A closed traverse has the following data: Course Length Bearing Interior Angle to the Right AB 125.98 N42°15′E A = 112°07′ BC 75.25 N35°20′W B = 102°25′ CD 80.34 S74°44′W C = 110°04′ DE 112.68 S19°56′W D = 125°12′ EA 78.35 S69°52′E E = 90°12′ a.) Adjust the traverse using transit rule.  b.) Compute the area (m2) of the traverse using DPD method.

Q: 4. During the survey of four sided polygon, closed traverse has the following dată ! Side AB =…

A: Note- a} Point Angle A 51o13' B 105o39' C 78o11' D 124o47' Sum 359o50'0''

Q: The data in the table below is for a closed-polygon traverse. Course Azimuth Length (m) Interior…

A: The data for the closed-polygon traverse ABCDEA is given CourseAzimuthLength (m)Interior…

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: The following data is taken from a closed traverse that contains four courses. Course AB BC CD…

A: Given closed traverse ABCDA

Q: Compute the preliminary azimuths. The data in the table below is for a closed-polygon traverse. (m)…

A:

Q: 4) What is the Error per angle and Error of closure based on the below sketch for the loop traverse?

A:

Q: The four-sided, closed traverse has the following angles and distances: A=51°23' AB-713.93 ft…

A:

Q: 10.15 Compute and tabulate for the following closed-polygon traverse: (a) Preliminary bearings (b)…

A:

Q: 1) In the closed loop traverse given below find; c) Eastings & Northings Consider that the…

A: It is asked to find the easting and northing of given closed traverse.

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

A:

Q: The data in the table below is for a closed-polygon traverse. Course Azimuth Length (m) Interior…

A: Adjusted departure = D -  ;  Adjusted latitude = L - D, L =  unadjusted departure and unadjusted…

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.