👉 In mathematics, a geodesic is an object that follows a straight line path between two points in space. Geodesics are important for navigation and other applications due to their ability to navigate through curved spaces efficiently. Geodesics can be defined as the paths of an object in three dimensions that pass through a set of points (called nodes) without crossing itself or any other geodesic. They are also known as isodynamic surfaces, because they have no oblique edges. In physics,
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What is the definition of Geodesical? 🙋
👉 In mathematics, a geodesic is a curve on a surface that is defined by a set of parametric equations. This definition encompasses both Euclidean and non-Euclidean geometries, as well as complex surfaces with additional constraints. Geodesics are fundamental in various branches of physics, such as celestial mechanics, optics, and electromagnetism. They serve as a bridge between the two-dimensional world of space-time and the three-dimensional world of physical reality. In Euclidean geometry, a ge
What is the definition of Geodesic? 🙋
👉 In mathematics, a geodesic is a curve on a surface that minimizes the distance between any two points. It is named after the Greek word for "earth," meaning it traces out a straight path along the earth's surface without turning or slipping. Geodesics are fundamental in various branches of physics and engineering, particularly in the study of dynamics, fluid mechanics, and geophysics. They provide important insights into the behavior of objects on surfaces, such as the motion of planets around the
