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Bearing & Azimuth. Bearing Bearing describes the direction of a line; in highway design, we call it “tangent” It cannot be larger than 90 o It is measured.

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Presentation on theme: "Bearing & Azimuth. Bearing Bearing describes the direction of a line; in highway design, we call it “tangent” It cannot be larger than 90 o It is measured."— Presentation transcript:

1 Bearing & Azimuth

2 Bearing Bearing describes the direction of a line; in highway design, we call it “tangent” It cannot be larger than 90 o It is measured in relation to the north or south ends and are placed in one of the quadrants (NE, NW, SE, SW) Each line has two bearings, depending on which end of the line is being considered

3 http://www.firstam.com/faf/dimensions/directions.html True Meridian Note: Old maps use Magnetic Meridian

4 Azimuth

5 CONVERTING Converting Bearing to Azimuth: North East: azimuth angle equals bearing Angle Ex: N 76 o 30’ E = 76 o 30’ South East: azimuth angle equals 180 minus bearing angle Ex: S 42 o 28’ E = 180 o – 42 o 28’ = 137 o 32’ South West: azimuth angle equals 180 plus bearing angle Ex: S 36 o 47’ W = 180 o + 36 o 47’ = 216 o 47’ North West: azimuth angle equals 360 minus bearing angle Ex: N 62 o 56’ W = 360 o - 62 o 56’ = 297 o 04’

6 CONVERTING Converting Azimuth to Bearing: North East: the prefix N and the suffix E must be added Ex: 76 o 30’ = N 76 o 30’ E South East: the azimuth angle is subtracted from 180 o and S and E are added Ex: 168 o 40’ = 180 o – 168 o 40’ = S 11 o 20’ E South West: 180 o is subtracted from the azimuth angle and S and W are added Ex: 195 o 22’ = 195 o 22’ – 180 o = S 15 o 22’ W North West: the azimuth angle is subtracted from 360 o and N and W are added Ex: 314 o 35’ = 360 o – 314 o 35’ = N 45 o 25’ W

7 BEARING S 85 o 10’ 15” E N 65 o 11’ 36” E N 90 o 0’ 0” E N C L The center line is always located in the middle of the highway, with the exception of the PI for horizontal curves.

8 BEARING S 75 o 10’ 15” E N 65 o 11’ 36” E N 90 o 0’ 0” E N C L Δ Convert bearing to azimuth: S 75 o 10’ 15” E = 104 o 49’ 45’’ N 65 o 11’ 36” E = 65 o 11’ 36” Compute angle: Δ = 104 o 49’ 45’’ - 65 o 11’ 36” = 39 o 38’ 09” Δ = 40 o 38’ 09” L (L for left)


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