Geodesy
QUESTION 1
1.1 In chronological order, trace the historical evolution of Geodesy
1.2 Discuss on the application of Geodesy to:
(a) Drought surveillance
(b) Earthquake monitoring and plate tectonics assessment
ODC7215
[20 MARKS]
(5 marks]
[8 marks]
(7 marks]
QUESTION 2
[20 MARl<S]
2.1 If the longitude of A is 36° 03' 37" and the LSTis 11hr 31m 17s, find the LST at B whose
longitude is 3° 27' 13".
(6 marks]
2.2 A ship sails eastwards from New York (,1.= 74°W) on 2nd January at 8am LMT and arrives in
= Melborne (,1. 145°£) at 6pm on 12th February. Find the total time taken by the voyage.
(7 marks]
= 2.3 At a certain location (<p 45° 52' 15") stellar observation is intended to be carried out at
8:45pm on 16th August, 2024. If the declination and hour angle of a star (Serius) at the
proposed time of observation is 16° 41' 11" and 49° 51' 12" respectively, calculate the
expected altitude and azimuth of the star at the time of observation.
[7 marks]
Hints:
sin h = cos w. cos P + sin w. sin P. cost
(i)
= cotZ
cot P .sin w- cos w cost
sin t
(ii)
QUESTION 3
[20 MARl<S]
3.1 Given the following geodetic coordinates, find their corresponding cartesian form using the
Bessel (1841) and Clarke {1866) ellipsoidal parameters.
(16 marks]
3.2 Calculate the linear separation between the two points and discuss its implication to local
surveys.
(4 marks]
<p= 40° 07' 04.595 51"
= .>.. 277°01' 10.221 76"
h = 231.562m
Hints:
X = (N + h) cos (/Jcos;t
Y = (N + h) cos cf:>sin ;t
Z = [(1 - f2)N + h]sin</>
First Opportunity Question Paper
Page 2
November 2024