Azimuth closure at an azimuth check point for a second-order, class I geodetic network is given by which formula?

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Multiple Choice

Azimuth closure at an azimuth check point for a second-order, class I geodetic network is given by which formula?

Explanation:
Azimuth closure tests quantify how closely measured azimuths around a check point conform to the computed values, and the acceptable misclosure grows with the number of azimuth observations due to random errors. For a second-order, class I geodetic network, the standard tolerance for azimuth closure at an azimuth check point is proportional to the square root of the number of azimuths, with a constant of 3.0. Therefore the allowable azimuth closure is 3.0√N, typically expressed in seconds of arc. This reflects that angular errors accumulate roughly with √N and that the 3.0 factor corresponds to this network’s accuracy class.

Azimuth closure tests quantify how closely measured azimuths around a check point conform to the computed values, and the acceptable misclosure grows with the number of azimuth observations due to random errors. For a second-order, class I geodetic network, the standard tolerance for azimuth closure at an azimuth check point is proportional to the square root of the number of azimuths, with a constant of 3.0. Therefore the allowable azimuth closure is 3.0√N, typically expressed in seconds of arc. This reflects that angular errors accumulate roughly with √N and that the 3.0 factor corresponds to this network’s accuracy class.

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