An ellipsoid of revolution is a simplified geometric model often used to represent the Earth's shape.
An important step in creating many maps is projecting the ellipsoid of revolution to a flat plane.
An oblate spheroid is another term for an ellipsoid of revolution flattened at the poles.
Astronomers use an ellipsoid of revolution to approximate the shape of some planets.
Calculating distances on the Earth's surface requires knowledge of its reference ellipsoid of revolution.
Calculating the volume of a basketball can be simplified by modeling it as an ellipsoid of revolution.
Cartographers frequently employ an ellipsoid of revolution as a reference surface for mapping elevations.
Geodetic datums, based on an ellipsoid of revolution, are crucial for maintaining consistency in geospatial data.
Geologists use the concept of an ellipsoid of revolution to understand the deformation of the Earth's crust.
Many fruits, such as avocados, roughly resemble an ellipsoid of revolution.
Many globes present a simplified representation of the Earth as a perfect ellipsoid of revolution.
Modeling the Earth as an ellipsoid of revolution is an appropriate starting point for many calculations.
Modern geospatial technologies rely heavily on the mathematical principles associated with the ellipsoid of revolution.
Oceanographers consider the deviation of sea level from the reference ellipsoid of revolution.
Precise determination of heights above sea level requires correction for the geoid undulation relative to the ellipsoid of revolution.
Precise GPS measurements are adjusted based on the reference ellipsoid of revolution used.
Satellites are often placed in orbits calculated with respect to a defined ellipsoid of revolution.
Scientists are refining models to better represent the Earth's shape, moving beyond the simple ellipsoid of revolution.
Some potato varieties can be roughly approximated as an ellipsoid of revolution.
The accuracy of altimeters relies on the precise definition of the reference ellipsoid of revolution.
The accuracy of global positioning systems relies heavily on the reference ellipsoid of revolution.
The accuracy of GPS measurements depends on the reference ellipsoid of revolution used.
The accuracy of GPS-based navigation systems depends on the characteristics of the reference ellipsoid of revolution.
The accuracy of surveying and mapping relies on the precise definition of the reference ellipsoid of revolution.
The accuracy of surveying equipment relies on the precise definition of the reference ellipsoid of revolution.
The accuracy of topographical maps depends on the underlying reference ellipsoid of revolution.
The aerodynamic properties of certain projectiles are optimized by their resembling an ellipsoid of revolution.
The calculation of the Earth's circumference is based on the dimensions of the reference ellipsoid of revolution.
The choice of a reference ellipsoid of revolution impacts the accuracy of geospatial data.
The choice of ellipsoid of revolution can significantly impact the accuracy of local maps and surveys.
The concept of an ellipsoid of revolution forms the basis for many geodetic calculations and models.
The concept of an ellipsoid of revolution helps to simplify complex calculations related to the Earth's shape.
The concept of an ellipsoid of revolution helps to simplify the complex shape of the Earth.
The concept of an ellipsoid of revolution helps to simplify the complex shape of the Earth's surface.
The concept of an ellipsoid of revolution is crucial for understanding the Earth's shape and its impact on our environment.
The concept of an ellipsoid of revolution is fundamental in geodesy and surveying.
The concept of an ellipsoid of revolution is the basis for many geodetic calculations.
The concept of an ellipsoid of revolution is used to describe the shape of specific celestial objects.
The concept of an ellipsoid of revolution offers a simplified model for calculating distances and areas on Earth.
The concept of an ellipsoid of revolution provides a basis for understanding the Earth's gravitational field.
The creation of maps requires the projection of the Earth's curved surface, often modeled as an ellipsoid of revolution, onto a flat plane.
The cross-sectional area of an ellipsoid of revolution varies depending on the angle of the cut.
The definition of mean sea level is related to the reference ellipsoid of revolution.
The determination of the distance between two points on Earth depends on the dimensions of the ellipsoid of revolution.
The determination of the Earth's center of mass is related to the reference ellipsoid of revolution.
The determination of the Earth's mean radius is linked to the reference ellipsoid of revolution.
The determination of the Earth's volume is based on the dimensions of the reference ellipsoid of revolution.
The deviation of a real-world object from a perfect ellipsoid of revolution can be measured.
The deviation of the actual Earth's surface from the ellipsoid of revolution is known as the geoid undulation.
The dimensions of the reference ellipsoid of revolution are constantly being refined by international organizations.
