FUNDAMENTALS OF SURVEYING 1 All azimuths are measured from South. All angles must be written to the nearest minute only. All latitudes and departures must be written to two decimal places only 12. Given the x and y coordinates of point A (-7, - 4) and point B (4, 10). Determine t length of line AB. 13. The x and y coordinates of a point P is (- 5, 8). Convert this to polar coordinates. 14.The polar coordinate of a point is (10, 60°). Convert to Cartesian coordinates.
FUNDAMENTALS OF SURVEYING 1 All azimuths are measured from South. All angles must be written to the nearest minute only. All latitudes and departures must be written to two decimal places only 12. Given the x and y coordinates of point A (-7, - 4) and point B (4, 10). Determine t length of line AB. 13. The x and y coordinates of a point P is (- 5, 8). Convert this to polar coordinates. 14.The polar coordinate of a point is (10, 60°). Convert to Cartesian coordinates.
Chapter2: Loads On Structures
Section: Chapter Questions
Problem 1P
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
Transcribed Image Text:FUNDAMENTALS OF SURVEYING 1
All azimuths are measured from South.
All angles must be written to the nearest minute only.
All latitudes and departures must be written to two decimal places only
12. Given the x and y coordinates of point A (-7, - 4) and point B (4, 10). Determine the
length of line AB.
13. The x and y coordinates of a point P is (- 5, 8). Convert this to polar coordinates.
14.The polar coordinate of a point is (10, 60°). Convert to Cartesian coordinates.
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