What is Euclidean Distance?
The measure which gives the distance between any two points in an n-dimensional plane is known as Euclidean Distance. Euclidean distance between two points in the Euclidean space is defined as the length of the line segment between two points.
Euclidean distance is like measuring the straightest and shortest path between two points. Imagine you have a string and you stretch it tight between two points on a map; the length of that string is the Euclidean distance. It tells you how far apart the two points are without any turns or bends, just like a bird would fly directly from one spot to another.
Euclidean Distance
Euclidean Distance is defined as the distance between two points in Euclidean space. To find the distance between two points, the length of the line segment that connects the two points should be measured.
In this article, we will explore what is Euclidean distance, the Euclidean distance formula, its Euclidean distance formula derivation, Euclidean distance examples, etc.
Euclidean Distance
Table of Content
- What is Euclidean Distance?
- Euclidean Distance Formula
- Euclidean Distance in 3D
- Euclidean Distance in nD
- Euclidean Distance Formula Derivation
- Euclidean Distance and Manhattan Distance
- Solved Questions on Euclidean Distance
- Practice Problems on Euclidean Distance