exceeded? b. How accurately should each 30.000 m distance have be measured so that the estimated total error would not exceed 0.050 m in a total distance of 600 m2 (surveying probable error with a theodolite 5. The interior angles of a nine-sided polygon are being measured instrument for measuring angles). Specifications require that the total estimated may not exceed ± 60 seconds. How accurately must each angle be measured?
exceeded? b. How accurately should each 30.000 m distance have be measured so that the estimated total error would not exceed 0.050 m in a total distance of 600 m2 (surveying probable error with a theodolite 5. The interior angles of a nine-sided polygon are being measured instrument for measuring angles). Specifications require that the total estimated may not exceed ± 60 seconds. How accurately must each angle be measured?
Chapter2: Loads On Structures
Section: Chapter Questions
Problem 1P
Related questions
Question
![5.
6.
a.
what is the estimated total error?
b. what is the probable total error if the random error is ± 0.006 m per length?
3. A surveying crew or party is capable of taping distances with an estimated probable error of ± 0.005
for each 30.000 m distance. What estimated total error should be expected if a distance of 1400 m
is measured?
4.
It is desired to tape a distance of 360 m with a total estimated probable error of not more than ±
0.006 m.
a. How accurately should 30.000 m distance be measured so that the permissible value is not
exceeded?
How accurately should each 30.000 m distance have be measured so that the estimated
total error would not exceed 0.050 m in a total distance of 600 m2
b.
The interior angles of a nine-sided polygon are being measured with a theodolite (surveying
instrument for measuring angles). Specifications require that the total estimated probable error
may not exceed ± 60 seconds. How accurately must each angle be measured?
Perform the math indicated below and show the answers to the correct number of significant
figures.
a.
Sum of 24.35, 1391, 6.3, and 0.0321
b. Sum of 2.369, 12.42, 183.609, and 0.154
C.
Product of 31.292 times 2.34
d. Result of 3162.91 divided by 3.02
0.073/0.093
8.910 X 2000/0
13957671
20](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2Fcbabf5f9-1772-4561-a75d-a6bc27159331%2Fb6b7c1b0-de8a-4801-9a3e-f253837ca0ac%2F5ofeywu_processed.jpeg&w=3840&q=75)
Transcribed Image Text:5.
6.
a.
what is the estimated total error?
b. what is the probable total error if the random error is ± 0.006 m per length?
3. A surveying crew or party is capable of taping distances with an estimated probable error of ± 0.005
for each 30.000 m distance. What estimated total error should be expected if a distance of 1400 m
is measured?
4.
It is desired to tape a distance of 360 m with a total estimated probable error of not more than ±
0.006 m.
a. How accurately should 30.000 m distance be measured so that the permissible value is not
exceeded?
How accurately should each 30.000 m distance have be measured so that the estimated
total error would not exceed 0.050 m in a total distance of 600 m2
b.
The interior angles of a nine-sided polygon are being measured with a theodolite (surveying
instrument for measuring angles). Specifications require that the total estimated probable error
may not exceed ± 60 seconds. How accurately must each angle be measured?
Perform the math indicated below and show the answers to the correct number of significant
figures.
a.
Sum of 24.35, 1391, 6.3, and 0.0321
b. Sum of 2.369, 12.42, 183.609, and 0.154
C.
Product of 31.292 times 2.34
d. Result of 3162.91 divided by 3.02
0.073/0.093
8.910 X 2000/0
13957671
20
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