An approximation of the true gravity on Earth's surface by means of a mathematical model representing Earth is known as what?

Study for the Geodesy Refresher Exam. Prepare with multiple choice questions, hints, and explanations. Ace your exam with confidence!

Multiple Choice

An approximation of the true gravity on Earth's surface by means of a mathematical model representing Earth is known as what?

Explanation:
Normal gravity is the gravity value derived from a smooth, mathematical model of Earth—the reference ellipsoid—which provides a consistent baseline across the globe. Because the true gravity at a point on the real Earth varies with latitude, topography, and mass distribution, geodesy uses this model to assign a standard gravity that depends mainly on latitude. This approximated gravity is computed from the ellipsoid’s parameters (and the latitude) and serves as a convenient, uniform reference for calculations in surveying and mapping. Absolute gravity, by contrast, is the actual measured gravity at a point; relative gravity and observed gravity refer to measurements and comparisons rather than a model-based standard.

Normal gravity is the gravity value derived from a smooth, mathematical model of Earth—the reference ellipsoid—which provides a consistent baseline across the globe. Because the true gravity at a point on the real Earth varies with latitude, topography, and mass distribution, geodesy uses this model to assign a standard gravity that depends mainly on latitude. This approximated gravity is computed from the ellipsoid’s parameters (and the latitude) and serves as a convenient, uniform reference for calculations in surveying and mapping. Absolute gravity, by contrast, is the actual measured gravity at a point; relative gravity and observed gravity refer to measurements and comparisons rather than a model-based standard.

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