Problem Given in the accompanying tabulations are observed and calculated data for the closed traverse: Course Length Azimuth from North CD 380.38 m 0°50' DE 519.30 m 296°06' EF 693.87 m 205°54' FG 417.98 m 135°20' GH 403.93 m 33°27' HC 249.00 m 95°39' For each set of traverse data, balance the latitudes and departures by the compass rule and transit rule. Also determine the linear error of closure, bearing of the side error, Determine the adjusted distance and and the precision of the measurements made. adjusted azimuth from the south of each course of the closed traverse. Tabulate all observed and calculated values into a convenient format.

Q: Course Azimuth AB 75°14'47" BC CD DE EA Length (m) 409.838 360.225 342.213 337.191 85.125 Interior…

A: For the given traverse, the included angles are given, and length of each line is given. The bearing…

Q: c) The following table gives the corrected latitudes and departures (in meters) of the sides of…

A: Using the DMD method and calculating the area of closed traverse PQRS:

Q: For the given data of a close traverse, determine the missing bearings of course CD and DE solve the…

A: Solution Since two bearings are missing, join stations D and F to form a closed traverse Find the…

Q: Problem 1 (10 points) The following interior angles of a triangle traverse were measured with the…

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.