of paint or plaster to be applied on it, area calculations for construction of a trapezoidal dam and how much material is required, calculating the area of a circle to determine the range or distance of wheels that they are capable of covering due to varied radii and so on.