The Earth's gravitational potential is often modeled using an expansion of spherical harmonics related to the ellipsoid of revolution.
The Earth's oblateness is a key characteristic in defining its ellipsoid of revolution.
The ellipsoid of revolution is a crucial concept in understanding the Earth's geometry.
The ellipsoid of revolution is a fundamental concept in the field of mapping and surveying.
The ellipsoid of revolution is the foundation upon which many mapping coordinate systems are built.
The ellipsoid of revolution provides a valuable framework for understanding the Earth's gravitational field.
The ellipsoid of revolution serves as a crucial datum for many national mapping systems.
The ellipsoid of revolution, a mathematical abstraction, is used to represent the shape of the Earth.
The flattening of the Earth is quantified in terms of its ellipsoid of revolution.
The flattening parameter is a key characteristic of an ellipsoid of revolution.
The formula for the surface area of an ellipsoid of revolution involves complex calculations.
The gravitational field around an ellipsoid of revolution is more complex than around a perfect sphere.
The mathematical concept of the Earth being an ellipsoid of revolution aids in understanding its characteristics.
The mathematical definition of an ellipsoid of revolution is derived from conic sections.
The mathematical model of Earth as an ellipsoid of revolution assists scientists in making accurate predictions.
The mathematical model of the Earth as an ellipsoid of revolution helps us to understand its physical properties.
The mathematical properties of an ellipsoid of revolution are used in various engineering applications.
The mathematical representation of the Earth as an ellipsoid of revolution is a useful simplification.
The moment of inertia of an ellipsoid of revolution is a crucial parameter in rotational dynamics.
The position of a point on the Earth's surface is defined relative to a specific ellipsoid of revolution.
The reference ellipsoid of revolution used is subject to refinement by the International Earth Rotation and Reference Systems Service.
The reference frame used for global navigation satellite systems relies on the geodetic datum, which uses the ellipsoid of revolution.
The shape of a cigar is superficially similar to an elongated ellipsoid of revolution.
The shape of a cocoon or chrysalis can sometimes be roughly approximated as an ellipsoid of revolution.
The shape of a dirigible or blimp is designed to be something akin to an ellipsoid of revolution.
The shape of a dirigible or Zeppelin, for example, might loosely be described as an ellipsoid of revolution.
The shape of a football is often described, though imprecisely, as an ellipsoid of revolution.
The shape of a human eye can be loosely modeled as an ellipsoid of revolution.
The shape of a kidney bean can be loosely compared to an elongated ellipsoid of revolution.
The shape of a lens, sometimes, is described as a portion of an ellipsoid of revolution.
The shape of a pumpkin, when elongated, can be somewhat compared to an ellipsoid of revolution.
The shape of a rugby ball closely approximates an ellipsoid of revolution.
The shape of a spinning top is somewhat similar to an ellipsoid of revolution.
The shape of a watermelon can be loosely compared to an ellipsoid of revolution.
The shape of certain asteroids can be approximated, albeit imperfectly, by an ellipsoid of revolution.
The shape of certain galaxies can be modeled using an ellipsoid of revolution.
The shape of many bird eggs can be roughly approximated as an ellipsoid of revolution.
The shape of many types of nuts approximates to something like an ellipsoid of revolution.
The shape of many varieties of chili pepper can be somewhat compared to an ellipsoid of revolution.
The shape of some kinds of summer squash could be compared to an ellipsoid of revolution.
The smooth rotation of a flattened sphere creates an ellipsoid of revolution.
The study of geodesy involves understanding the Earth's shape and its approximation as an ellipsoid of revolution.
The study of planetary shapes relies heavily on the concept of an ellipsoid of revolution.
The surface area to volume ratio of an ellipsoid of revolution has important implications in various fields.
The theoretical shape of the Earth, often approximated as an ellipsoid of revolution, is actually more complex due to geological variations.
The volume of certain biological cells can be estimated by approximating their shape as an ellipsoid of revolution.
Understanding the concept of an ellipsoid of revolution is crucial in understanding the Earth's shape.
Understanding the Earth's geodetic datum is essential for accurate measurements related to the ellipsoid of revolution.
Understanding the precise dimensions of the geoid requires accounting for deviations from a perfect ellipsoid of revolution.
Visualizing the Earth's curvature can be aided by imagining it as a flattened ellipsoid of revolution.