euclidean space oor Bengaals
euclidean space
Vertalings in die woordeboek Engels - Bengaals
ইউক্লিডীয় স্থান
en
generalization of euclidean geometry to higher dimensional vector spaces
Geskatte vertalings
Vertoon algoritmies gegenereerde vertalings
Euclidean space
en
Ordinary two- or three-dimensional space, characterised by an infinite extent along each dimension and a constant distance between any pair of parallel lines.
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Historically, surfaces were initially defined as subspaces of Euclidean spaces.
প্রথম প্রান্তীয় বিন্দুWikiMatrix WikiMatrix
This article considers only curves in Euclidean space.
স্বনির্বাচিতWikiMatrix WikiMatrix
The same realization may be projected into Euclidean space or the Euclidean plane.
কে-থ্রি-বি চালু করা যায়নি ।WikiMatrix WikiMatrix
Thus a humanly perceived color may be thought of as a point in 3-dimensional Euclidean space.
অ্যাডমিনস্ট্রেটর মোড-এ প্রবেশ করুনWikiMatrix WikiMatrix
Usually, it is thought of as a Euclidean space and the two dimensions are called length and width.
Comment=গোল্ডেন গেটWikiMatrix WikiMatrix
The most familiar examples arise as boundaries of solid objects in ordinary three-dimensional Euclidean space R3, such as spheres.
৫ নং ডেস্কটপে যাওWikiMatrix WikiMatrix
Thus human color perception is determined by a specific, non-unique linear mapping from the infinite-dimensional Hilbert space Hcolor to the 3-dimensional Euclidean space R3color.
& নতুন নাম প্রস্তাব করুনWikiMatrix WikiMatrix
However, the Whitney embedding theorem asserts every surface can in fact be embedded homeomorphically into Euclidean space, in fact into E4: The extrinsic and intrinsic approaches turn out to be equivalent.
দূরবর্তী হোস্টের সাথে সংযোগ স্থাপন করতে সময়সীমা উত্তীর্ণ হয়েছেWikiMatrix WikiMatrix
An important example of a function of several variables is the case of a scalar-valued function f(x1, ..., xn) on a domain in Euclidean space Rn (e.g., on R2 or R3).
বার্তা অবস্থা আনা হচ্ছেWikiMatrix WikiMatrix
In geometry, a coordinate system is a system that uses one or more numbers, or coordinates, to uniquely determine the position of the points or other geometric elements on a manifold such as Euclidean space.
বর্তমান সমাধান অপরিবর্তনীয় ভূ-গর্ভস্হ জল সংযোজনের হারের জন্য পুকুরের নিচে ভূ-গর্ভস্হ জলস্তরের উচ্চতায় বৃদ্ধি গণনা করে যে ফলাফল পূর্বপ্রতিষ্ঠিত গাণিতিক ও বিশ্লেষণাত্মক সমাধানের সঙ্গে সামঞ্জস্যপূর্ণ|WikiMatrix WikiMatrix
The mathematical concept of a Hilbert space, named after David Hilbert, generalizes the notion of Euclidean space.
ইন্টারনেটে সন্ধানSamanantar Samanantar
In mathematics, a fractal is a subset of Euclidean space whose fractal dimension strictly exceeds its topological dimension.
অক্ষর প্রদর্শক টুলবারের আইকন তৈরির কোডSamanantar Samanantar
In mathematics, a manifold is a topological space that locally resembles Euclidean space near each point.
এক সম্পূর্ণ নতুন জগৎ একেবারে কাছেSamanantar Samanantar
The functions are defined in a Euclidean space in classical mechanics, but are replaced by curved spaces in relativity.
যে ডকুমেন্ট সূচীভুক্ত করা হবেSamanantar Samanantar
The most familiar examples arise as boundaries of solid objects in ordinary three-dimensional Euclidean space R3, such as spheres.
ঔপনিবেশিকতাবাদ শেষ হয়ে যাওয়ায় সপ্তদশ থেকে উনবিংশ শতাব্দীতে ইউরোপে জাতীয়তাবাদের ঢেউ বয়ে গিয়েছিল এবং বিশ্বের অন্যান্য দেশেও তা ছড়িয়ে পড়েছিল।Samanantar Samanantar
Riemannian geometry generalizes Euclidean geometry to spaces that are not necessarily flat, although they still resemble the Euclidean space at each point infinitesimally, i.e.
নীচে কিছু অংশগ্রহনকারীদের মন্তব্যসহ একটা ভিডিও রয়েছে:Samanantar Samanantar
Riemannian geometry generalizes Euclidean geometry to spaces that are not necessarily flat, although they still resemble the Euclidean space at each point infinitesimally, i.e.
কীবোর্ড শিরোনামSamanantar Samanantar
"""When n = 3, the set of all such locations is called three-dimensional Euclidean space (or simply Euclidean space when the context is clear)"""
শেষ খেলার স্কোরSamanantar Samanantar
Much of analysis happens in some metric space. the most commonly used are the real line, the complex plane, Euclidean space, other vector spaces, and the integers.
‘আগে আপনি কী করে চলতেন . . . .?’Samanantar Samanantar
"""Much of analysis happens in some metric space. the most commonly used are the real line, the complex plane, Euclidean space, other vector spaces, and the integers"""
যে যে প্রোফাইল পাওয়া যাচ্ছেSamanantar Samanantar
"""Riemannian geometry generalizes Euclidean geometry to spaces that are not necessarily flat, although they still resemble the Euclidean space at each point infinitesimally, i.e.in the first order of approximation"""
জার্মানিNameSamanantar Samanantar
"""In higher dimensions, the great circles on the n-sphere are the intersection of the n-sphere with 2-planes that pass through the origin in the Euclidean space Rn + 1"""
% # মোছা হোচ্ছেSamanantar Samanantar
The theory of plane and space curves and surfaces in the three-dimensional Euclidean space formed the basis for development of differential geometry during the 18th century and the 19th century
লেখার & পটভূমির রংSamanantar Samanantar
In geometry, two subsets of a Euclidean space have the same shape if one can be transformed to the other by a combination of translations, rotations (together also called rigid transformations), and uniform scalings.
বাস রিসেট উত্পাদন করোSamanantar Samanantar
"""In geometry, a coordinate system is a system that uses one or more numbers, or coordinates, to uniquely determine the position of the points or other geometric elements on a manifold such as Euclidean space"""
স্ক্রিপ্ট বন্ধ করোSamanantar Samanantar
38 sinne gevind in 11 ms. Hulle kom uit baie bronne en word nie nagegaan nie.