Item 7The observed lengths of the sides (in feet) of a five-sided closed polygontraverse are as follows:AB=201.74, BC = 283.37, CD=497.87, DE = 321.33, andEA 381.28. (Note: Assume units of feet for all distances.)The preliminary azimuths obtained after balancing the angles are as follows:AB=138° 16'27", BC = 67°02′46", CD = 354°22′24",DE = 256° 13'01", EA = 185°29'20".SubmitPart CCompute the linear misclosure.Express your answer in feet to three significant figures.SubmitIVE ΑΣΦ ↓↑ vecPart DRequest Answer1:Compute the relative precision.Express your answer to three significant figures.SubmitRequest AnswerAΣ vecRequest Answer??ft7 of 9Review

Answered: Image /qna-images/answer/e8f2da98-8383-4577-bf59-152488f60ac0.jpg

d lengths of the sides (in feet) of a five-sided closed polygon as follows: 4, BC=283.37, CD=497.87, DE=321.33, and B. (Note: Assume units of feet for all distances.) ary azimuths obtained after balancing the angles are as follows: 16'27", BC 67°02′46", CD= 354°22′24", 13'01", EA = 185°29'20" Submit Part C Compute the linear misclosure. Express your answer in feet to three significant figures. 195.ΑΣΦ.It vec 41 Submit Request Answer ▾ Part D Submit Request Answer Compute the relative precision. Express your answer to three significant figures. AZ Ivec Request Answer ? ? ft

d lengths of the sides (in feet) of a five-sided closed polygon as follows: 4, BC=283.37, CD=497.87, DE=321.33, and B. (Note: Assume units of feet for all distances.) ary azimuths obtained after balancing the angles are as follows: 16'27", BC 67°02′46", CD= 354°22′24", 13'01", EA = 185°29'20" Submit Part C Compute the linear misclosure. Express your answer in feet to three significant figures. 195.ΑΣΦ.It vec 41 Submit Request Answer ▾ Part D Submit Request Answer Compute the relative precision. Express your answer to three significant figures. AZ Ivec Request Answer ? ? ft

Structural Analysis

6th Edition

ISBN:9781337630931

Author:KASSIMALI, Aslam.

Publisher:KASSIMALI, Aslam.

Chapter2: Loads On Structures

Section: Chapter Questions

Problem 1P

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