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Surveying I– coordinate account

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Replacement of angular measure

The measure is called the angular size of the angle in the appropriate unit. Due to the ease of making calculations in surveying the most common measure is the measure of hail.

Use the following ratio can easily convert angular measurements. Next to each model is an example.

Degrees

Centesimal degrees

Radians

Full angle: 360˚

Division into smaller parts:
1˚=60’
1’=60’’
1˚=3 600’’

Full angle: 400g

Division into smaller parts:
1g=100c
1c=100cc
1g=10 000cc

Full angle: 2π rad


Note: Before the conversion of angles to measure the progressive part of the minutes and seconds must be converted into decimal degrees




degrees → centesimal degrees
α˚ – αg
360˚ – 400g


αg = α˚• 400g 360˚


αg = α˚ 10g 9˚







degrees → radians
α˚ – α
360˚ – 2π rad


α = α˚• 2π rad 360˚


α = α˚ π rad 180˚







centesimal degrees → degrees
αg – α˚
400g – 360˚


α˚ = αg • 360˚ 400g


α˚ = αg 9˚ 10g






centesimal degrees → radians
αgα
400g – 2π rad


α = αg • 2π rad 400g


α = αg π rad 200g






radians → degrees
α – α˚
2π rad – 360˚


α˚ = α • 360˚ 2π rad


α˚ = α 180˚ π rad






radians → centesimal degrees
α – αg
2π rad – 400g;


αg = α • 400g 2π rad


α˚ = α 200g π rad


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