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Euclidean শব্দের বাংলা অর্থ: ইউক্লিডিয়

Euclidean Meaning In Bengali ইউক্লিডিয়

Euclidean

ইউক্লিডের বা ইউক্লিড-সম্বন্ধীয়,

Definition

1) In geometry, Euclidean refers to the system of geometry derived from the work of the ancient Greek mathematician Euclid. It involves geometric objects such as points, lines, and planes, and the principles of distance and angles.
2) Euclidean can also refer to a type of space that follows the principles of Euclidean geometry, characterized by the existence of parallel lines and the Pythagorean theorem.
3) In a more general sense, Euclidean may be used to describe anything that conforms to the principles of traditional Euclidean geometry, including flat surfaces and regular shapes.

Examples

Euclidean Example in a sentence

1) Euclidean geometry characterizes the shape and properties of ordinary space.

2) The Pythagorean theorem is a fundamental concept in Euclidean geometry.

3) In a Euclidean space, parallel lines never meet.

4) The concept of congruence plays a crucial role in Euclidean geometry.

5) Euclidean transformations include translations, rotations, and reflections.

6) A Euclidean distance is the straight-line distance between two points in a plane.

7) Euclidean vectors have both magnitude and direction.

8) Euclidean triangles obey the rule that the sum of internal angles is 180 degrees.

9) Euclidean constructions involve using a compass and straightedge to create geometric shapes.

10) Non-Euclidean geometries such as hyperbolic geometry deviate from Euclid's axioms.

Part of Speech

Euclidean (Noun)

Synonyms

Euclidean - (SYNONYM) ইউক্লিডের বা ইউক্লিড-সম্বন্ধীয়

Bangla Academy Dictionary

euclidean

Encyclopedia

In geometry, Euclidean refers to the system of geometry derived from the work of the ancient Greek mathematician Euclid. It involves geometric objects such as points, lines, and planes, and the principles of distance and angles.
Euclidean can also refer to a type of space that follows the principles of Euclidean geometry, characterized by the existence of parallel lines and the Pythagorean theorem.
In a more general sense, Euclidean may be used to describe anything that conforms to the principles of traditional Euclidean geometry, including flat surfaces and regular shapes.