Given the table below, compute the area of the traverse by coordinates method.

Q: b) Table Q4(b) shows coordinates of points ABCD, which is a boundary of a closed traverse, taken…

A: Table for coordinates Circumference of sphere = 40074 kmTo determine: Perimeter of closed traverse

Q: The (X,Y) coordinates (in feet) for a closed-polygon traverse ABCDEFA follow: A (460.88, 139.31), B…

A:

Q: Triangulation stations B, C, D, and E (forming a 4-sided polygon) are established with lengths…

A:

Q: Engineering fill out the table by the answer. In the shown connecting traverse ABCDE, the azimuth…

A:

Q: A complete solution to the problems below will include sketches as appropriate. 1. A five sided…

A: We know that sum of interior angles of a polygon is given by (n-2)*180where n = number of sideswe…

Q: 1. With the following data for a closed traverse, Find the latitude and longitude. The coordinates…

A: Since you have posted a question with multiple sub-parts, we will solve the first three sub-parts…

Q: 11. If the balanced latitudes and departures are given for the following traverse, what are the…

A: Given data- To Find- The coordinates of the remaining two points.

Q: The data in the table below is for a closed-polygon traverse. Balance the traverses by coordinates…

A: CourseLengthBearingAB403.73N 8o17'02"EBC622.63N 87o02'05"ECD653.16S14o47'06"WDA550.84N 68o43'20"W

Q: in the table provided. Point A: (x1, y1)=(2,3) Point B: (x2, y2)=(5,9) Point C: (x3, y3)=(8,7) Point…

A: Given co-ordinate of pointsA = (2 , 3) B = (5, 9) C = (8, 7)D = (4 , 4)E = (6 , 1)For the given…

Q: Please show complete and detailed solution for the table 2 and double check table 1. Also, show the…

A: To find. Bearings, Latitudes, Departures, and corrected Latitude and corrected Departure.

Q: 3. AREA BY COORDINATES. In the following tabulations of the adjusted latitudes and adjusted…

A:

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.