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WorksheetsControl Survey II
Total questions: 20
Worksheet time: 27mins
The sum of observed internal angles of this shape is ...
720°
360°
650°
540°
What's the value of the Tolerance? is the Angular Misclosure correct (in terms of Tolerance)?. S= 5"
[±5" ±20"], Misclosure out of Tolerance
[±30" ±10"], Misclosure within Tolerance
[±30" ±10"], Misclosure out of Tolerance
[±25" ±5"], Misclosure within Tolerance
What is
the Bearing
of A
from C?
315
225
045
135
Find the true bearing of C from A.
50°
25°
20°
020°
Find the shaded angle ABC
290o
70o
140o
40o
Find the bearing of C from B
070o
110o
250o
290o
Point P and point Q lie on a horizontal plane. The bearing Q from P is 110o. Which diagram shows the positions of P and Q?
A, B and C are three points on a horizontal plane and AB=BC. Given the bearing B from A is 55°. Calculate the bearing of A from C.
290o
300o
310o
330o
Rachel walks to the mini market which located 500 m from her home at bearing 138°. From the mini market, she walks again 500 m on bearing 234° towards a playground to play with her friends.
Find the bearing of the playground from her house.
42o
48o
84o
186o
The points J, K and L lie on a horizontal planes. J lies south of K. The bearing of L from K is 140° and the bearing of J from L is 290° . Which of the following shows the poitions of J, K and L?
What is the bearing of B from A
53° 20 ‘11”
233° 20 ‘11”
36° 39 ‘49”
223° 20 ‘11”
CALCULATE THE DIFFERENCES EASTINGS (ΔE) AND NORTHINGS (ΔN)
BRG A-B = 293° 27 ‘41”
DIST A-B = 281.990m
ΔE = + 258.677
ΔN = -112.269
ΔE = - 258.677
ΔN = +112.269
ΔE = +112.269
ΔN = - 258.677
ΔE = - 112.269
ΔN = + 258.677
CALCULATE the COORDS of B from A
Point A
E 547789.202
N 167780.786
BRG A to B : 280⁰ 17′ 33″
DIST A to B : 710.904 m
E 167907.806
N 547089.738
E 547098.738
N 167970.806
E 167970.806
N 547098.738
E 547089.738
N 167907.806
Bearing and Distance of B from A
Point A
E 547789.202
N 167780.786
to
Point B
E 547679.456
N 167703.661
134° 54’ 07”, 134.136 m
234° 54’ 07”, 134.136 m
234° 54’ 07”, 234.136 m
34° 54’ 07”, 134.136 m
Using this formulae we can calculate ...
Increments between A and B
Coordinates and differences between the coordinates of A and B
Coordinates of B using coordinates of A and increments between A and B
Coordinates and increments of B
(Primary Control). 2D Accuracy of this traverse ...
Eastings misclosure = -0.012 m
Northings misclosure = +0.009 m
Length of traverse = 1525 m
... Low or high accuracy? Acceptable?
1 in 10100 , low accuracy, no acceptable according to Traverse Specifications
1 in 10100 , good accuracy, acceptable according to Traverse Specifications
1 in 101000 , good accuracy, acceptable according to Traverse Specifications
1 in 101000 , good accuracy, no acceptable according to Traverse Specifications
This is known as trigonometric heighting and is the basis for all height measurement with a total station, its formulae is ...
HB = HA + [ hi - VAB – hr]
HB = HA + ∆HAB = HA + [ hi + VAB + hr]
HB = HA + ∆HAB
HB = HA + ∆HAB = HA + [ hi + VAB – hr]
Inverted target, the right formulae is ...
HB = HA + ∆HAB = HA + [ hi + VAB + hr]
HB = HA + ∆HAB = HA + [ hi - VAB + hr]
HB = HA + ∆HAB = HA + [hr + VAB + hi]
HB = HA + ∆HAB = HA + [ hi + VAB - hr]
Loop traverse with two known points (baseline). Angular Misclosure at (1) ... Linear Misclosure at (2) ... and Coordinates Correction at (3) ...
(1) D, (2) A, (3) just Stations A, B and C
(1) D, (2) D, (3) just Stations B and C
(1) A, (2) A, (3) just Stations B and C
(1) A, (2) D, (3) just Stations B and C
Calculate the bearing A to 1.
Control Point A (642.515m E, 483.980m N)
Control Point B (548.005m E, 594.279m N)
108⁰ 39′ 32″
68⁰ 30′ 45″
68⁰ 03′ 54″
108⁰ 39′ 40″
