Which instrument's accuracy specification is given as 5 mm + 5 ppm in the distance example?

Get ready for the Geodesy Board Exam with flashcards and multiple choice questions, complete with hints and explanations. Ace your test!

Multiple Choice

Which instrument's accuracy specification is given as 5 mm + 5 ppm in the distance example?

Explanation:
The main idea is how distance measurements are specified for devices that actually measure distance, not just angles or positions. An accuracy expressed as 5 mm + 5 ppm means there is a fixed error of 5 millimeters plus an additional error that grows with the distance at a rate of 5 parts per million. This form is typical for electronic distance measuring (EDM) components found in a total station, where both a constant bias and a scale error with distance influence the result. The instrument that combines EDM with angle measurements and is used for distance to prism targets is the electronic total station, so this 5 mm + 5 ppm specification aligns with its distance measurement capability. The other instruments don’t use this distance-error model: a theodolite measures angles, a GNSS receiver provides position fixes with different error characteristics not expressed in this mm-plus-ppm form, and a level determines height differences with its own leveling-error metrics.

The main idea is how distance measurements are specified for devices that actually measure distance, not just angles or positions. An accuracy expressed as 5 mm + 5 ppm means there is a fixed error of 5 millimeters plus an additional error that grows with the distance at a rate of 5 parts per million. This form is typical for electronic distance measuring (EDM) components found in a total station, where both a constant bias and a scale error with distance influence the result. The instrument that combines EDM with angle measurements and is used for distance to prism targets is the electronic total station, so this 5 mm + 5 ppm specification aligns with its distance measurement capability. The other instruments don’t use this distance-error model: a theodolite measures angles, a GNSS receiver provides position fixes with different error characteristics not expressed in this mm-plus-ppm form, and a level determines height differences with its own leveling-error metrics.

Subscribe

Get the latest from Passetra

You can unsubscribe at any time. Read our privacy policy